ࡱ>    } &@(@*@,@0@2@X@Z@\@^@b@d@@@@@@@@  "Jdfhzka5CJOJQJmH j5CJOJQJUmH5CJOJQJmH CJOJQJmH  jW5CJCJ6CJ5OJQJmH 5CJOJQJmH  OJQJmH  jWCJ$CJ$5CJ jEHUjj: 5CJUVmH jEHUjj: 5CJUVmH jU jIUj_: UVmH#7;P- ;y߷,(@@E'WieK<2GC/<-9|w98ԺǕ^K$LdUNL~ˬ5(5nwA4uFH]";=QҫsKso4ߐqJJ$ r8/+yT'8TIQ}1}6P;խvyk==g%kۮo hYo5i!7yWRO[ȼo5܇h:f }Hړ̶OM푿OTu(UubN5 S!CL{ap2}qfTEM-Cell with 75 ( Impedance for EMC Measurements Kreaimir Malari TEM-Cell with 75 ( Impedance for EMC Measurements Kreaimir Malari Juraj Bartoli Faculty of Electrical Engineering and Computing Faculty of Electrical Engineering and Computing Unska 3 Unska 3 Zagreb, CROATIA Zagreb, CROATIA Abstract: This work gives an insight into the TEM-cells, their use and application. It deals with problems regarding characteristic impedance, higher mode, dimensions and usable test area. A TEM-cell designed at FER is presented here with initial results. This TEM-cell has characteristic impedance of 75 ( and increased usable test area. It can be utilized for GSM as well as EMC measurements at 900 MHz due to the uniform TEM field on this frequency. INTRODUCTION Transverse electromagnetic (TEM) transmission line cells are devices used for establishing standard electromagnetic (EM) fields in a shielded environment. They are triplet transmission lines with the sides closed in to prevent radiation of RF energy into the environment and to provide electrical isolation. The cell consists of a section of rectangular coaxial transmission line tapered at each end to adapt to standard coaxial connectors (Fig.1). A uniform TEM-field is established inside a cell at any frequency of interest below that for which higher order mode begin to propagate. TEM-cells are used for emission test of small equipment, for calibration of RF probes and for biomedical experiments. The wave travelling through the cell has essentially a free-space impedance (377 (, thus providing a close approximation to a far-field plane propagating in free-space. The cells are broadband having a linear phase and amplitude response from DC to the cells cutoff frequency.  Fig. 1. TEM-cell This characteristic allows continuous-wave (CW) or swept-frequency, as well as impulsive and modulated signal testing to be performed. The cell has its limitations. The main is that the upper useful frequency is bound by its physical dimensions which, in turn, constrain the size of item that can be tested. CHARACTERISTIC IMPEDANCE The characteristic impedance of transmission line has been given by Crawford [1] in terms of the fixed dimensions of the lines cross section (Fig. 2) as well as an unknown fringing capacitance per unit length Cf .  where ( = 8,852 10 12 F/m, assuming an air dielectric.  Fig. 2. Lines cross section For a center conductor with finite but small thickness,  The above equation is valid for (a-w)/2b<0.4. Crawford cell (and most cells) are designed to have 52 ohms characteristic impedance. Fifty two ohms were chosen to allow for some impedance loading effect when inserting the EUT (equipment under test) inside the cell. The equations for zero thickness center conductor and with center conductor t/b>0.2 can be found in [4]. HIGHER ORDER MODES A basic TEM-cell limitation is the appearance of resonance which tend to destroy the desired TEM-mode field distribution. There are numerical solutions for the normalized cutoff frequency of the initial higher order modes as a function of the inner conducting width. However, determining the resonant length of a cell is nontrivial since the tapered sections affect each higher order mode differently. Because TEM-cell is a high-Q cavity, the higher order resonance appear at sharply defined frequencies. Thus, there may exist windows between resonance where TEM-cell usage is still quite valid. To what extent these structures are usable when higher order mode resonance are present and whether or not they are usable at frequencies between such resonance depends very much on the particular application for which the cell is being used. The cutoff frequency for TE10, usually the first higher order mode, is given by where c is the velocity of light. The equation for the cutoff frequency for any higher mode is: The TEM-mode propagates through the tapered ends of the cell without significant alteration. Each higher mode is always reflected at some point within the taper where it becomes too small to propagate the mode. The propagating energy in the higher-order mode undergoes multiple reflections, end to end, within the cell until it is dissipated. At certain frequencies, a resonance condition is satisfied, in which the cells effective length for the mode is p half guide wavelengths long (p=1,2,3,). At the resonant frequencies, fR(mnp), a TEmnp resonant field pattern exists. Using:  and, where (c(mn) represents the cutoff wavelength value, the following expression by which various resonant frequencies can be predicted is given, where fc(mn) = c/(c(mn). Extension of the useful frequency range of the cell can be done by absorber loading. This is achieved by lowering Q inside the cell, which depends on frequency. Absorber improves the uniformity of the field between the septum and top or bottom walls by increasing the vertical component of the electrical field at the edges of the septum. DESIGN OF 75 ( TEM-CELL Fig. 3. Diagram of TEM-cell While designing the cell, taking into the account its future purpose, (biomedical exposures as well as RF probe calibration and EMC) dimensions of the cell had to be chosen in a way to have the largest possible test area for the frequency of app. 900 MHz, while maintaining standard characteristic impedance. All this could not have been achieved with 50(. 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It can be utilized for GSM as well as EMC measurements at 900 MHz due to the uniform TEM field on this frequency. INTRODUCTION Transverse electromagnetic (TEM) transmission line cells are devices used fokDdl <  C A? 2]ṶN0`!]ṶN01HMh}xZy|VU%aG$(DYH’@AiA{pli Qv hmQՆUb s|?G'ϿH~[=Nݷ{$LeDɗX.CA3(0;Jשּׁ/\< 3Ln ݾ}"g*`-E/1~ XX 2 ˯gΗ_ީSU|V:8(/Q,5_uwϟx?~WUR2$>D9ZLJi㒼@{ []^)Z4vՒz*G{5;/j`W;IZgg5&X޶Y?Ǐ𒸖חEGx %:nUS^hFG?ǰ?Nd_-֘OjWi>A\/@\Q&(n`,@ڋ4^P_ך T/ ^t.gG8N_oc6nC9 (ijgrs7ۜΪ㚻^V0g3/2S ,5yïUykf*SK+ɿjhN9+~y,~DoTE=_娹X ^!t{Pg'm6jEe6۰>G=_칫@Nmԫ~-Կ>j 5nrQW;kS5_P%Bp(*BTσ A|E{Y;(Quu0MMqnb`Oc~4}q>`(@y m;y١hm*4}.xX <=}XyzX,߅`14*fN=.Vcz-u2I f2o4gݭW~$ C f wAf(w3C= ^X ^w3=uQ֯F-Monx- =qk_wCRENm~;cU 8͠Fq;Eιj53iXE u(V#kFMs|cd<|64C+}iq c-Lh{*~yx[C%>=k?ͱ8-#p .}V+Y4cpV1f+>e*EUsZ{C#OϧYCe7.`'gާϴ|@ B/GqXkm4`. {|3&2{=;)f3~h/>4xsgV9Qa4~)?zϪ=]"p%<-h= ޗ;[q8ڧ,p૨xŮt1i23pӹI4WL p2}&}'L7Td6 ˻~E{]X،zD&` mBo^x|j \bL ޽c9Nv4VlMxn X?xc1fyu[KjHF o+y):U ~F c|MιjIo^rE7X{|ͽWyGxw{bιjS[|5sxBkD.GR\QsY>ՅV xj˧|tx ^Wezv~#&z֛i@,IL"+E.t*[C/{$_c4IiY3F6_Jߛ W3D/Zؘ>S3RSo]Нt=v)=R&st)/u/u\]GEQp4EDm<%5y\x)jLBqɱ~¯W::>)LJ?6"{xVz#5P n(Tg4`Vh/q ;:3<ܯ}+[}Ej_M)/Gft\rf}g.;chi:$&P-ttuQ]|S23ۧgDwUԫ<9?^J98wS6q Ϣ4ho?+**T ןy%k+~+4_mh%dByr,wxo^f1<"{ x :4~ҌaJxǑ+)e\ȣ,i&8%=f|36#y;Zɿcכ6o~eJMKΕlM1M'~t\{p3 7s. rG4\{hoR%Ԫ`kΕ?&4R<\{-3tGt^/iOsCi_T*}9WX i{8݃H/Zy/q#8|!/[5\{^r establishing standard electromagnetic (EM) fields in a shielded environment. They are triplet transmission lines with the sides closed in to prevent radiation of RF energy into the environment and to provide electrical isolation. The cell consists of a section of rectangular coaxial transmission line tapered at each end to adapt to standard coaxial connectors (Fig.1). A uniform TEM-field is established inside a cell at any frequency of interest below that for which higher order mode begin to propagate. TEM-cells are used for emission test of small equipment, for calibration of RF probes and for biomedical experiments. The wave travelling through the cell has essentially a free-space impedance (377 (, thus providing a close approximation to a far-field plane propagating in free-space. The cells are broadband having a linear phase and amplitude response from DC to the cell s cutoff frequency.  Fig. 1. TEM-cell This characteristic allows continuous-wave (CW) or swept-frequency, as well as impulsive and modulated signal testing to be performed. The cell has its limitations. The main is that the upper useful frequency is bound by its physical dimensions which, in turn, constrain the size of item that can be tested. CHARACTERISTIC IMPEDANCE The characteristic impedance of transmission line has been given by Crawford [1] in terms of the fixed dimensions of the line s cross section (Fig. 2) as well as an unknown fringing capacitance per unit length Cf  . where ( = 8,852 " 10  12 F/m, assuming an air dielectric.  Fig. 2. Line s cross section For a center conductor with finite but small thickness, The above equation is valid for (a-w)/2b<0.4. Crawford cell (and most cells) are designed to have 52 ohms characteristic impedance. Fifty two ohms were chosen to allow for some impedance loading effect when inserting the EUT (equipment under test) inside the cell. The equations for zero thickness center conductor and with center conductor t/b>0.2 can be found in [4]. HIGHER ORDER MODES A basic TEM-cell limitation is the appearance of resonance which tend to destroy the desired TEM-mode field distribution. There are numerical solutions for the normalized cutoff frequency of the initial higher order modes as a function of the inner conducting width. However, determining the resonant length of a cell is nontrivial since the tapered sections affect each higher order mode differently. Because TEM-cell is a high-Q cavity, the higher order resonance appear at sharply defined frequencies. Thus, there may exist windows between resonance where TEM-cell usage is still quite valid. To what extent these structures are usable when higher order mode resonance are present and whether or not they are usable at frequencies between such resonance depends very much on the particular application for which the cell is being used. The cutoff frequency for TE10, usually the first higher order mode, is given by where c is the velocity of light. The equation for the cutoff frequency for any higher mode is: The TEM-mode propagates through the tapered ends of the cell without significant alteration. Each higher mode is always reflected at some point within the taper where it becomes too small to propagate the mode. The propagating energy in the higher-order mode undergoes multiple reflections, end to end, within the cell until it is dissipated. At certain frequencies, a resonance condition is satisfied, in which the cell s effective length for the mode is  p half guide wavelengths long (p=1,2,3,& ). At the resonant frequencies, fR(mnp), a TEmnp resonant field pattern exists. Using:  and, where (c(mn) represents the cutoff wavelength value, the following expression by which various resonant frequencies can be predicted is given, where fc(mn) = c/(c(mn). Extension of the useful frequency range of the cell can be done by absorber loading. This is achieved by lowering Q inside the cell, which depends on frequency. Absorber improves the uniformity of the field between the septum and top or bottom walls by increasing the vertical component of the electrical field at the edges of the septum. DESIGN OF 75 ( TEM-CELL Fig. 3. Diagram of TEM-cell While designing the cell, taking into the account its future purpose, (biomedical exposures as well as RF probe calibration and EMC) dimensions of the cell had to be chosen in a way to have the largest possible test area for the frequency of app. 900 MHz, while maintaining standard characteristic impedance. All this could not have been achieved with 50(. Dimensions were chosen in a way that a<b, thus achieving more space in vertical dimension. This resulted in a characteristic impedance of 75 (. Although most network analyzers have 50( impedance, matching can be done with 50(/75( transformers. Fig. 3 shows the sketch of TEM cell designed at FER. The material is aluminum, except for septum which is made of copper (1.5 mm). The size of EUT can be from 3 cm to 5 cm at most, still having the uniformity of the field inside the cell. MEASUREMENTS Fig. 4. VSWR  Fig. 5. Insertion Loss Cell was tested at the laboratory of Department of Radiocommunications and Microwave Engineering. Using HP 8720B, network analyzer, VSWR (Fig. 4) and transmission characteristics (Fig. 5) were measured by 50(/75( transformer for matching. At the frequency of 935 MHz, VSWR was measured to be 1.07, attenuation 4.5 dB and the input impedance 80.8  j0.92 (. It should be slightly over 75( for the insertion of EUT and impedance loading effect. To measure the field inside the cell, a field probe is necessary with all the appropriate equipment. This may be done in the future. FINITE ELEMENT METHOD (FEM) Finite method is used to solve complex, nonlinear problems in magnetics and electrostatics. The first step in finite-element analysis is to divide the configuration into a small homogeneous elements.Finite-element model is shown in Fig. 6. The model contains information about the device geometry, material constants, excitations and boundary constraints. The elements are small where geometric details exist and much larger in other places. In each finite element, a linear variation of the field quantity is assumed. The corners of the elements are called nodes. The goal of the finite-element analysis is to determine the field quantities at the nodes.           Structure Geometry Finite-Element Model Fig. 6. Finite-Element Modeling Example Finite-element analysis techniques solve for the unknown field quantities by minimizing an energy functional. The energy functional is an expression describing all the energy associated with the configuration being analyzed. For 3-dimensional, time-harmonic problems this functional may be represented as, The first two terms in the integrand represent the energy stored in the magnetic and electric fields and the third term is the energy dissipated (or supplied) by conduction currents. Expressing H in terms of E and setting the derivative of this functional with respect to E equal to zero, an equation of the form f(J,E) = 0 is obtained. A kth order approximation of the function f is then applied at each of the N nodes and boundary conditions are enforced, resulting in the system of equations, The values of J on the left-hand side of this equation are the source terms. They represent the known excitatio FMicrosoft Equation 3.0 DS Equation Equation.39qm\aIeI Z 0 =376,734w(b"t)+C f '/[]                          ns. The elements of the Y-matrix are functions of the problem geometry and boundary constraints. Since each element only interacts with elements in its own neighborhood, the Y-matrix is sparse. The terms of the vector on the right side represent the unknown electric field at each node. These values are obtained by solving the system of equations. Other parameters, such as the magnetic field, induced currents, and power loss can be obtained from the electric field values. In order to have a unique solution, it is necessary to constrain the values of the field at all boundary nodes. The metal box of the model in Fig. 6 constrains the tangential electric field at all boundary nodes to be zero. The electrical and geometric properties of each element can be defined independently. Fig. 7, 8 and 9 are results of numerical modelling analysis. Note: Higher values are warmer colors (brighter)  Fig. 7. Strength and vectors of E Fig. 8. Strength and vectors of H Fig. 9. Potential lines CONCLUSION TEM-cell can be used for biological exposures and EMC measurements up to 1GHz. At 935 MHz, measurements can be done with biological materials (bacteria, for example) to observe effect of GSM, as well as EMC measurements (small IC or electronic devices). The ratio of a/b = 0.833 enables larger usable test area, while characteristic impedance is standard 75( instead of 50( used in most TEM-cells. Although higher order modes start to appear above 500 MHz, the cell can still be used at higher frequencies, because there are gaps with uniform TEM-field above the first cutoff frequency. REFERENCES [1] Myron L. Crawford :  Generation of Standard EM Fields Using TEM Transmission Cells , IEEE Transactions on Electromagnetic Compatibility, Vol. EMC-16, No. 4, November 1974 [2] Myron L. Crawford, John L. Workman, and Curtis L. Thomas:  Expanding the bandwidth of TEM Cells for EMC , IEEE Transactions on Electromagnetic Compatibility, Vol. EMC-206, No. 3, August 1978 [3] Norris S. Nahman, Motohisa Kanda, Ezra B. Larsen and Myron L. Crawford:  Methodology for Standard Electromagnetic Field Measurements , IEEE Transactions on Instrumentation and Measurement, Vol. IM-34, No. 4, December 1986 [4] Claude M. Weil:  The Characteristic Impedance of Rectangular Transmission Lines with Thin Center Conductor and Air Dielectric , IEEE Transactions on Microwave Theory and Techniques, Vol. MTT-26, No. 4, April 1978 [5] Claude M. Weil and Lucian Gruner:  High-Order Mode Cutoff in Rectangular Striplines , IEEE Transactions on Microwave Theory and Techniques, Vol. MTT-32, No. 6, June 1984 [6] Perry F. Wilson and Mark T. Ma: Claude M. Weil and Lucian Gruner:  Simple Approximate Expressions for Higher Order Mode Cutoff and Resonant Frequencies in TEM Cells , IEEE Transactions on Electromagnetic Compatibility, Vol. EMC-28, No. 3, August 1986 [7] Douglas A. Hill:  Bandwidth Limitations of TEM Cells due to Resonances , Journal of Microwave Power, Vol. 18, pp 181- 195, June 1983 [8] Dr. Todd H. 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It deals with problems regarding characteristic impedance, higher mode, dimensions and usable test area. A TEM-cell designed at FER is presented here with initial results. This TEM-cell has characteristic impedance of 75 ( and increased usable test area. It can be utilized for GSM as well as EMC measurements at 900 MHz due to the uniform TEM field on this frequency. INTRODUCTION Transverse electromagnetic (TEM) transmission line cells are devices used for establishing standard electromagnetic (EM) fields in a shielded environment. They are triplet transmission lines with the sides closed in to prevent radiation of RF energy into the environment and to provide electrical isolation. The cell consists of a section of rectangular coaxial transmission line tapered at each end to adapt to standard coaxial connectors (Fig.1). A uniform TEM-field is established inside a cell at any frequency of interest below that for which higher order mode begin to propagate. TEM-cells are used for emission test of small equipment, for calibration of RF probes and for biomedical experiments. The wave travelling through the cell has essentially a free-space impedance (377 (, thus providing a close approximation to a far-field plane propagating in free-space. The cells are broadband having a linear phase and amplitude response from DC to the cell s cutoff frequency.  Fig. 1. TEM-cell This characteristic allows continuous-wave (CW) or swept-frequency, as well as impulsive and modulated signal testing to be performed. The cell has its limitations. The main is that the upper useful frequency is bound by its physical dimensions which, in turn, constrain the size of item that can be tested. CHARACTERISTIC IMPEDANCE The characteristic impedance of transmission line has been given by Crawford [1] in terms of the fixed dimensions of the line s cross section (Fig. 2) as well as an unknown fringing capacitance per unit length Cf  . where ( = 8,852 " 10  12 F/m, assuming an air dielectric.  Fig. 2. Line s cross section For a center conductor with finite but small thickness, The above equation is valid for (a-w)/2b<0.4. Crawford cell (and most cells) are designed to have 52 ohms characteristic impedance. Fifty two ohms were chosen to allow for some impedance loading effect when inserting the EUT (equipment under test) inside the cell. The equations for zero thickness center conductor and with center conductor t/b>0.2 can be found in [4]. HIGHER ORDER MODES A basic TEM-cell limitation is the appearance of resonance which tend to destroy the desired TEM-mode field distribution. There are numerical solutions for the normalized cutoff frequency of the initial higher order modes as a function of the inner conducting width. However, determining the resonant length of a cell is nontrivial since the tapered sections affect each higher order mode differently. Because TEM-cell is a high-Q cavity, the higher order resonance appear at sharply defined frequencies. Thus, there may exist windows between resonance where TEM-cell usage is still quite valid. To what extent these structures are usable when higher order mode resonance are present and whether or not they are usable at frequencies between such resonance depends very much on the particular application for which the cell is being used. The cutoff frequency for TE10, usually the first higher order mode, is given by where c is the velocity of light. The equation for the cutoff frequency for any higher mode is: The TEM-mode propagates through the tapered ends of the cell without significant alteration. Each higher mode is always reflected at some point within the taper where it becomes too small to propagate the mode. The propagating energy in the higher-order mode undergoes multiple reflections, end to end, within the cell until it is dissipated. At certain frequencies, a resonance condition is satisfied, in which the cell s effective length for the mode is  p half guide wavelengths long (p=1,2,3,& ). At the resonant frequencies, fR(mnp), a TEmnp resonant field pattern exists. Using:  and, where (c(mn) represents the cutoff wavelength value, the following expression by which various resonant frequencies can be predicted is given, where fc(mn) = c/(c(mn). Extension of the useful frequency range of the cell can be done by absorber loading. This is achieved by lowering Q inside the cell, which depends on frequency. Absorber improves the uniformity of the field between the septum and top or bottom walls by increasing the vertical component of the electrical field at the edges of the septum. DESIGN OF 75 ( TEM-CELL Fig. 3. Diagram of TEM-cell While designing the cell, taking into the account its future purpose, (biomedical exposures as well as RF probe calibration and EMC)t]i eL_pЃ謹znMhDC%ٷ^dތS:ECvCzfoKkDdl <  C A? 2]ṶN0`!]ṶN01HMh}xZy|VU%aG$(DYH’@AiA{pli Qv hmQՆUb s|?G'ϿH~[=Nݷ{$LeDɗX.CA3(0;Jשּׁ/\< 3Ln ݾ}"g*`-E/1~ XX 2 ˯gΗ_ީSU|V:8(/Q,5_uwϟx?~WUR2$>D9ZLJi㒼@{ []^)Z4vՒz*G{5;/j`W;IZgg5&X޶Y?Ǐ𒸖חEGx %:nUS^hFG?ǰ?Nd_-֘OjWi>A\/@\Q&(n`,@ڋ4^P_ך T/ ^t.gG8N_oc6nC9 (ijgrs7ۜΪ㚻^V0g3/2S ,5yïUykf*SK+ɿjhN9+~y,~DoTE=_娹X ^!t{Pg'm6jEe6۰>G=_칫@Nmԫ~-Կ>j 5nrQW;kS5_P%Bp(*BTσ A|E{Y;(Quu0MMqnb`Oc~4}q>`(@y m;y١hm*4}.xX <=}XyzX,߅`14*fN=.Vcz-u2I f2o4gݭW~$ C f wAf(w3C= ^X ^w3=uQ֯F-Monx- =qk_wCRENm~;cU 8͠Fq;Eιj53iXE u(V#kFMs|cd<|64C+}iq c-Lh{*~yx[C%>=k?ͱ8-#p .}V+Y4cpV1f+>e*EUsZ{C#OϧYCe7.`'gާϴ|@ B/GqXkm4`. {|3&2{=;)f3~h/>4xsgV9Qa4~)?zϪ=]"p%<-h= ޗ;[q8ڧ,p૨xŮt1i23pӹI4WL p2}&}'L7Td6 ˻~E{]X،zD&` mBo^x|j \bL ޽c9Nv4VlMxn X?xc1fyu[KjHF o+y):U ~F c|MιjIo^rE7X{|ͽWyGxw{bιjS[|5sxBkD.GR\QsY>ՅV xj˧|tx ^Wezv~#&z֛i@,IL"+E.t*[C/{$_c4IiY3F6_Jߛ W3D/Zؘ>S3RSo]Нt=v)=R&st)/u/u\]GEQp4EDm<%5y\x)jLBqɱ~¯W::>)LJ?6"{xVz#5P n(Tg4`Vh/q ;:3<ܯ}+[}Ej_M)/Gft\rf}g.;chi:$&P-ttuQ]|S23ۧgDwUԫ<9?^J98wS6q Ϣ4ho?+**T ןy%k+~+4_mh%dByr,wxo^f1<"{ x :4~ҌaJxǑ+)e\ȣ,i&8%=f|36#y;Zɿcכ6o~eJMKΕlM1M'~t\{p3 7s. rG4\{hoR%Ԫ`kΕ?&4R<\{-3tGt^/iOsCi_T*}9WX i{8݃H/Zy/q#8|!/[5\{^o)jO0YrHC3f& MA-E-UFQf$Tmяh]~B?!usce9s#B)䐛3F a˚Ү涝O::\A@[)]}xZz3I|4:fU5Ҫ䪪 i(􇕝X %FhœI1{fJ?p —t#2&x&ߐB&W*1u~ LNg/yj3Unp瑅l*'8gAz_d4Dd_0 H # A2|Pzjw`!|Pzj(xRxYLVG3!bkc.Т}&eristic impedance of transmission line has been given by Crawford [1] in terms of the fixed dimensions of the line s cross section (Fig. 2) as well as an unknown fringing capacitance per unit length Cf  . where ( = 8,852 " 10  12 F/m, assuming an air dielectric.  Fig. 2. Line s cross section For a center conductor with finite but small thickness, The above equation is valid for (a-w)/2b<0.4. Crawford cell (and most cells) are designed to have 52 ohms characteristic impedance. Fifty two ohms w dimensions of the cell had to be chosen in a way to have the largest possible test area for the frequency of app. 900 MHz, while maintaining standard characteristic impedance. All this could not have been achieved with 50(. Dimensions were chosen in a way that a<b, thus achieving more space in vertical dimension. This resulted in a characteristic impedance of 75 (. Although most network analyzers have 50( impedance, matching can be done with 50(/75( transformers. Fig. 3 shows the sketch of TEM cell designed at FER. The material is aluminum, except for septum which is made of copper (1.5 mm). The size of EUT can be from 3 cm to 5 cm at most, still having the uniformity of the field inside the cell. MEASUREMENTS Fig. 4.  Fig. 5. Cell was tested at the laboratory of Department of Radiocommunications and Microwave Engineering. Using HP 8720B, network analyzer, VSWR (Fig. 4) and transmission characteristics (Fig. 5) were measured by 50(/75( transformer for matching. At the frequency of 935 MHz, VSWR was measured to be 1.07, attenuation 4.5 dB and the input impedance 80.8  j0.92 (. It should be slightly over 75( for the insertion of EUT and impedance loading effect. To measure the field inside the cell, a field probe is necessary with all the appropriate equipment. This may be done in the future. VSWR Insertion Loss FINITE ELEMENT METHOD (FEM) Finite method is used to solve complex, nonlinear problems in magnetics and electrostatics. The first step in finite-element analysis is to divide the configuration into a small homogeneous elements.Finite-element model is shown in Fig. 6. The model contains information about the device geometry, material constants, excitations and boundary constraints. The elements are small where geometric details exist and much larger in other places. In each finite element, a linear variation of the field quantity is assumed. The corners of the elements are called nodes. The goal of the finite-element analysis is to determine the field quantities at the nodes.           Structure Geometry Finite-Element Model Fig. 6. Finite-Element Modeling Example Finite-element analysis techniques solve for the unknown field quantities by minimizing an energy functional. The energy functional is an expression describing all the energy associated with the configuration being analyzed. For 3-dimensional, time-harmonic problems this functional may be represented as, The first two terms in the integrand represent the energy stored in the magnetic and electric fields and the third term is the energy dissipated (or supplied) by conduction currents. Expressing H in terms of E and setting the derivative of this functional with respect to E equal to zero, an equation of the form f(J,E) = 0 is obtained. A kth order approximation of the function f is then applied at each of the N nodes and boundary conditions are enforced, resulting in the system of equations, The values of J on the left-hand side of this equation are the source terms. They represent the known excitations. The elements of the Y-matrix are functions of the problem geometry and boundary constraints. Since each element only interacts with elements in its own neighborhood, the Y-matrix is sparse. The terms of the vector on the right side represent the unknown electric field at each node. These values are obtained by solving the system of equations. Other parameters, such as the magnetic field, induced currents, and power loss can be obtained from the electric field values. In order to have a unique solution, it is necessary to constrain the values of the field at all boundary nodes. The metal box of the model in Fig. 6 constrains the tangential electric field at all boundary nodes to be zero. The electrical and geometric properties of each element can be defined independently. Fig. 7, 8 and 9 are results of numerical modelling analysis. Note: Higher values are warmer colors (brighter)  Fig. 7. Strength and vectors of E Fig. 8. Strength and vectors of H Fig. 9. Potential lines CONCLUSION TEM-cell can be used for biological exposures and EMC measurements up to 1GHz. At 935 MHz, measurements can be done with biological materials (bacteria, for example) to observe effect of GSM, as well as EMC measurements (small IC or electronic devices). The ratio of a/b = 0.833 enables larger usable test area, while characteristic impedance is standard 75( instead of 50( used in most TEM-cells. Although higher order modes start to appear above 500 MHz, the cell can still be used at higher frequencies, because there are gaps with uniform TEM-field above the first cutoff frequency. REFERENCES [1] Myron L. Crawford :  Generation of Standard EM Fields Using TEM Transmission Cells , IEEE Transactions on Electromagnetic Compatibility, Vol. EMC-16, No. 4, November 1974 [2] Myron L. Crawford, John L. Workman, and Curtis L. Thomas:  Expanding the bandwidth of TEM Cells for EMC , IEEE Transactions on Electromagnetic Compatibility, Vol. EMC-206, No. 3, August 1978 [3] Norris S. Nahman, Motohisa Kanda, Ezra B. Larsen and Myron L. Crawford:  Methodology for Standard Electromagnetic Field Measurements , IEEE Transactions on Instrumentation and Measurement, Vol. IM-34, No. 4, December 1986 [4] Claude M. Weil:  The Characteristic Impedance of Rectangular Transmission Lines with Thin Center Conductor and Air Dielectric , IEEE Transactions on Microwave Theory and Techniques, Vol. MTT-26, No. 4, April 1978 [5] Claude M. Weil and Lucian Gruner:  High-Order Mode Cutoff in Rectangular Striplines , IEEE Transactions on Microwave Theory and Techniques, Vol. MTT-32, No. 6, June 1984 [6] Perry F. Wilson and Mark T. Ma: Claude M. Weil and Lucian Gruner:  Simple Approximate Expressions for Higher Order Mode Cutoff and Resonant Frequencies in TEM Cells , IEEE Transactions on Electromagnetic Compatibility, Vol. EMC-28, No. 3, August 1986 [7] Douglas A. Hill:  Bandwidth Limitations of TEM Cells due to Resonances , Journal of Microwave Power, Vol. 18, pp 181- 195, June 1983 [8] Dr. Todd H. Hubing::  Survey of Numerical Electromagnetic Modeling Techniques , Report Number TR91-001.3, University of Missouri-Rolla, Electromagnetic Compatibility Laboratory, September 1, 1991  EMBED CorelDraw.CMX.7   EMBED Equation.3   EMBED Equation.3   EMBED CorelDraw.Graphic.8   EMBED Equation.3   EMBED Equation.3   EMBED Equation.3   EMBED Equation.3   EMBED Equation.3   EMBED Equation.3   EMBED CorelDraw.CMX.7   EMBED CorelDraw.CMX.7   EMBED CorelDraw.CMX.7   EMBED Equation.3   EMBED Equation.3  BD$hLNhj"$&H$@&@ $@&$$$@&$@&$@&$ "46FHJ(^` "$24xz軮蟻w5CJOJQJmH jCJOJQJUmH jU5CJH*OJQJmH  je56CJOJQJmH 56CJH*OJQJmH 56CJOJQJmH CJOJQJmH CJOJQJmH j5CJOJQJUmH5CJOJQJmH  jW5CJOJQJmH +TVXZ\^02xbdx|@&$ G $*,dfvx $*xz|~                 02޳ꪞ{{{{ jW5CJOJQJmH jCJOJQJUmHCJOJQJmH  jWCJOJQJmH CJOJQJmH  jl56CJOJQJmH  jl5CJOJQJmH j5CJOJQJUmH56CJOJQJmH 5CJOJQJmH 5CJH*OJQJmH 0         TV`~$$$$@&$$jlrtTV:H" j5CJUmH56CJOJQJhnH 5CJOJQJhnH j5CJOJQJUmH5CJOJQJhnH  5CJmHCJmHCJ5CJjCJOJQJUmHCJOJQJmH  jW5CJOJQJmH 5CJOJQJmH 2 @!"% %"%),-------$$@!"""""""`#b#d##########6$:$>%@%B%0&2&8'P'\'^')),----$-&-(--鼰飰}u5OJQJmHOJQJCJPJj5CJOJQJUmH56CJOJQJhnH 56CJOJQJhnH 5CJOJQJhnH 56CJOJQJhnH 5CJOJQJhnH 56CJOJQJhnH CJ5CJ5CJOJQJhnH j5CJUmH----- -"-$-&-(-*-,-.-0-2-..0.F.H.22222\457\9$0$@&$@&-..0.F.^0`0b0d011012122X?Z?\?????????????????@@@@B@D@F@L@N@t@v@tjTun: 5CJUVmH jdQUjj: UV jNEHUj un: 5CJUVmH j+MEHUj %8 UVmH j<Uj#8 UVmH jU5CJ jW5CJOJQJmH 56CJOJQJmH CJOJQJmH 5CJOJQJmH  5OJQJ*\9:<=X?Z?????????@@@@H@J@L@|@~@@@@@AA$0ere chosen to allow for some impedance loading effect when inserting the EUT (equipment under test) inside the cell. The equations for zero thickness center conductor and with center conductor t/b>0.2 can be found in [4]. HIGHER ORDER MODES A basic TEM-cell limitation is the appearance of resonance which tend to destroy the desired TEM-mode field distribution. There are numerical solutions for the normalized cutoff frequency of the initial higher order modes as a function of the inner conducting width. However, determining the resonant length of a cell is nontrivial since the tapered sections affect each higher order mode differently. Because TEM-cell is a high-Q cavity, the higher order resonance appear at sharply defined frequencies. Thus, there may exist windows between resonance where TEM-cell usage is still quite valid. To what extent these structures are usable when higher order mode resonance are present and whether or not they are usable at frequencies between such resonance depends very much on th/mmZ\pCqW1ULZӦ/*1MʋiPZ A\Pւj%9w>-!J9gΝ;bH(H$BH'Zw}j^ >}nn^uG#9˙~ҟ}و,Nƍ?6b$إoK8SX66.3 6Ӹ{Lo?1ZkcKɒez%՜[ƺZRZ-ڃcou%/%?~DGϭuV-=_'ώ۫ Yq]=jXi"q!+_0/񛸯ExHv..-x>HNMqCH<bHo(m$z1#1Khby#Yi|/:xm`(qvm} A bF7#0$&o,Ƒgjbv, ;Q^̴؎蕔Qq 槦#vݴG"X;͗Zv+{m֕إo}Sz­% 'qk&ƆŶ;R'נz J?۞ru5R{֝'jQwPM,O5d\jjRp5]}o!>_!)yB?ӐFDd<  C A? 2%LmBNzn`!%LmBNV'P=XxkQn7PIxP TRZhb%ECԃ'-C ^V4Zj o/iE7}}gfg{ `@,wid K 2K`ͧh<|''p8[yi&4 Qi,7׫.p҃X`2zgpF|mֶND۞$m;mG)m[׶[Ce particular application for which the cell is being used. The cutoff frequency for TE10, usually the first higher order mode, is given by where c is the velocity of light. The equation for the cutoff frequency for any higher mode is: The TEM-mode propagates through the tapered ends of the cell without significant alteration. Each higher mode is always reflected at some point within the taper where it becomes too small to propagate the mode. The propagating energy in the higher-order mode undergoes multiple reflections, end to end, within the cell until it is dissipated. At certain frequencies, a resonance condition is satisfied, in which the cell s effective length for the mode is  p half guide wavelengths long (p=1,2,3,& ). At the resonant frequencies, fR(mnp), a TEmnp resonant field pattern exists. Using:  and, where (c(mn) represents the cutoff wavelength value, the following expression by which various resonant frequencies can be predicted is given, where fc(mn) = c/(c(mn). Extension of thev?o1=@pWj \tg=V "{׍*KM&<&1!mŢwIzQ,wezS&ON,Ꚏp3B&"Pf{!AUyG/Pԡg\ Mw+&a↙ lxogY2ϳP~8e *uJDz#|Į?\X_[N _VJNJ/ڒO?gWo(~[G}KO{L6zԷ鮯 `Wzpp#3{z})Z7vP:M8*}^:`FZ5ZyDdlo<  C A ?  useful frequency range of the cell can be done by absorber loading. This is achieved by lowering Q inside the cell, which depends on frequency. Absorber improves the uniformity of the field between the septum and top or bottom walls by increasing the vertical component of the electrical field at the edges of the septum. DESIGN OF 75 ( TEM-CELL Fig. 3. Diagram of TEM-cell While designing the cell, taking into the account its future purpose, (biomedical exposures as well as RF probe calibration and EMC) dimensions of the cell had to be chosen in a way to have the largest possible test area for the frequency of app. 900 MHz, while maintaining standard characteristic impedance. All this could not have been achieved with 50(. Dimensions were chosen in a way that a<b, thus achieving more space in vertical dimension. This resulted in a characteristic impedance of 75 (. Although most network analyzers have 50( impedance, matching can be done with 50(/75( transformers. Fig. 3 shows the sketch of TEM cell designe23Bْ<3bw`!3Bْ<t81xRJA"9RH"*&vKK-L QNT<#$ >Z%4X}+V`sgv .1߷H}!?0t&(3=cf]d)3ǥZxi=2F`>uCZ`*N+ =o1K/(ڱ]k3GelyIJfL͌)MGjR\%k̄}+J/{ZY_1%B{Aj> OCF> IV0Ʈ8a|TZATD*0Pm[V7OÕ.J[)&o5S Z |j;. 5 byDdd at FER. The material is aluminum, except for septum which is made of copper (1.5 mm). The size of EUT can be from 3 cm to 5 cm at most, still having the uniformity of the field inside the cell. MEASUREMENTS Fig. 4.  Fig. 5. Cell was tested at the laboratory of Department of Radiocommunications and Microwave Engineering. Using HP 8720B, network analyzer, VSWR (Fig. 4) and transmission characteristics (Fig. 5) were measured by 50(/75( transformer for matching. At the frequency of 935 MHz, VSWR was measured to be 1.07, attenuation 4.5 dB and the input impedance 80.8  j0.92 (. It should be slightly over 75( for the insertion of EUT and impedance loading effect. To measure the field inside the cell, a field probe is necessary with all the appropriate equipment. This may be done in the future. VSWR Insertion Loss FINITE ELEMENT METHOD (FEM) Finite method is used to solve complex, nonlinear problems in magnetics and electrostatics. The first step in finite-element analysis is to divide the configurati<  C A? 2:8f] !w`!8f]B$ ȕ8dx/A߼svoΏ "-DHDIqr"H$zJ#ZB?B)jš73;;f3yf;a`n/h* Qm%*2&# 0Q&#tv q.Q&-Z}5 ! Oh݊:xbqa>Wʕ";Tz#Lތ3XJRI0Mz?K1˭]/nMC5 Zpp$[HGEJ]̗vKǣ̾V'ix`j-"E<Z~}%s~_7Pzf\ƸOJ J7PY_ɃJ> lC9?Q)Ga֥,#.Mlq0w7$84n.sV\)GW&.%SJ:˖\RNjϑwT,z h˯ '[+Z.wIDd@<  C A? 26ұR$&T7a)$w`!6ұR$&T7a)`#6 xKA<_0(CCH?PDzRBxܹC(C'/ݻu&]Ch7;P- ;y߷,(on into a small homogeneous elements.Finite-element model is shown in Fig. 6. The model contains information about the device geometry, material constants, excitations and boundary constraints. The elements are small where geometric details exist and much larger in other places. In each finite element, a linear variation of the field quantity is assumed. The corners of the elements are called nodes. The goal of the finite-element analysis is to determine the field quantities at the nodes.           Structure Geometry Finite-Element Model Fig. 6. Finite-Element Modeling Example Finite-element analysis techniques solve for the unknown field quantities by minimizing an energy functional. The energy functional is an expression describing all the energy associated with the configuration being analyzed. For 3-dimensional, time-harmonic problems this functional may be represented as, The first two terms in the integrand represent the energy stored in the magnetic and electric fi@@E'WieK<2GC/<-9|w98ԺǕ^K$LdUNL~ˬ5(5nwA4uFH]";=QҫsKso4ߐqJJ$ r8/+yT'8TIQ}1}6P;խvyk==g%kۮo hYo5i!7yWRO[ȼo5܇h:f }Hړ̶OM푿OTu(UubN5 S!CL{ap2}qfDd@.<  C A? 2d4g"fSelds and the third term is the energy dissipated (or supplied) by conduction currents. Expressing H in terms of E and setting the derivative of this functional with respect to E equal to zero, an equation of the form f(J,E) = 0 is obtained. A kth order approximation of the function f is then applied at each of the N nodes and boundary conditions are enforced, resulting in the system of equations, The values of J on the left-hand side of this equation are the source terms. They represent the known excitations. The elements of the Y-matrix are functions of the problem geometry and boundary constraints. Since each element only interacts with elements in its own neighborhood, the Y-matrix is sparse. The terms of the vector on the right side represent the unknown electric field at each node. These values are obtained by solving the system of equations. Other parameters, such as the magnetic field, induced currents, and power loss can be obtained from the electric field values. In order to have a unique solution,='w`!d4g"fS"4xSJQ>?3dQDhTJ(ԪMPPd!V8(p* zV! =;us\ xF# WPlAGYs` ª'ߞO=9waڭf|M*4QaPU{g$tbv7݃ZHOFeA~eSFx3Џ `|5`4yW75%O/ƒf0[:H7덒 l }7jzD it is necessary to constrain the values of the field at all boundary nodes. The metal box of the model in Fig. 6 constrains the tangential electric field at all boundary nodes to be zero. The electrical and geometric properties of each element can be defined independently. Fig. 7, 8 and 9 are results of numerical modelling analysis. Note: Higher values are warmer colors (brighter)  Fig. 7. Strength and vectors of E Fig. 8. Strength and vectors of H Fig. 9. Potential lines CONCLUSION TEM-cell can be used for biological exposures and EMC measurements up to 1GHz. At 935 MHz, measurements can be done with biological materials (bacteria, for example) to observe effect of GSM, as well as EMC measurements (small IC or electronic devices). The ratio of a/b = 0.833 enables larger usable test area, while characteristic impedance is standard 75( instead of 50( used in most TEM-cells. Although higher order modes start to appear above 500 MHz, the cell can still dTp <  C A? 2Y`1(#5ⳅ\5 )w`!-`1(#5ⳅ\x "04xNAǫ{uw—kb$ HHd 8}\8^W/&z!%]=f1Q{ӳWOuU|]@3d)=Q={FPXunya][2%聘 Q[z iij |vmQB?D(YO=OV^)_umsFQm%|Q[EMF/C;R[}cyubB=|YO6]?H~ϲS>`v#|w;%#qT;<7e={Sߔ?2i}UeZ'>Կ`^ZL:bG_TE^X>4+e]3O uO?vouFggAITj-\9{RuW,uZri:`y9\kqUþ>l>1}byZଵu吓DDMDd} <  C A? 2nM%bs^ dJM`!BM%bs^ d"be used at higher frequencies, because there are gaps with uniform TEM-field above the first cutoff frequency. REFERENCES [1] Myron L. Crawford :  Generation of Standard EM Fields Using TEM Transmission Cells , IEEE Transactions on Electromagnetic Compatibility, Vol. EMC-16, No. 4, November 1974 [2] Myron L. Crawford, John L. Workman, and Curtis L. Thomas:  Expanding the bandwidth of TEM Cells for EMC , IEEE Transactions on Electromagnetic Compatibility, Vol. EMC-206, No. 3, August 1978 [3] Norris S. Nahman, Motohisa Kanda, Ezra B. Larsen and Myron L. Crawford:  Methodology for Standard Electromagnetic Field Measurements , IEEE Transactions on Instrumentation and Measurement, Vol. IM-34, No. 4, December 1986 [4] Claude M. Weil:  The Characteristic Impev@x@z@~@@@@@@@@@@@@@@ A AAAAAA@ABAFAHAnApArAtAxAzAAAAAAAAAAAup jiUj1a: UVmH jFiUj8 UVmH j]fEHUjj: 5CJUVmH jcEHUj,j: 5CJUVmH j!aEHUjAj: 5CJUVmH jW^EHUj}j: 5CJUVmH j[EHUjg88 UVmH jU jXEHU,ADAFAvAxAAAAA*B,B\B^BBBBBAAA"B$B&B(B,B.BTBVBXBZB^B`BBBBBBB5CJ jEHUjj: 5CJUVmH jEHUjj: 5CJUVmH jUj_: UVmH jU &P . A!"p#$I%+ 0&P . A!"p#$I% P 9 0&P . A!"p#$I%0 N(= 0&P . 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Weil and Lucian Gruner:  High-Order Mode Cutoff in Rectangular Strip֯F-Monx- =qk_wCRENm~;cU 8͠Fq;Eιj53iXE u(V#kFMs|cd<|64C+}iq c-Lh{*~yx[C%>=k?ͱ8-#p .}V+Y4cpV1f+>e*EUsZ{C#OϧYCe7.`'gާϴ|@ B/GqXkm4`. {|3&2{=;)f3~h/>4xsgV9Qa4~)?zϪ=]"p%<-h= ޗ;[q8ڧ,p૨xŮt1i23pӹI4WL p2}&}'L7Td6 ˻~E{]X،zD&` mBo^x|j \bL ޽c9Nv4VlMxn X?xc1fyu[KjHF o+y):U ~F c|MιjIo^rE7X{|ͽWyGxw{bιjS[|5sxBkD.GR\QsY>ՅV xj˧|tx ^Wezv~#&z֛i@,IL"+E.t*[C/{$_lines , IEEE Transactions on Microwave Theory and Techniques, Vol. MTT-32, No. 6, June 1984 [6] Perry F. Wilson and Mark T. Ma: Claude M. Weil and Lucian Gruner:  Simple Approximate Expressions for Higher Order Mode Cutoff and Resonant Frequencies in TEM Cells , IEEE Transactions on Electromagnetic Compatibility, Vol. EMC-28, No. 3, August 1986 [7] Douglas A. Hill:  Bandwidth Limitations of TEM Cells due to Resonances , Journal of Microwave Power, Vol. 18, pp 181- 195, June 1983 [8] Dr. Todd H. 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It deals with problems regarding characteristic impedance, higher mode, dimensions and usable test area. A TEM-cell designed at FER is presented here with initial results. This TEM-cell has characteristic impedance of 75 ( and increased usable test area. It can be utilized for GSM as well as EMC measurements at 900 MHz due to the uniform TEM field on this frequency. INTRODUCTION Transverse electromagnetic (TEM) transmission line cells are devices used for establishing standard electromagnetic (EM) fields in a shielded environment. They are triplet transmission lines with the sides closed in to prevent radiation of RF energy into the environment and to provide electrical isolation. The cell consists of a section of rectangular coaxial transmission line tapered at each end to adapt to standard coaxial connectors (Fig.1). A uniform TEM-field is established inside a cell at any frequency of interest below that for which higher order mode begin to propagate. TEM-cells are used for emission test of small equipment, for calibration of RF probes and for biomedical experiments. The wave travelling through the cell has essentially a free-space impedance (377 (, thus providing a close approximation to a far-field plane propagating in free-space. The cells are broadband having a linear phase and amplitude response from DC to the cell s cutoff frequency.  Fig. 1. TEM-cell This characteristic allows continuous-wave (CW) or swept-frequency, as well as impulsive and modulated signal testing to be performed. The cell has its limitations. The main is that the upper useful frequency is bound by its physical dimensions which, in turn, constrain the size of item that can be tested. CHARACTERISTIC IMPEDANCE The characteristic impedance of transmission line has been given by Crawford [1] in terms of the fixed dimensions of the line s cross section (Fig. 2) as well as an unknown fringing capacitance per unit length Cf  . where ( = 8,852 " 10  12 F/m, assuming an air dielectric.  Fig. 2. Line s cross section For a center conductor with finite but small thickness,  The above equation is valid for (a-w)/2b<0.4. Crawford cell (and most cells) are designed to have 52 ohms characteristic impedance. Fifty two ohms were chosen to allow for some impedance loading effect when inserting the EUT (equipment under test) inside the cell. The equations for zero thickness center conductor and with center conductor t/b>0.2 can be found in [4]. HIGHER ORDER MODES A basic TEM-cell limitation is the appearance of resonance which tend to destroy the desired TEM-mode field distribution. There are numerical solutions for the normalized cutoff frequency of the initial higher order modes as a function of the inner conducting width. However, determining the resonant length of a cell is nontrivial since the tapered sections affect each higher order mode differently. Because TEM-cell is a high-Q cavity, the higher order resonance appear at sharply defined frequencies. Thus, there may exist windows between resonance where TEM-cell usage is still quite valid. To what extent these structures are usable when higher order mode resonance are present and whether or not they are usable at frequencies between such resonance depends very much on the particular application for which the cell is being used. The cutoff frequency for TE10, usually the first higher order mode, is given by where c is the velocity of light. The equation for the cutoff frequency for any higher mode is: The TEM-mode propagates through the tapered ends of the cell without significant alteration. Each higher mode is always reflected at some point within the taper where it becomes too small to propagate the mode. The propagating energy in the higher-order mode undergoes multiple reflections, end to end, within the cell until it is dissipated. At certain frequencies, a resonance condition is satisfied, in which the cell s effective length for the mode is  p half guide wavelengths long (p=1,2,3,& ). At the resonant frequencies, fR(mnp), a TEmnp resonant field pattern exists. Using:  and, where (c(mn) represents the cutoff wavelength value, the following expression by which various resonant frequencies can be predicted is given, where fc(mn) = c/(c(mn). Extension of the useful frequency range of the cell can be done by absorber loading. This is achieved by lowering Q inside the cell, which depends on frequency. Absorber improves the uniformity of the field between the septum and top or bottom walls by increasing the vertical component of the electrical field at the edges of the septum. DESIGN OF 75 ( TEM-CELL Fig. 3. Diagram of TEM-cell While designing the cell, taking into the account its future purpose, (biomedical exposures as well as RF probe calibration and EMC) dimensions of the cell had to be chosen in a way to have the largest possible test area for the frequency of app. 900 MHz, while maintaining standard characteristic impedance. All this could not have been achieved with 50(. Dimensions were chosen in a way that a<b, thus achieving more space in vertical dimension. This resulted in a characteristic impedance of 75 (. Although most network analyzers have 50( impedance, matching can be done with 50(/75( transformers. Fig. 3 shows the sketch of TEM cell designed at FER. The material is aluminum, except for septum which is made of copper (1.5 mm). The size of EUT can be from 3 cm to 5 cm at most, still having the uniformity of the field inside the cell. MEASUREMENTS Fig. 4. VSWR  Fig. 5. Insertion Loss Cell was tested at the laboratory of Department of Radiocommunications and Microwave Engineering. Using HP 8720B, network analyzer, VSWR (Fig. 4) and transmission characteristics (Fig. 5) were measured by 50(/75( transformer for matching. At the frequency of 935 MHz, VSWR was measured to be 1.07, attenuation 4.5 dB and the input impedance 80.8  j0.92 (. It should be slightly over 75( for the insertion of EUT and impedance loading effect. To measure the field inside the cell, a field probe is necessary with all the appropriate equipment. This may be done in the future. FINITE ELEMENT METHOD (FEM) Finite method is used to solve complex, nonlinear problems in magnetics and electrostatics. The first step in finite-element analysis is to divide the configuration into a small homogeneous elements.Finite-element model is shown in Fig. 6. The model contains information about the device geometry, material constants, excitations and boundary constraints. The elements are small where geometric details exist and much larger in other places. In each finite element, a linear variation of the field quantity is assumed. The corners of the elements are called nodes. The goal of the finite-element analysis is to determine the field quantities at the nodes.           Structure Geometry Finite-Element Model Fig. 6. Finite-Element Modeling Example Finite-element analysis techniques solve for the unknown field quantities by minimizing an energy functional. The energy functional is an expression describing all the energy associated with the configuration being analyzed. For 3-dimensional, time-harmonic problems this functional may be represented as, The first two terms in the integrand represent the energy stored in the magnetic and electric fields and the third term is the energy dissipated (or supplied) by conduction currents. Expressing H in terms of E and setting the derivative of this functional with respect to E equal to zero, an equation of the form f(J,E) = 0 is obtained. A kth order approximation of the function f is then applied at each of the N nodes and boundary conditions are enforced, resulting in the system of equations, The values of J on the left-hand side of this equation are the source terms. They represent the known excitations. The elements of the Y-matrix are functions of the problem geometry and boundary constraints. Since each element only interacts with elements in its own neighborhood, the Y-matrix is sparse. The terms of the vector on the right side represent the unknown electric field at each node. These values are obtained by solving the system of equations. Other parameters, such as the magnetic field, induced currents, and power loss can be obtained from the electric field values. In order to have a unique solution, it is necessary to constrain the values of the field at all boundary nodes. The metal box of the model in Fig. 6 constrains the tangential electric field at all boundary nodes to be zero. The electrical and geometric properties of each element can be defined independently. Fig. 7, 8 and 9 are results of numerical modelling analysis. Note: Higher values are warmer colors (brighter)  Fig. 7. Strength and vectors of E Fig. 8. Strength and vectors of H Fig. 9. Potential lines CONCLUSION TEM-cell can be used for biological exposures and EMC measurements up to 1GHz. At 935 MHz, measurements can be done with biological materials (bacteria, for example) to observe effect of GSM, as well as EMC measurements (small IC or electronic devices). The ratio of a/b = 0.833 enables larger usable test area, while characteristic impedance is standard 75( instead of 50( used in most TEM-cells. Although higher order modes start to appear above 500 MHz, the cell can still be used at higher frequencies, because there are gaps with uniform TEM-field above the first cutoff frequency. REFERENCES [1] Myron L. Crawford :  Generation of Standard EM Fields Using TEM Transmission Cells , IEEE Transactions on Electromagnetic Compatibility, Vol. EMC-16, No. 4, November 1974 [2] Myron L. Crawford, John L. Workman, and Curtis L. Thomas:  Expanding the bandwidth of TEM Cells for EMC , IEEE Transactions on Electromagnetic Compatibility, Vol. EMC-206, No. 3, August 1978 [3] Norris S. Nahman, Motohisa Kanda, Ezra B. Larsen and Myron L. Crawford:  Methodology for Standard Electromagnetic Field Measurements , IEEE Transactions on Instrumentation and Measurement, Vol. IM-34, No. 4, December 1986 [4] Claude M. Weil:  The Characteristic Impedance of Rectangular Transmission Lines with Thin Center Conductor and Air Dielectric , IEEE Transactions on Microwave Theory and Techniques, Vol. MTT-26, No. 4, April 1978 [5] Claude M. Weil and Lucian Gruner:  High-Order Mode Cutoff in Rectangular Striplines , IEEE Transactions on Microwave Theory and Techniques, Vol. MTT-32, No. 6, June 1984 [6] Perry F. Wilson and Mark T. Ma: Claude M. Weil and Lucian Gruner:  Simple Approximate Expressions for Higher Order Mode Cutoff and Resonant Frequencies in TEM Cells , IEEE Transactions on Electromagnetic Compatibility, Vol. EMC-28, No. 3, August 1986 [7] Douglas A. Hill:  Bandwidth Limitations of TEM Cells due to Resonances , Journal of Microwave Power, Vol. 18, pp 181- 195, June 1983 [8] Dr. Todd H. 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