ࡱ> b m n mzFQSUbo f c %f lrx 8(,X)+-n*2"<VpDX "!&*'8 D($#r;DyK yK Jmailto:ivica.kopriva@public.srce.hr;DyK yK Jmailto:ivica.kopriva@public.srce.hr;Microsoft Word 8.0u@36@X@иƾ?@JhXΑUnsupervised ICA neural networks applied to the reticle optical trackers Ivica Kopriva(a, Member OSA, IEEE, Harold Szub, Fellow OSA, SPIE, IEEE aInstitute for Defense Studies, R&D, Bijeni ka 46, 10000 Zagreb, Croatia bONR Code 313, 800 N Quincy Arlington, Virginia 22217-5660, USA ABSTRACT Reticle systems are considered to be the classical approach for estimating the position of a target in a considered field of view and are widely used in IR seekers. Due to the simplicity and low cost, since only a few detectors are used, reticle seekers are still in use and are subject of further research. However, the major disadvantage of reticle trackers has been proven to be sensitivity on the IR countermeasures such as flares and jammers. When redesigned adequately they produce output signals that are linear convolutive combinations of the reticle transmission functions that are considered as the source signals in the context of the Independent Component Analysis (ICA) theory. Each function corresponds with single optical source position. That enables ICA neural network to be applied on the optical tracker output signals giving on its outputs recovered reticle transmission functions. Position of each optical source is obtained by applying appropriate demodulation method on the recovered source signals. The three conditions necessary for the ICA theory to work (statistical independence and non-Gaussianity of the source signals and nonsingularity of the mixing matrix) are shown to be fulfilled in principle for any kind of the reticle geometry. Key words: optical trackers; independent component analysis; unsupervised neural networks; 1.0 INTRODUCTION Reticle systems are considered to be the classical approach for estimating the position of a target in a considered field of view and are widely used in IR seekers,1-14. However, the application of the reticle tracking systems as guidance tools to aim at target emitting infrared radiation is important in many other fields such as astronomical observation and industrial machinery12. Reticle IR seekers were used extensively in the early 1960s in systems such as Sidewinder missile. Some versions of a Stinger missile also employ certain kind of the IR reticle seeker47. The Semi-Automatic-Command-to-Line-Of-Sight (SACLOS) Anti-Tank (AT) missile systems developed during 1970s, and still in use, such as TOW or MILAN employ also reticle based IR seeker. The advantage of the reticle seekers is simplicity and low cost because only a few detectors are used5,6. Since the reticle modulates the incoming signal the simple circuitry used in demodulation process can generate a tracking error signal. Owing to a spatial filtering effect of the reticle, the IR reticle tracker may exclude unwanted background signals1,2. However, the major drawback of the reticle trackers has been proven to be sensitivity on the IR countermeasures such as flares and jammers3,5,6. There were a number of attempts to solve this problem,5,6,7,13,14 and references given therein. All these attempts were exclusively engaged with the air-to-air scenario. Basically they assume that jammers can be detected on the basis of the energy and spectral discrimination6,7. It is also assumed that, when jamming is detected, detector signal is replaced with the predicted version based on its past values provided that target performs no maneuvering7. These assumptions are partially true for the anti-aircraft missile scenario but generally do not hold in the anti-tank missile engagement15. The underlying feature of discussed attempts was the introduction of the segmented focal plane arrays (FPA) behind the reticle, because it was understood that limitation of the reticle systems in many applications was very often due to use of the single detector element5,13. Since the advantage of the reticle seekers is simplicity and low cost the segmented FPA must be comprised of a small number of detectors so as not to become as complex and expensive as an imaging system with a full strength FPA13. Such strategy enables space discrimination between the optical sources. The problem exists when the two sources are in space region acquired by the same detector element. Appropriate space resolution should be ensured requiring more detector elements. A new approach was proposed in16,17 was extended in18 and will be exposed in this paper. It is based on the ICA theory and an appropriate modification of the optical tracker design. Since ICA performs signal separation simultaneously in space and time it allows for a small number of targets to be discriminated by the same number of 1D detectors. It has been shown in16,17,18 how an optical system based on a nutating reticle can be modified to resolve the multisource limitation problem3,4,6 by the combined use of the ICA theory and an appropriate modification of the optical tracker design. Since reticle based optical systems are not widely known we present in Section 2 a description of the optical modulation theory while more details can be found in1-14. Both, nutating and spinning reticle trackers that generate either frequency modulated (FM) or amplitude modulated (AM) error signals are covered. In Section 3 a rigorous statistical optics based derivation of the signal model of the modified optical tracker output signals is given19,20. It is shown that in the case of either partially or totally coherent optical radiation the resulting signal model is nonlinear. When incoherence is assumed a linear model is obtained. Linear ICA is a very well understood subject and many algorithms are available to solve such problem21-38. The most distinguished approaches are based on the entropy maximization principle21,22,23,30 and minimization of the fourth order cross-cumulants31,32. In Ref. 18 a unification of the unsupervised entropy maximization ICA and the energy minimization PCA is given. The nonlinear ICA is a more difficult problem, and only a few papers have addressed this subject for some special types of nonlinearity21,39-43. It is shown at the end of Section 3 how, by the proper design of the optical tracking system, it can be ensured that nonlinear signal model be transformed into linear one by simple linear band-pass filtering operation. In Section 4 a discussion of the ICA theory requirements is given for linear and nonlinear signal models. Fulfillment of the mixing matrix non-singularity condition as well as the statistical independence and non-Gaussianity assumptions imposed on the source signals is examined here. Example of adaptive infomax ICA algorithm is described in Section 5 while experimental and simulation results are presented in Section 6. Conclusions are given in Section 7. 2.0 OPTICAL MODULATION THEORY The reticle system provides directional information for tracking and also suppresses unwanted background signals1 by performing modulation of the incident light flux. According to the type of the reticle and the relative motion produced by the scan pattern, the encoding method of the reticle may be classified into AM, FM and pulse code modulation. In addition, according to how the relative motion between the reticle and the optical spot is obtained we may classify reticle systems into fixed or moving reticle. When reticle is fixed relative motion can be obtained by using rotating mirror which causes the light beam and hence the spot to either nutate or rotate in relation to the fixed reticle. In the opposite case spot forming optics is fixed while reticle performs either nutation or spinning. The general case of one moving reticle system is illustrated with Fig. 1. Moving reticle is placed in the focal plane of the collecting optics, while filed optics collects modulated light and focuses it on detector. The selective amplifier center frequency is usually the number of spoke pairs times the nutation or spinning frequency. The rising-sun reticle that is very often used in the nutating FM reticle trackers10,11,12,16,18 is shown on Fig. 2.   Figure 1. Moving reticle based optical tracker Figure 2. The rising-sun reticle It can be noted from the previous discussion that relative motion between the spot and the reticle can be ensured either by nutation10,11,12,16,18 or rotation (spinning)7,8,9,14. In any case detector output voltage is proportional to the light irradiance behind the reticle according to8-12:  EMBED Equation.3  (1) where T(r,() is reticle transmission function and r and ( are spatial variables of the reticle transmission function ranging from 0 to R and -( to (, respectively. Also let the reticle nutation or spinning rate be ( in rads-1 and let r0 and (0 be the spatial coordinates of a point source that is imaged onto the reticle. IP in (1) is the peak irradiance of the point source through the reticle transmission function. Since the convolution of any function with delta function is the function located at the delta function coordinates the Eq. (1) becomes:  EMBED Equation.3  (2) Therefore, the temporal response of all the subsequent spatial reticle transmission functions is found replacing r with r0 and ( with (t-(0. In optical trackers that generate FM signal by means of the rising-sun reticle, Fig. 2, and nutation the reticle spatial transmission function is shown to be of the form10-12,16,18:  EMBED Equation.2  (3) where the reticle coordinate system with parameters related to the Eq. (3) is shown by Fig. 3. The optical spot performs circular motion around the center with coordinates (r0,(0) relative to the center of the reticle. Necessary condition for Eq. (3) to hold is (r0/a)2 << 1. m in Eq. (3) is the number of spoke pairs of the reticle. Eq. (3) represents canonical form of the FM signal43 where frequency deviation from the carrier frequency is directly proportional with the spot r0 coordinate. So by using nutating rising-sun reticle, both directional information, distance and azimuth, are encoded in the reticle transmission function. Instead of using nutation the relative motion between the spot and the reticle can be obtained by simple rotation or spinning6-9.  EMBED Visio.Drawing.5   Figure 3. Nutating reticle coordinate system Figure 4. Angular cosine modulated reticle8. That happens when according to Fig. 3 r0=0 while a representing spot radial coordinate. It is obvious from Eq. (3) that reticle transmission function is reduced on pure cosine being invariant of the spot coordinates. It means that the rising-sun reticle cannot be used for encoding the optical spot position in the spinning case, nevertheless whether FM or AM modulation is used. A lot of other spokes geometry is proposed for such purpose8,9. It has been shown in Ref. 8 that reticle transmission function of the spinning FM reticle can be written in general form as:  EMBED Equation.3  (4) The DC term in Eq. (4) allows an average reticle transmission of rather than zero (i.e. no light passing the reticle). Spinning FM reticles can be completely described by these three parameters: frequency vs. angle f((), frequency vs. radius m(r) and phase or spoke function ((r). For a spinning FM reticle to give angular target location information, an angular variation in frequency must be imposed on the reticle transmission function. The most often case in literature shown for this variation of frequency vs. angle is shown in Fig. 4. The spatial transmission function of this reticle is:  EMBED Equation.3  (5) This reticle has other two parameters m(r)=1 and ((r)=0. In order to obtain radial target information the number of spokes subtended onto a circular contour centered at the reticle origin must be changed for different radii. That is m(r) in Eq. (4) must change vs. radius. A requirement for a useful tracking m(r) function is that mapping be single valued. The linear single valued mapping is ensured with the reticle shown in Fig. 5. The spatial transmission function of the reticle is8:  EMBED Equation.3  (6) This reticle has other two parameters f(()=1 and ((r)=0. To use a spinning reticle for finding a target in both the radial and azimuth direction at least nonconstant f(() and m(r) parameters must be imposed on the reticle. Such reticle is shown in Fig. 6. The spatial transmission function of this reticle is:  EMBED Equation.3  (7)   Figure 5. Frequency vs. radius reticle8. Figure 6. Frequency vs. radius and angle8. All reticle transmission functions given until this point have been written with respect to some phase reference. This reference has been (=0 line on the reticle. Reticle shown in Fig. 7 has linear dependence of phase vs. radius giving the spatial transmission function:  EMBED Equation.3  (8) with m=10. Because an FM signal is known to be superior to an AM signal with regard to signal quality, that is, it suffers less noise interference43 the FM reticles are generally of greater interest. Nevertheless, the AM reticles are used in IR missile seekers especially in surface-to-air and air-to-air environments. It has been shown in Ref. 9 that it is possible to describe spinning AM reticles using three amplitude parameters (similar to previously described FM parameters): amplitude vs. angle f((), amplitude vs. radius g(r), and phase ((r). The general AM equation is given by 9:  EMBED Equation.3  (9) where S(() is the modulated signal, V is a constant, m is the modulation index, f(() is the low frequency modulation signal and k is the carrier frequency that corresponds with the number of spoke pairs. Like in the FM reticle case the DC term in Eq. (9) allows an average reticle transmission of rather than zero (i.e., no light passing the reticle). For an AM reticle to provide angular target location a variation in amplitude must be imposed on the reticle as the function of angle. One such amplitude vs. angle reticle is shown in Fig. 8. The reticle transmission function is given by:  EMBED Equation.3  (10) where V=1/4, m=1, f(()=cos(() and k=30. The general form of the spinning AM reticle transmission function that encodes both radial and angle coordinates is given by:  EMBED Equation.3  (11) The reticle shown in Fig. 9 has linear dependence of amplitude vs. radius i.e.:  EMBED Equation.3  (12)   Figure 7. Frequency vs. phase reticle8. Figure 8. Amplitude vs. angle reticle9.   Figure 9. Amplitude vs. radius9. Figure 10. Amplitude vs. radius and angle9. Reticle that encodes both target radial and angular position is shown in Fig. 10. The spatial transmission function is given by:  EMBED Equation.3  (13) The AM reticles presented so far have been written with respect to some phase reference. This was (=0 line on the reticle. The general equation for the spatial transmission function of the spinning AM reticle having amplitude dependence on all three parameters is:  EMBED Equation.3  (14) Reticle in Fig. 11 has combination of all three parameters9:  EMBED Equation.3   EMBED Equation.3  (15)   Figure 11. Amplitude vs. radius, angle and phase9. Figure 12. Amplitude vs. angle and frequency vs. radius9. Finally reticle shown in Fig. 12 combines FM and AM parameters i.e. carrier frequency is proportional to radius r and is additionally amplitude modulated with amplitude vs. angle dependency. The spatial transmission function of such spinning reticle is:  EMBED Equation.3  (16) 3.0 DERIVATION OF THE OPTICAL TRACKER SIGNALS MODEL We start with the problem of detecting optical radiation at point D when optical fields are emitted from two sources at points P1 and P2 (see Fig. 13). The optical field at point D is given as the sum of the individual fields multiplied by reticle transmission functions:  EMBED Equation.3  (17) where EMBED Equation.3 represents relative time delay between u1 and u2 due to the path length difference i.e.  EMBED Equation.3 . In order to be consistent with the ICA theory notation the reticle transmission function T(r,(, t) will be replaced by s(t) and called the source signal. Target coordinates r and ( will mostly be dropped in order to simplify notation. K1 and K2 are in general case complex constants representing path losses. We will assume here that they are real numbers.   Figure 13: Optical radiation from two sources Figure 14: The modified optical tracker Detector will sense intensity obtained as19,20:  EMBED Equation.3  (18) where T represents detector averaging time and kT is new discretized time that allows treatment of nonstationarity. When (17) is applied to (18), ID is obtained as:  EMBED Equation.3  (19) In the Eq. (19) the time index is dropped in order to simplify notation.  EMBED Equation.3 is the normalized mutual coherence function19:  EMBED Equation.3  (20) Eq. (19) is obtained based on the fact that transmission functions s1 and s2 are functions of the coordinates of the corresponding optical sources and are mutually independent. They are also independent relative to the optical fields u1 and u2. The complete derivation of the Eq. (19) is given in18. Intensities I1 or I2 in Eq. (19) correspond with the peak irradiance IP in Eq. (1). The photocurrent is obtained when the intensity ID is expressed in terms of spectral irradiance and when detector spectral responsivity is taken into consideration, giving:  EMBED Equation.3  (21) where A is the detector sensing area and EMBED Equation.3 is wavelength. When in accordance with Fig.14 the beam splitter and two detectors are used, Eq. (21) can be used to obtain expressions for the corresponding photocurrents by simply inserting  EMBED Equation.3 and EMBED Equation.3 into integrals over EMBED Equation.3  in (21). Here  EMBED Equation.3 and  EMBED Equation.3  are beam splitter transmission and reflection coefficients, respectively. Responsivity EMBED Equation.3 should be replaced with  EMBED Equation.3  when i1 is computed and with EMBED Equation.3 when i2 is computed. The optical tracker output signals x1 and x2 are obtained as:  EMBED Equation.3  (22) where t stands for kT, g1 and g2 are impulse responses of the selective amplifiers, and * means temporal convolution. Based on (21) and (22) the following is obtained:  EMBED Equation.3   EMBED Equation.3 , (23) where impulse responses  EMBED Equation.3  can be identified from (21), (22) and (23) as:  EMBED Equation.3  EMBED Equation.3   EMBED Equation.3   EMBED Equation.3   EMBED Equation.3   EMBED Equation.3   EMBED Equation.3 ,  EMBED Equation.3   EMBED Equation.3 ,  EMBED Equation.3  (24) Usually assumed linear model is obtained as a special case when optical fields are incoherent. If only the basic optical tracker construction is used (see Fig. 1) then Eq. (23) shows that optical tracker sees convolutive combination of the reticle transmission functions s1 and s2. It has been shown analytically in Ref. 3 that in such a case the optical tracker follows the centroid the coordinates of which are functions of the effective brightness of the two sources. The point is that optical tracker fails to determine the accurate coordinates of either of the two sources. That is known as IR jamming problem. In relation to already discussed approaches a new approach was proposed in16-18 and is extended here. It is based on the ICA theory and an appropriate modification of the optical tracker design and for the case of two sources is shown on Fig. 14. Generally, ICA enables source signals s1 and s2, Eq. (23), to be recovered on the basis of the observed signals x1 and x2 only. Since the nonlinear ICA algorithms are designed for the special types of the nonlinearity only, transformation of the non-linear convolutive model (23) into linear one would be of great importance. It has been shown in Ref. 18 that if the optical tracking system is designed such that:  EMBED Equation.3  (25) where (min and (max are minimal and maximal corner frequencies of the optical tracker selective amplifiers, respectively, the nonlinear model (23) can be transformed into linear one by applying linear bandpass filtering operation on the measured signals x1 and x2 of the signal model (23). The new model is obtained:  EMBED Equation.3   EMBED Equation.3  (26) where  EMBED Equation.3  and hBP is impulse response of the linear bandpass filter with the corner frequencies (min and (max. 4.0 INTERPRETATION OF THE ICA THEORY REQUIREMENTS Independent component analysis also known as blind source separation is a fundamental problem in signal processing. The problem is described for a number of source signals coming from different sources and a number of receivers24. Each receiver (antenna, microphone, photodiode,) receives a linear combination of these source signals. Neither the structure of the linear combination nor the source signals are known to the receivers. In this environment the identification of the linear combinations is called the blind identification problem and the decoupling of the linear combinations is called the blind source separation problem24. In this paper we are considering the blind source separation problem. Two cases of linear mixture are possible: scalar and convolutive. Since, in our application measured signals are convolutive combination of the source signals (Eq. (23), (24) and (26)) the convolutive mixing case will be treated in this paper. Convolutive mixture is mathematically described by:  EMBED Equation.2  (27) where G is the matrix of impulse responses. To recover the source signals (spatial transmission functions of the reticle), see (26) and Fig. 15, the feedback separation network shown in Fig. 16 will be used. A feedback separation network is preferred over a feed-forward network in order to avoid the whitening effect30.   Figure 15. Convolutive signal model. Figure 16. Feedback separation network. There are three fundamental assumptions on which all ICA algorithms are based: statistical independence of the source signals, the source signals are non-Gaussian and the non-singularity of the mixing matrix in the model of the observed signals. The question of whether these assumptions are fulfilled for the model of the modified optical trackers output signals (given by (23) or (26)) are examined briefly at this point. The statistical independence assumption of the source signals EMBED Equation.2  and  EMBED Equation.2  is reasonable since they are generated by the two different (independent) optical sources. Figures 17 and 18 show power spectrums of the two FM source signals Eq. (3).   Figure 17. The source signal  EMBED Equation.3 , Eq. (3). Figure 18. The source signal EMBED Equation.3 , Eq. (3). The absolute extreme values of the auto-correlation C2s1, C2s2 and cross-correlation C11s1s2 as well as of the fourth order cumulants C4s1, C4s2 and cross-cumulant C22s1s2 are given in table 1. It can be seen that in both cases the cross-statistics are approximately 10 times smaller than auto-statistics. Table 1. Second and fourth order (cross-)statistics StatisticsC2(s1)C2(s2)C11(s1s2)C4(s1)C4(s2)C22(s1s2)Max. value0.50.50.0680.3750.3690.034 The second assumption, that the source signals are non-Gaussian is also fulfilled for the following reasons. It has been shown in Eq. (3)-(16) that source signals are either FM or AM signals. These types of signals, as most communication signals, belong to the sub-Gaussian class of signals having negative kurtosis, where kurtosis of the signal x is defined as:  EMBED Equation.3  (28) and C4x is fourth order cumulant and C2x is second order cumulant of the signal x. The kurtosis shows how far the signal is from the Gaussian distribution, which has kurtosis equal to zero. This is due to the fact that random processes with Gaussian distributions have all cumulants of order three or more equal to zero44,45,46. Fig. 19 shows estimated p.d.f. of the source signal s1 (Fig. 17). The shape of the p.d.f. characteristic for the sub-Gaussian processes (tend to the uniform distribution) can be observed. The estimated value of the kurtosis is ((s1)=-1.49. For all FM reticle spatial transmission functions Eq. (3)-(8) the estimation of the kurtosis gives the value of roughly 1.5. For AM and combined AM/FM reticles Eq. (9)-(16) the estimated kurtosis lies between 0.15 and 0.9, depending on the relative speed of motion between the target and the reticle. Only the transmission function (13) for higher relative speed gives positive value of kurtosis. Nevertheless, the non-Gaussianity assumption is fulfilled for all types of the reticle transmission functions i.e. all types of reticle geometry.   Figure 19. Estimated p.d.f. of the  EMBED Equation.3 . Figure 20. The instantaneous signal model The third assumption is the non-singularity of the mixing matrix when the convolutive model (23) i.e. (26) is transformed into the frequency domain. It has been shown in Eq. (24)-(26) that under proper condition of the optical tracker design the nonlinear model (23), generated by the coherent optical sources, can be transformed into linear model (26) by simple linear bandpass filtering operation. Therefore, we shall examine the nonsingularity requirement on the linear model (26). The nonsingularity requirement means that measured signals EMBED Equation.3 and  EMBED Equation.3 must be linearly independent combinations of the source signals s1 and s2, which ensures a benefit from using two sensors. It is shown in16-18 that this assumption holds. The signal model (26) transformed into frequency domain yields:  EMBED Equation.3  (29) where all quantities in the Eq. (29) are Discrete Fourier Transforms (DFTs) of the related time domain quantities in the signal model (26). The frequency variable EMBED Equation.3 is dropped in Eq. (29) in order to simplify notation. The nonsingularity condition is transformed into:  EMBED Equation.3  (30) Inserting DFTs of the impulse responses (24) in (30) gives the following inequality:  EMBED Equation.3  (31) Provided that  EMBED Equation.3  the inequality (31) is transformed in16-18:  EMBED Equation.3  (32) The inequality (32) is fulfilled when:  EMBED Equation.3  (33) over the wavelength region of interest that is fulfilled for the real beam splitters16,51. 5.0 THE ICA ALGORITHM All ICA algorithms recover the source signals by minimizing or maximizing certain criteria that indirectly factorizes the joint probability density function of the recovered signals. Since the source signals are independent by assumptions, the discussed factorization actually reconstructs the source signals. A consequence of such a separation criteria is that the separated signals represent scaled and permuted version of the source signals24,25,26 i.e. in a case of the linear instantaneous model (Fig. 20):  EMBED Equation.3  (34) the source signals are recovered as:  EMBED Equation.3  (35) where the separation matrix W is found as:  EMBED Equation.3  (36) where ( is diagonal and P is permutation matrix. Algorithms for the blind separation of sources can be derived from several different principles. A guiding principle for source separation is to optimize a function ((W) called a contrast function which is a function of distribution of y=Wx,32,33,38. The infomax also known as Bell-Sejnowski algorithm22 is one of the most popular ICA algorithms. Referred to Fig. 20 the infomax principle to source separation consists in maximizing an output entropy z=g(y) whereas the infomax contrast function is:  EMBED Equation.3  (37) where  EMBED Equation.3  is the (Shannon) differential entropy Eq. (45). The natural or relative gradient based learning rule for the memoryless model (34)-(35) is given with33,34,38:  EMBED Equation.3  (38) where from both the entropy maximization and maximum likelihood maximization approach the following requirement is imposed on the nonlinearity  EMBED Equation.3 21,48-50:  EMBED Equation.3  (39) and p(y) is the true p.d.f. of the source signals which in the blind source separation are usually unknown. However, it was shown in Ref. 49 that learning rule will still be superefficient provided that p(y) are even and ((y) are odd. In many applications p(y) are even, see estimated p.d.f. of the source signal s(r1,(1 ), Fig. 19. Then ((y)=tanh(y) is an appropriate choice for a class of super-Gaussian signals, while ((y)=y3 or ((y)=y/(2 ((/(2)tanh(y(/(2), are suitable for sub-Gaussian signals21. The infomax algorithm22,30 is applied here on the convolved signal model (26) and Fig.15 with the recurrent neural network Fig. 16. The input-output relations of the feedback network (Fig. 16) are given by:  EMBED Equation.2   EMBED Equation.2  (40) For causality reasons w12(0) and w21(0) must be zero. It is assumed that the source signals EMBED Equation.2  and  EMBED Equation.2 are zero mean and statistically independent. It has been shown in16,22 that the maximization of the information transfer through the sigmoid function  EMBED Equation.2  also reduces the redundancy between the outputs of the separation network yi (Fig. 16). The mutual information between the sigmoid outputs can be obtained as22:  EMBED Equation.2  (41) where H(z) is the entropy of the sigmoid outputs, while H(z/y) is the residual entropy in the output which did not come from the input. Since in the BSS scenario we have no noise (both signals and noise are treated equally) the entropy H(z/y) has its lowest possible value: it diverges to  EMBED Equation.2 ,22. So the maximization of the mutual information I(z/y) is equivalent to the maximization of the joint entropy H(z) with respect to the separation filter coefficients:  EMBED Equation.2  (42) To see why the maximization of H(z) separates signals yi (i.e. factorizes joint probability density function f(y)) the mutual information (i.e. statistical independence between the components zi) is expressed in a form of Kullback divergence32:  EMBED Equation.2  (43) MI(z) vanishes if the components zi are statistically independent and it is strictly positive otherwise32. Based on (43) the mutual information MI(z) can be defined in terms of joint and marginal entropy H(z) and H(zi) respectively:  EMBED Equation.2  (44) where the entropy terms are defined by:  EMBED Equation.2   EMBED Equation.2  (45) It follows from (44) that:  EMBED Equation.2  (46) It can be seen from (46) that the maximization of the joint entropy H(z) actually maximizes the marginal entropy H(zi) and minimizes mutual information MI(z) which, due to (43), leads to the factorization of f(z). Since the zis are related to yis with some invertible transformation, as for example zi=tanh(yi), factorization of f(z) will have as a direct consequence the factorization of f(y). When z=g(Wx) has a unique inverse, the multivariate probability density function can be written as22:  EMBED Equation.2  (47) where  EMBED Equation.2  is the absolute value of the Jacobian of the transformation. The Jacobian is defined as the determinant of the matrix of partial derivatives:  EMBED Equation.2  (48) Then using (45) and (47) the joint entropy can be written as:  EMBED Equation.2  (49) Now, the maximization of H(z) with respect to the coefficients of the separation filters wij is equivalent to the maximization of  EMBED Equation.2  since in Eq. (49)  EMBED Equation.2  does not depend on wij. Hence,  EMBED Equation.2  (50) For the feedback separation network shown in Fig. 16. and described with the input-output relation (40) the absolute value of the Jacobian is obtained as:  EMBED Equation.2  (51) The adjustments of the separation filter coefficients are then obtained as:  EMBED Equation.2   EMBED Equation.2  (52) The entropy of the sigmoid output will be maximal provided that:  EMBED Equation.3  (53) i.e.:  EMBED Equation.3  (54) and (52) can be written as:  EMBED Equation.3  (55) where ((yi) is in the form of Eq. (39), k is the discrete time index, and m is the coefficient index of the related separation filter. From this the separator learning rule is obtained as:  EMBED Equation.2  (56) where EMBED Equation.2 in Eq. (56) is a small positive constant also called the adaptation gain. Then ((y)=tanh(y) is an appropriate choice for super-Gaussian signals, while ((y)=y3 or ((y)=y/(2((/(2)tanh(y(/(2), are suitable for sub-Gaussian signals21. 6.0 SIMULATION RESULTS Measured signals x1 and x2 were generated according to the nonlinear signal model (23) on the basis of the two FM source signals s1 and s2 the power spectrums of which are shown on Fig. 17 and 18. The total coherence case,  EMBED Equation.3 , was assumed. Power spectrum of the measured signal x1 is shown on Fig. 21. The nonlinear effect due to the nonlinear part in the signal model (23) can be observed. Power spectrum of the measured signal x2 looks very similarly. When, in accordance with the exposed analysis Eq. (24)-(26), the linear bandpass filtering is applied on the measured signals x1 and x2, signals  EMBED Equation.3  and  EMBED Equation.3  are obtained, Eq. (26). Power spectrum of the signal  EMBED Equation.3  is shown on Fig. 22. It is obvious that nonlinear effect has been eliminated. Power spectrum of the signal  EMBED Equation.3  looks very similarly. When FM demodulator is applied on either signal  EMBED Equation.3  or signal  EMBED Equation.3 , only the IR optical source that was placed near the center of the filed of view (FOV) can be discriminated. If, however, the entropy based ICA algorithm, Eq. (56), is applied on the signals  EMBED Equation.3  and  EMBED Equation.3  the influence of the IR source placed near the center of the FOV can be eliminated and both IR sources can be discriminated. Power spectrums of the signals y1 and y2, according to Eq. (40), are shown on fig. 23 and 24. It can be observed in signal y1 that influence of the IR source placed near the center of the FOV is eliminated. Signal y1 represents reconstructed version of the source signal s1 while y2 represents reconstructed version of the source signal s2.   Figure 21. Power spectrum of x1, Eq. (23). Figure 22. Power spectrum of  EMBED Equation.3 , Eq. (26).   Figure 23. Power spectrum of y1, Eq. (30). Figure 24. Power spectrum of y2, Eq. (30). 7.0 CONCLUSION ICA approach to resolve the multisource limitation of the reticle based optical trackers is exposed in the paper. When redesigned adequately optical trackers produce output signals that are linear convolutive combinations of the reticle transmission functions, considered to be the source signals in the context of the ICA theory. Each function corresponds with single optical source position. That enables ICA neural network to be applied on the optical tracker output signals giving on its outputs recovered reticle transmission functions. Position of each optical source is obtained by applying appropriate demodulation method on the recovered source signals. The three conditions necessary for the ICA theory to work (statistical independence and non-Gaussianity of the source signals and nonsingularity of the mixing matrix) are shown to be fulfilled in principle for any kind of the reticle geometry. A statistical optics based analysis is performed that yields a mathematical model of the output signals of a modified reticle based optical tracker. It has been shown that coherence between optical sources produces a nonlinear signal model that becomes linear when optical sources are incoherent. It has been shown additionally that by the proper optical tracker design the nonlinear model, generated by the coherent optical sources, can be converted into linear one by simple linear bandpass filtering operation. 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( Correspondence: Email:  HYPERLINK mailto:ivica.kopriva@public.srce.hr; ivica.kopriva@public.srce.hr; telephone: +385 1 4603 825; Fax: +385 1 4603 820. 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FMicrosoft Equation 3.0 DS Equation Equation.39qܛ ()ObjInfoEquation Native 5_1008582084F uX uXOle CompObjfObjInfoEquation Native 5_1008582088F0uX0uXOle CompObjfObjInfoEquation Native 5 FMicrosoft Equation 3.0 DS Equation Equation.39q_ R() FMicrosoft Equation 3.0 DS Equation Equation.39q_1008582091WLF uXuXOle CompObjfObjInfo  !"#$'*+.12589:;<?BCFIJMPQRUXYZ[\_bcdgjklorstwz{|'< R 1 () FMicrosoft Equation 3.0 DS Equation Equation.39q't R 2 ()Equation Native C_1008582094FuXuXOle CompObjfObjInfoEquation Native C_1008582104F&uX&uXOle   FMicrosoft Equation 3.0 DS Equation Equation.39qu x j (t)=g j (t)"i j (t)j"1,CompObj fObjInfo Equation Native  _1008582121Fc.uX,?uX2{} FMicrosoft Equation 3.0 DS Equation Equation.39qD x 1 (t)=g 11 (t)"s 1 (t)+g 12 (t)Ole CompObjfObjInfoEquation Native `"s 2 (t)+g 13 (t)"s 1 (t)s 2 (t)[] FMicrosoft Equation 3.0 DS Equation Equation.39qD x 2 (t)_1008582124F,?uX`THuXOle CompObjfObjInfoEquation Native `_1008582191F`THuX`THuXOle %CompObj&f=g 21 (t)"s 1 (t)+g 22 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