%!PS-Adobe-2.0 %%Creator: dvipsk 5.58f (with hyperlinking) Copyright 1986, 1994 Radical Eye Software %%Title: hep-ph/0012273 %%CreationDate: Wed Dec 20 09:07:59 2000 %%Pages: 4 %%PageOrder: Ascend %%BoundingBox: 0 0 612 792 %%DocumentPaperSizes: Letter %%EndComments %DVIPSParameters: dpi=300, comments removed %%BeginProcSet: tex.pro /TeXDict 250 dict def TeXDict begin /N{def}def /B{bind def}N /S{exch}N /X{S N}B /TR{translate}N /isls false N /vsize 11 72 mul N /hsize 8.5 72 mul N /landplus90{false}def /@rigin{isls{[0 landplus90{1 -1}{-1 1} ifelse 0 0 0]concat}if 72 Resolution div 72 VResolution div neg scale isls{landplus90{VResolution 72 div vsize mul 0 exch}{Resolution -72 div hsize mul 0}ifelse TR}if Resolution VResolution vsize -72 div 1 add mul TR[matrix currentmatrix{dup dup round sub abs 0.00001 lt{round}if} forall round exch round exch]setmatrix}N /@landscape{/isls true N}B /@manualfeed{statusdict /manualfeed true put}B /@copies{/#copies X}B /FMat[1 0 0 -1 0 0]N /FBB[0 0 0 0]N 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%%BeginSetup %%Feature: *Resolution 300dpi TeXDict begin %%PaperSize: Letter end HPSdict begin /TargetAnchors 24 dict dup (cite.AR96) [4 [72 142 72 154] 340] put dup (cite.MarisTandy9910033) [4 [72 113 72 125] 311] put dup (equation.1) [1 [201 388 201 400] 586] put dup (equation.2) [2 [182 275 182 287] 474] put dup (cite.Miskimen+al94) [4 [72 214 72 226] 413] put dup (cite.BiKl9912452) [4 [72 171 72 183] 369] put dup (Doc-Start) [1 [72 724 72 736] 791] put dup (cite.KeBiKl98) [4 [72 127 72 139] 326] put dup (cite.Rudaz84) [4 [72 98 72 110] 297] put dup (cite.Adler69) [4 [72 318 72 330] 516] put dup (cite.SkullWilli0007028) [4 [72 69 72 81] 268] put dup (cite.Ad+al71Te72Av+Z72) [4 [72 286 72 298] 484] put dup (figure.1) [2 [119 407 119 419] 605] put dup (figure.2) [3 [115 407 115 419] 605] put dup (cite.Roberts0007054) [4 [72 156 72 168] 354] put dup (cite.Moinester+al99) [4 [72 243 72 255] 441] put dup (page.1) [1 [72 738 72 750] 791] put dup (page.2) [2 [72 738 72 750] 791] put dup (page.3) [3 [72 738 72 750] 791] put dup (page.4) [4 [72 738 72 750] 791] put dup (cite.BiKl99PRD) [4 [72 185 72 197] 384] put dup (cite.BellJackiw69) [4 [72 300 72 312] 499] put dup (cite.Holstein96) [4 [72 84 72 96] 282] put dup (cite.Antipov+al87) [4 [72 257 72 269] 456] put targetdump-hook def TeXDict begin %%EndSetup %%Page: 1 1 gsave matrix defaultmatrix setmatrix 90 rotate 279 -39 moveto /Times-Roman findfont 20 scalefont setfont 0.3 setgray (arXiv:hep-ph/0012273 20 Dec 2000) show grestore 1 0 bop 412 22 a Fs(The)19 b(anomalous)f Fr(\015)e Fq(!)e Fr(\031)938 4 y Fp(+)967 22 y Fr(\031)997 4 y Fp(0)1016 22 y Fr(\031)1046 4 y Fo(\000)1094 22 y Fs(form)j(factor)i(and)361 82 y(the)f(ligh)n(t{quark)g(mass)g(functions)g(at)h(lo)n(w)g(momen)n (ta)672 236 y Fn(DUBRA)-5 b(VK)o(O)16 b(KLABU)1122 224 y(\024)1117 236 y(CAR)134 292 y Fm(Physics)f(Dep)n(artment,)i(P.M.F.,)e (Zagr)n(eb)h(University,)f(Bijeni)o(\024)-22 b(cka)16 b(c.)21 b(32,)16 b(Zagr)n(eb,)g(Cr)n(o)n(atia)730 395 y 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y(grounds,)k(the)e(anomalous)h (amplitude)d(for)j(the)e Fr(\015)s Fi(\()p Fr(q)r Fi(\))i Fq(!)g Fr(\031)1157 1222 y Fp(+)1186 1240 y Fi(\()p Fr(p)1229 1247 y Fp(1)1249 1240 y Fi(\))p Fr(\031)1298 1222 y Fp(0)1318 1240 y Fi(\()p Fr(p)1361 1247 y Fp(2)1381 1240 y Fi(\))p Fr(\031)1430 1222 y Fo(\000)1459 1240 y Fi(\()p Fr(p)1502 1247 y Fp(3)1522 1240 y Fi(\))f(pro)q(cess,)i(is)e(pre-)0 1300 y(dicted)139 1282 y Fp(3)p (#cite.Ad+al71Te72Av+Z72) [[105 409 110 421] [1 1 1 [3 3]] [0 0 1]] pdfm (#cite.Ad+al71Te72Av+Z72) [[109 409 109 421] [1 1 1 [3 3]] [0 0 1]] pdfm 174 1300 a Fi(to)c(b)q(e)538 1372 y Fr(F)577 1351 y Fp(3)p Fh(\031)570 1384 y(\015)618 1372 y Fi(\(0)p Fr(;)8 b Fi(0)p Fr(;)g Fi(0\))23 b(=)883 1338 y(1)p 860 1360 72 2 v 860 1406 a Fr(ef)912 1392 y Fp(2)907 1418 y Fh(\031)945 1372 y Fr(T)981 1351 y Fp(2)p Fh(\015)974 1384 y(\031)1020 1372 y Fi(\(0\))f(=)1203 1338 y Fr(eN)1265 1345 y Fh(c)p 1169 1360 148 2 v 1169 1406 a Fi(12)p Fr(\031)1247 1392 y Fp(2)1267 1406 y Fr(f)1296 1392 y Fp(3)1291 1418 y Fh(\031)1330 1372 y Fr(;)483 b Fi(\(1\))0 1482 y(also)15 b(in)f(the)g(c)o(hiral)f(limit)e(and)k(at)g(the)f(soft)g(p)q(oin)o(t,)h (where)f(the)g(momen)o(ta)d(of)k(all)f(three)f(pions)i(v)m(anish:)0 1543 y Fq(f)p Fr(p)49 1550 y Fp(1)69 1543 y Fr(;)8 b(p)115 1550 y Fp(2)135 1543 y Fr(;)g(p)181 1550 y Fp(3)201 1543 y Fq(g)22 b Fi(=)g Fq(f)p Fi(0)p Fr(;)8 b Fi(0)p Fr(;)g Fi(0)p Fq(g)p Fi(.)36 b(While)20 b(the)g(c)o(hiral)g(and)i(soft)f (limit)d(are)j(an)h(excellen)o(t)c(appro)o(ximation)0 1603 y(for)j Fr(\031)109 1585 y Fp(0)151 1603 y Fq(!)h Fr(\015)s(\015)s Fi(,)f(the)g(already)g(published)796 1585 y Fp(4)p (#cite.Antipov+al87) [[263 337 267 349] [1 1 1 [3 3]] [0 0 1]] pdfm (#cite.Antipov+al87) [[267 337 267 349] [1 1 1 [3 3]] [0 0 1]] pdfm 837 1603 a Fi(and)h(presen)o(tly)e(planned)h(Primak)o(o\013)f(exp)q (erimen)o(ts)e(at)0 1663 y(CERN)147 1645 y Fp(5)p (#cite.Moinester+al99) [[107 322 112 334] [1 1 1 [3 3]] [0 0 1]] pdfm (#cite.Moinester+al99) [[111 322 111 334] [1 1 1 [3 3]] [0 0 1]] pdfm 166 1663 a Fi(,)c(as)h(w)o(ell)e(as)h(the)g(curren)o(t)f(CEBAF)h (measuremen)n(t)1130 1645 y Fp(6)p (#cite.Miskimen+al94) [[343 322 348 334] [1 1 1 [3 3]] [0 0 1]] pdfm (#cite.Miskimen+al94) [[347 322 347 334] [1 1 1 [3 3]] [0 0 1]] pdfm 1161 1663 a Fi(of)g(the)g Fr(\015)s Fi(\()p Fr(q)r Fi(\))f Fq(!)h Fr(\031)1493 1645 y Fp(+)1522 1663 y Fi(\()p Fr(p)1565 1670 y Fp(1)1585 1663 y Fi(\))p Fr(\031)1634 1645 y Fp(0)1653 1663 y Fi(\()p Fr(p)1696 1670 y Fp(2)1716 1663 y Fi(\))p Fr(\031)1765 1645 y Fo(\000)1794 1663 y Fi(\()p Fr(p)1837 1670 y Fp(3)1857 1663 y Fi(\),)0 1723 y(in)o(v)o(olv)o(e)k(v)m(alues)i (of)h(energy)f(and)g(momen)o(tum)c(transfer)21 b(whic)o(h)e(are)i(not)f (negligible)f(compared)g(to)0 1783 y(t)o(ypical)f(hadronic)h(scales.)29 b(This)19 b(giv)o(es)f(a)h(lot)g(of)h(motiv)m(ation)d(for)j (theoretical)e(predictions)g(of)h(the)0 1843 y Fr(\015)e Fq(!)d Fi(3)p Fr(\031)k Fi(amplitude)d(for)h(non{v)m(anishing)i Fq(f)p Fr(p)849 1850 y Fp(1)869 1843 y Fr(;)8 b(p)915 1850 y Fp(2)935 1843 y Fr(;)g(p)981 1850 y Fp(3)1001 1843 y Fq(g)p Fi(,)16 b Fg(i.e.)p Fi(,)g(the)h(form)e(factor)i Fr(F)1532 1825 y Fp(3)p Fh(\031)1525 1856 y(\015)1572 1843 y Fi(\()p Fr(p)1615 1850 y Fp(1)1635 1843 y Fr(;)8 b(p)1681 1850 y Fp(2)1701 1843 y Fr(;)g(p)1747 1850 y Fp(3)1767 1843 y Fi(\).)22 b(W)l(e)0 1904 y(calculated)16 b(it)h(as)h(the)f(quark)g(\\b)q(o)o(x"-amplitude)g(\(see)f(Fig.)h(1)p (#figure.1) [[345 260 351 272] [1 1 1 [3 3]] [0 0 1]] pdfm (\))h(in)e (the)h(t)o(w)o(o)g(related)g(approac)o(hes)1843 1886 y Fp(7)p (#cite.BiKl99PRD) [[514 264 519 276] [1 1 1 [3 3]] [0 0 1]] pdfm (#cite.BiKl99PRD) [[518 264 518 276] [1 1 1 [3 3]] [0 0 1]] pdfm -1 w Fh(;)p Fp(8)p (#cite.BiKl9912452) [[521 264 525 276] [1 1 1 [3 3]] [0 0 1]] pdfm 0 1964 a Fi(sk)o(etc)o(hed)e(b)q(elo)o(w.)75 2024 y(In)i(our)h(Ref.)319 2006 y Fp(7)p (#cite.BiKl99PRD) [[149 236 153 248] [1 1 1 [3 3]] [0 0 1]] pdfm (#cite.BiKl99PRD) [[153 236 153 248] [1 1 1 [3 3]] [0 0 1]] pdfm 339 2024 a Fi(,)f(the)g(in)o(termediate)d(fermion)i(\\b)q(o)o(x")i(lo)q (op)g(is)f(the)g(one)g(of)h(\\simple")d(constituen)o(t)0 2084 y(quarks)e(with)g(the)g(constan)o(t)h(quark)f(mass)g(parameter)f Fr(M)5 b Fi(.)20 b(The)13 b(isospinor)h(\011)g(=)g(\()p Fr(u;)8 b(d)p Fi(\))1620 2066 y Fh(T)1660 2084 y Fi(of)14 b(the)f(ligh)o(t)0 2144 y(constituen)o(t)22 b(quarks)h(couple)f(to)h (the)f(iso)o(v)o(ector)g(pions)h Fr(\031)1111 2126 y Fh(a)1153 2144 y Fi(through)h(the)e(pseudoscalar)i(Y)l(uk)m(a)o(w)o(a)0 2205 y(coupling)d Fr(g)r(\015)250 2212 y Fp(5)270 2205 y Fr(\034)297 2187 y Fh(a)317 2205 y Fi(.)35 b(Its)21 b(constan)o(t)g(quark-pion)g(coupling)g(strength)g Fr(g)i Fi(is)e(related)f(to)h(the)g(pion)g(de-)0 2265 y(ca)o(y)c(constan)o(t)h Fr(f)310 2272 y Fh(\031)350 2265 y Fi(=)d(92)p Fr(:)p Fi(4)k(MeV)d(through)j(the)e(quark-lev)o(el)f(Goldb)q(erger-T)l(reiman) g(\(GT\))i(relation)0 2325 y Fr(g)r(=)m(M)25 b Fi(=)19 b(1)p Fr(=f)247 2332 y Fh(\031)272 2325 y Fi(.)30 b(The)20 b(result)f(of)g(this)h(calculation)e(also)i(corresp)q(onds)h(to)f(the)f (form)f(factor,)i(in)f(the)0 2385 y(lo)o(w)o(est)f(order)g(in)g(pion)h (in)o(teractions,)e(of)i(the)f(sigma-mo)q(del)f(and)i(of)f(the)g(c)o (hiral)g(quark)g(mo)q(del.)26 b(In)0 2445 y(Ref.)111 2427 y Fp(7)p (#cite.BiKl99PRD) [[99 135 103 147] [1 1 1 [3 3]] [0 0 1]] pdfm (#cite.BiKl99PRD) [[103 135 103 147] [1 1 1 [3 3]] [0 0 1]] pdfm 130 2445 a Fi(,)21 b(w)o(e)e(giv)o(e)g(the)h(analytic)f(expression)h (for)g(the)g(form)f(factor)h(in)g(terms)e(of)i(an)h(expansion)f(in)0 2506 y(the)e(pion)h(momen)o(ta)d(up)j(to)g(the)f(order)h Fq(O)q Fi(\()p Fr(p)847 2488 y Fp(8)867 2506 y Fi(\))g(relativ)o(e)e (to)i(the)f(soft)h(p)q(oin)o(t)g(result,)f(and)h(also)g(p)q(er-)0 2566 y(form)14 b(its)h(exact)f(n)o(umerical)f(ev)m(aluation.)21 b(The)15 b(latter)g(predictions)f(of)h(this)g(quark)g(lo)q(op)h(mo)q (del)1791 2548 y Fp(7)p (#cite.BiKl99PRD) [[502 105 506 117] [1 1 1 [3 3]] [0 0 1]] pdfm (#cite.BiKl99PRD) [[506 105 506 117] [1 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Mvboxa pop grestore 3 -1 roll pop dup intop gt { /intop exch def } { pop } ifelse dup inrht gt { /inrht exch def } { pop } ifelse pop /inflag 1 def } bind def /Mouter { /xadrht 0 def /xadlft 0 def /yadtop 0 def /yadbot 0 def inflag 1 eq { dup 0 lt { dup intop mul neg /yadtop exch def } if dup 0 gt { dup intop mul /yadbot exch def } if pop dup 0 lt { dup inrht mul neg /xadrht exch def } if dup 0 gt { dup inrht mul /xadlft exch def } if pop /outflag 1 def } { pop pop} ifelse /inflag 0 def /inrht 0 def /intop 0 def } bind def /Mboxout { outflag 1 eq { 4 -1 roll xadlft leadjust add sub 4 1 roll 3 -1 roll yadbot leadjust add sub 3 1 roll exch xadrht leadjust add add exch yadtop leadjust add add /outflag 0 def /xadlft 0 def /yadbot 0 def /xadrht 0 def /yadtop 0 def } if } bind def /leadjust { (m) stringwidth pop .5 mul } bind def /Mrotcheck { dup 90 eq { yadbot /yadbot xadrht def /xadrht yadtop def /yadtop xadlft def /xadlft exch def } if dup cos 1 index sin Checkaux dup cos 1 index sin neg exch Checkaux 3 1 roll pop pop } bind def /Checkaux { 4 index exch 4 index mul 3 1 roll mul add 4 1 roll } bind def /Mboxrot { Mrot 90 eq { brotaux 4 2 roll } if Mrot 180 eq { 4 2 roll brotaux 4 2 roll brotaux } if Mrot 270 eq { 4 2 roll brotaux } if } bind def /brotaux { neg exch neg } bind def /Mabsproc { 0 matrix defaultmatrix dtransform idtransform dup mul exch dup mul add sqrt } bind def /Mabswid { Mabsproc setlinewidth } bind def /Mabsdash { exch [ exch { Mabsproc } forall ] exch setdash } bind def /MBeginOrig { Momatrix concat} bind def /MEndOrig { Mgmatrix setmatrix} bind def /sampledsound where { pop} { /sampledsound { exch pop exch 5 1 roll mul 4 idiv mul 2 idiv exch pop exch /Mtempproc exch def { Mtempproc pop } repeat } bind def } ifelse % Here are the short operators /g { setgray} bind def /k { setcmykcolor} bind def /m { moveto} bind def /p { gsave} bind def /r { setrgbcolor} bind def /w { setlinewidth} bind def /C { curveto} bind def /F { fill} bind def /L { lineto} bind 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Mabsadd L s .49583 .23147 -1.5 1.5 Mabsadd m .49583 .23147 1.5 -1.5 Mabsadd L s .525 .23245 1.5 1.5 Mabsadd m .525 .23245 -1.5 -1.5 Mabsadd L s .525 .23245 -1.5 1.5 Mabsadd m .525 .23245 1.5 -1.5 Mabsadd L s .55417 .23348 1.5 1.5 Mabsadd m .55417 .23348 -1.5 -1.5 Mabsadd L s .55417 .23348 -1.5 1.5 Mabsadd m .55417 .23348 1.5 -1.5 Mabsadd L s .58333 .23454 1.5 1.5 Mabsadd m .58333 .23454 -1.5 -1.5 Mabsadd L s .58333 .23454 -1.5 1.5 Mabsadd m .58333 .23454 1.5 -1.5 Mabsadd L s .6125 .23565 1.5 1.5 Mabsadd m .6125 .23565 -1.5 -1.5 Mabsadd L s .6125 .23565 -1.5 1.5 Mabsadd m .6125 .23565 1.5 -1.5 Mabsadd L s .64167 .2368 1.5 1.5 Mabsadd m .64167 .2368 -1.5 -1.5 Mabsadd L s .64167 .2368 -1.5 1.5 Mabsadd m .64167 .2368 1.5 -1.5 Mabsadd L s .67083 .23799 1.5 1.5 Mabsadd m .67083 .23799 -1.5 -1.5 Mabsadd L s .67083 .23799 -1.5 1.5 Mabsadd m .67083 .23799 1.5 -1.5 Mabsadd L s .7 .23923 1.5 1.5 Mabsadd m .7 .23923 -1.5 -1.5 Mabsadd L s .7 .23923 -1.5 1.5 Mabsadd m .7 .23923 1.5 -1.5 Mabsadd L s .72917 .2405 1.5 1.5 Mabsadd m .72917 .2405 -1.5 -1.5 Mabsadd L s .72917 .2405 -1.5 1.5 Mabsadd m .72917 .2405 1.5 -1.5 Mabsadd L s .75833 .24182 1.5 1.5 Mabsadd m .75833 .24182 -1.5 -1.5 Mabsadd L s .75833 .24182 -1.5 1.5 Mabsadd m .75833 .24182 1.5 -1.5 Mabsadd L s .7875 .24318 1.5 1.5 Mabsadd m .7875 .24318 -1.5 -1.5 Mabsadd L s .7875 .24318 -1.5 1.5 Mabsadd m .7875 .24318 1.5 -1.5 Mabsadd L s .81667 .24459 1.5 1.5 Mabsadd m .81667 .24459 -1.5 -1.5 Mabsadd L s .81667 .24459 -1.5 1.5 Mabsadd m .81667 .24459 1.5 -1.5 Mabsadd L s .84583 .24603 1.5 1.5 Mabsadd m .84583 .24603 -1.5 -1.5 Mabsadd L s .84583 .24603 -1.5 1.5 Mabsadd m .84583 .24603 1.5 -1.5 Mabsadd L s .875 .24752 1.5 1.5 Mabsadd m .875 .24752 -1.5 -1.5 Mabsadd L s .875 .24752 -1.5 1.5 Mabsadd m .875 .24752 1.5 -1.5 Mabsadd L s .90417 .24905 1.5 1.5 Mabsadd m .90417 .24905 -1.5 -1.5 Mabsadd L s .90417 .24905 -1.5 1.5 Mabsadd m .90417 .24905 1.5 -1.5 Mabsadd L s .93333 .25062 1.5 1.5 Mabsadd m .93333 .25062 -1.5 -1.5 Mabsadd L s .93333 .25062 -1.5 1.5 Mabsadd m .93333 .25062 1.5 -1.5 Mabsadd L s .9625 .25223 1.5 1.5 Mabsadd m .9625 .25223 -1.5 -1.5 Mabsadd L s .9625 .25223 -1.5 1.5 Mabsadd m .9625 .25223 1.5 -1.5 Mabsadd L s .99167 .25389 1.5 1.5 Mabsadd m .99167 .25389 -1.5 -1.5 Mabsadd L s .99167 .25389 -1.5 1.5 Mabsadd m .99167 .25389 1.5 -1.5 Mabsadd L s 0 .33539 2 2 Mabsadd m 0 .33539 2 -2 Mabsadd L s 0 .33539 2 2 Mabsadd m 0 .33539 -2 2 Mabsadd L s 0 .33539 -2 -2 Mabsadd m 0 .33539 2 -2 Mabsadd L s 0 .33539 -2 -2 Mabsadd m 0 .33539 -2 2 Mabsadd L s .02917 .33733 2 2 Mabsadd m .02917 .33733 2 -2 Mabsadd L s .02917 .33733 2 2 Mabsadd m .02917 .33733 -2 2 Mabsadd L s .02917 .33733 -2 -2 Mabsadd m .02917 .33733 2 -2 Mabsadd L s .02917 .33733 -2 -2 Mabsadd m .02917 .33733 -2 2 Mabsadd L s .05833 .33949 2 2 Mabsadd m .05833 .33949 2 -2 Mabsadd L s .05833 .33949 2 2 Mabsadd m .05833 .33949 -2 2 Mabsadd L s .05833 .33949 -2 -2 Mabsadd m .05833 .33949 2 -2 Mabsadd L s .05833 .33949 -2 -2 Mabsadd m .05833 .33949 -2 2 Mabsadd L s .0875 .34187 2 2 Mabsadd m .0875 .34187 2 -2 Mabsadd L s .0875 .34187 2 2 Mabsadd m .0875 .34187 -2 2 Mabsadd L s .0875 .34187 -2 -2 Mabsadd m .0875 .34187 2 -2 Mabsadd L s .0875 .34187 -2 -2 Mabsadd m .0875 .34187 -2 2 Mabsadd L s .11667 .34446 2 2 Mabsadd m .11667 .34446 2 -2 Mabsadd L s .11667 .34446 2 2 Mabsadd m .11667 .34446 -2 2 Mabsadd L s .11667 .34446 -2 -2 Mabsadd m .11667 .34446 2 -2 Mabsadd L s .11667 .34446 -2 -2 Mabsadd m .11667 .34446 -2 2 Mabsadd L s .14583 .34728 2 2 Mabsadd m .14583 .34728 2 -2 Mabsadd L s .14583 .34728 2 2 Mabsadd m .14583 .34728 -2 2 Mabsadd L s .14583 .34728 -2 -2 Mabsadd m .14583 .34728 2 -2 Mabsadd L s .14583 .34728 -2 -2 Mabsadd m .14583 .34728 -2 2 Mabsadd L s .175 .35033 2 2 Mabsadd m .175 .35033 2 -2 Mabsadd L s .175 .35033 2 2 Mabsadd m .175 .35033 -2 2 Mabsadd L s .175 .35033 -2 -2 Mabsadd m .175 .35033 2 -2 Mabsadd L s .175 .35033 -2 -2 Mabsadd m .175 .35033 -2 2 Mabsadd L s .20417 .35359 2 2 Mabsadd m .20417 .35359 2 -2 Mabsadd L s .20417 .35359 2 2 Mabsadd m .20417 .35359 -2 2 Mabsadd L s .20417 .35359 -2 -2 Mabsadd m .20417 .35359 2 -2 Mabsadd L s .20417 .35359 -2 -2 Mabsadd m .20417 .35359 -2 2 Mabsadd L s .23333 .35709 2 2 Mabsadd m .23333 .35709 2 -2 Mabsadd L s .23333 .35709 2 2 Mabsadd m .23333 .35709 -2 2 Mabsadd L s .23333 .35709 -2 -2 Mabsadd m .23333 .35709 2 -2 Mabsadd L s .23333 .35709 -2 -2 Mabsadd m .23333 .35709 -2 2 Mabsadd L s .2625 .36081 2 2 Mabsadd m .2625 .36081 2 -2 Mabsadd L s .2625 .36081 2 2 Mabsadd m .2625 .36081 -2 2 Mabsadd L s .2625 .36081 -2 -2 Mabsadd m .2625 .36081 2 -2 Mabsadd L s .2625 .36081 -2 -2 Mabsadd m .2625 .36081 -2 2 Mabsadd L s .29167 .36477 2 2 Mabsadd m .29167 .36477 2 -2 Mabsadd L s .29167 .36477 2 2 Mabsadd m .29167 .36477 -2 2 Mabsadd L s .29167 .36477 -2 -2 Mabsadd m .29167 .36477 2 -2 Mabsadd L s .29167 .36477 -2 -2 Mabsadd m .29167 .36477 -2 2 Mabsadd L s .32083 .36896 2 2 Mabsadd m .32083 .36896 2 -2 Mabsadd L s .32083 .36896 2 2 Mabsadd m .32083 .36896 -2 2 Mabsadd L s .32083 .36896 -2 -2 Mabsadd m .32083 .36896 2 -2 Mabsadd L s .32083 .36896 -2 -2 Mabsadd m .32083 .36896 -2 2 Mabsadd L s .35 .37339 2 2 Mabsadd m .35 .37339 2 -2 Mabsadd L s .35 .37339 2 2 Mabsadd m .35 .37339 -2 2 Mabsadd L s .35 .37339 -2 -2 Mabsadd m .35 .37339 2 -2 Mabsadd L s .35 .37339 -2 -2 Mabsadd m .35 .37339 -2 2 Mabsadd L s .37917 .37805 2 2 Mabsadd m .37917 .37805 2 -2 Mabsadd L s .37917 .37805 2 2 Mabsadd m .37917 .37805 -2 2 Mabsadd L s .37917 .37805 -2 -2 Mabsadd m .37917 .37805 2 -2 Mabsadd L s .37917 .37805 -2 -2 Mabsadd m .37917 .37805 -2 2 Mabsadd L s .40833 .38296 2 2 Mabsadd m .40833 .38296 2 -2 Mabsadd L s .40833 .38296 2 2 Mabsadd m .40833 .38296 -2 2 Mabsadd L s .40833 .38296 -2 -2 Mabsadd m .40833 .38296 2 -2 Mabsadd L s .40833 .38296 -2 -2 Mabsadd m .40833 .38296 -2 2 Mabsadd L s .4375 .38811 2 2 Mabsadd m .4375 .38811 2 -2 Mabsadd L s .4375 .38811 2 2 Mabsadd m .4375 .38811 -2 2 Mabsadd L s .4375 .38811 -2 -2 Mabsadd m .4375 .38811 2 -2 Mabsadd L s .4375 .38811 -2 -2 Mabsadd m .4375 .38811 -2 2 Mabsadd L s .46667 .3935 2 2 Mabsadd m .46667 .3935 2 -2 Mabsadd L s .46667 .3935 2 2 Mabsadd m .46667 .3935 -2 2 Mabsadd L s .46667 .3935 -2 -2 Mabsadd m .46667 .3935 2 -2 Mabsadd L s .46667 .3935 -2 -2 Mabsadd m .46667 .3935 -2 2 Mabsadd L s .49583 .39915 2 2 Mabsadd m .49583 .39915 2 -2 Mabsadd L s .49583 .39915 2 2 Mabsadd m .49583 .39915 -2 2 Mabsadd L s .49583 .39915 -2 -2 Mabsadd m .49583 .39915 2 -2 Mabsadd L s .49583 .39915 -2 -2 Mabsadd m .49583 .39915 -2 2 Mabsadd L s .525 .40505 2 2 Mabsadd m .525 .40505 2 -2 Mabsadd L s .525 .40505 2 2 Mabsadd m .525 .40505 -2 2 Mabsadd L s .525 .40505 -2 -2 Mabsadd m .525 .40505 2 -2 Mabsadd L s .525 .40505 -2 -2 Mabsadd m .525 .40505 -2 2 Mabsadd L s .55417 .41121 2 2 Mabsadd m .55417 .41121 2 -2 Mabsadd L s .55417 .41121 2 2 Mabsadd m .55417 .41121 -2 2 Mabsadd L s .55417 .41121 -2 -2 Mabsadd m .55417 .41121 2 -2 Mabsadd L s .55417 .41121 -2 -2 Mabsadd m .55417 .41121 -2 2 Mabsadd L s .58333 .41762 2 2 Mabsadd m .58333 .41762 2 -2 Mabsadd L s .58333 .41762 2 2 Mabsadd m .58333 .41762 -2 2 Mabsadd L s .58333 .41762 -2 -2 Mabsadd m .58333 .41762 2 -2 Mabsadd L s .58333 .41762 -2 -2 Mabsadd m .58333 .41762 -2 2 Mabsadd L s .6125 .4243 2 2 Mabsadd m .6125 .4243 2 -2 Mabsadd L s .6125 .4243 2 2 Mabsadd m .6125 .4243 -2 2 Mabsadd L s .6125 .4243 -2 -2 Mabsadd m .6125 .4243 2 -2 Mabsadd L s .6125 .4243 -2 -2 Mabsadd m .6125 .4243 -2 2 Mabsadd L s .64167 .43125 2 2 Mabsadd m .64167 .43125 2 -2 Mabsadd L s .64167 .43125 2 2 Mabsadd m .64167 .43125 -2 2 Mabsadd L s .64167 .43125 -2 -2 Mabsadd m .64167 .43125 2 -2 Mabsadd L s .64167 .43125 -2 -2 Mabsadd m .64167 .43125 -2 2 Mabsadd L s .67083 .43846 2 2 Mabsadd m .67083 .43846 2 -2 Mabsadd L s .67083 .43846 2 2 Mabsadd m .67083 .43846 -2 2 Mabsadd L s .67083 .43846 -2 -2 Mabsadd m .67083 .43846 2 -2 Mabsadd L s .67083 .43846 -2 -2 Mabsadd m .67083 .43846 -2 2 Mabsadd L s .7 .44595 2 2 Mabsadd m .7 .44595 2 -2 Mabsadd L s .7 .44595 2 2 Mabsadd m .7 .44595 -2 2 Mabsadd L s .7 .44595 -2 -2 Mabsadd m .7 .44595 2 -2 Mabsadd L s .7 .44595 -2 -2 Mabsadd m .7 .44595 -2 2 Mabsadd L s .72917 .45372 2 2 Mabsadd m .72917 .45372 2 -2 Mabsadd L s .72917 .45372 2 2 Mabsadd m .72917 .45372 -2 2 Mabsadd L s .72917 .45372 -2 -2 Mabsadd m .72917 .45372 2 -2 Mabsadd L s .72917 .45372 -2 -2 Mabsadd m .72917 .45372 -2 2 Mabsadd L s .75833 .46178 2 2 Mabsadd m .75833 .46178 2 -2 Mabsadd L s .75833 .46178 2 2 Mabsadd m .75833 .46178 -2 2 Mabsadd L s .75833 .46178 -2 -2 Mabsadd m .75833 .46178 2 -2 Mabsadd L s .75833 .46178 -2 -2 Mabsadd m .75833 .46178 -2 2 Mabsadd L s .7875 .47012 2 2 Mabsadd m .7875 .47012 2 -2 Mabsadd L s .7875 .47012 2 2 Mabsadd m .7875 .47012 -2 2 Mabsadd L s .7875 .47012 -2 -2 Mabsadd m .7875 .47012 2 -2 Mabsadd L s .7875 .47012 -2 -2 Mabsadd m .7875 .47012 -2 2 Mabsadd L s .81667 .47875 2 2 Mabsadd m .81667 .47875 2 -2 Mabsadd L s .81667 .47875 2 2 Mabsadd m .81667 .47875 -2 2 Mabsadd L s .81667 .47875 -2 -2 Mabsadd m .81667 .47875 2 -2 Mabsadd L s .81667 .47875 -2 -2 Mabsadd m .81667 .47875 -2 2 Mabsadd L s .84583 .48767 2 2 Mabsadd m .84583 .48767 2 -2 Mabsadd L s .84583 .48767 2 2 Mabsadd m .84583 .48767 -2 2 Mabsadd L s .84583 .48767 -2 -2 Mabsadd m .84583 .48767 2 -2 Mabsadd L s .84583 .48767 -2 -2 Mabsadd m .84583 .48767 -2 2 Mabsadd L s .875 .4969 2 2 Mabsadd m .875 .4969 2 -2 Mabsadd L s .875 .4969 2 2 Mabsadd m .875 .4969 -2 2 Mabsadd L s .875 .4969 -2 -2 Mabsadd m .875 .4969 2 -2 Mabsadd L s .875 .4969 -2 -2 Mabsadd m .875 .4969 -2 2 Mabsadd L s .90417 .50643 2 2 Mabsadd m .90417 .50643 2 -2 Mabsadd L s .90417 .50643 2 2 Mabsadd m .90417 .50643 -2 2 Mabsadd L s .90417 .50643 -2 -2 Mabsadd m .90417 .50643 2 -2 Mabsadd L s .90417 .50643 -2 -2 Mabsadd m .90417 .50643 -2 2 Mabsadd L s .93333 .51627 2 2 Mabsadd m .93333 .51627 2 -2 Mabsadd L s .93333 .51627 2 2 Mabsadd m .93333 .51627 -2 2 Mabsadd L s .93333 .51627 -2 -2 Mabsadd m .93333 .51627 2 -2 Mabsadd L s .93333 .51627 -2 -2 Mabsadd m .93333 .51627 -2 2 Mabsadd L s .9625 .52643 2 2 Mabsadd m .9625 .52643 2 -2 Mabsadd L s .9625 .52643 2 2 Mabsadd m .9625 .52643 -2 2 Mabsadd L s .9625 .52643 -2 -2 Mabsadd m .9625 .52643 2 -2 Mabsadd L s .9625 .52643 -2 -2 Mabsadd m .9625 .52643 -2 2 Mabsadd L s .99167 .53691 2 2 Mabsadd m .99167 .53691 2 -2 Mabsadd L s .99167 .53691 2 2 Mabsadd m .99167 .53691 -2 2 Mabsadd L s .99167 .53691 -2 -2 Mabsadd m .99167 .53691 2 -2 Mabsadd L s .99167 .53691 -2 -2 Mabsadd m .99167 .53691 -2 2 Mabsadd L s .001 w .58333 1.27273 m .08333 1.27273 L s .58333 1.27273 0 1.5 Mabsadd m .58333 1.27273 0 -1.5 Mabsadd L s .08333 1.27273 0 1.5 Mabsadd m .08333 1.27273 0 -1.5 Mabsadd L s .33333 1.4 m .33333 .76364 L s .33333 1.78182 1.5 0 Mabsadd m .33333 1.78182 -1.5 0 Mabsadd L s .33333 .76364 1.5 0 Mabsadd m .33333 .76364 -1.5 0 Mabsadd L s .0001 w .33333 1.27273 -1.875 0 Mabsadd m .33333 1.27273 0 2.5 Mabsadd L .33333 1.27273 1.875 0 Mabsadd L .33333 1.27273 0 -2.5 Mabsadd L .33333 1.27273 -1.875 0 Mabsadd L closepath F % End of Graphics MathPictureEnd end grestore cleartomark countdictstack exch sub { end } repeat restore grestore % % End Imported PIC File: on.eps % $F2psEnd rs %%EndDocument endTexFig 0 1293 a Fl(Figure)14 b(2:)j(V)m(arious)c(predictions)h(for)f(the)h (dep)q(endence)i(of)d(the)h(normalized)e Fk(\015)r Fl(3)p Fk(\031)j Fl(form)c(factor)1536 1283 y Fc(e)1528 1293 y Fk(F)1561 1278 y Ff(3)p Fb(\031)1555 1303 y(\015)1613 1293 y Fl(on)i(the)h(Mandel-)0 1343 y(stam)f(v)n(ariable)g Fk(s)f Fj(\021)g Fl(\()p Fk(p)370 1349 y Ff(1)398 1343 y Fl(+)e Fk(p)461 1349 y Ff(2)479 1343 y Fl(\))495 1328 y Ff(2)514 1343 y Fl(.)19 b(The)14 b(kinematics)f(is)h(as)g(in)f(the)i (Serpukho)o(v)f(measuremen)o(t)f(\(whic)o(h)i(pro)o(vided)1800 1328 y Ff(4)1832 1343 y Fl(the)0 1393 y(sho)o(wn)f(data)f(p)q(oin)o (t\):)18 b(the)d(photon)e(and)h(all)f(three)i(pions)f(are)g(on)f (shell,)h Fk(q)1180 1378 y Ff(2)1210 1393 y Fl(=)e(0)h(and)h Fk(p)1390 1378 y Ff(2)1390 1403 y(1)1420 1393 y Fl(=)e Fk(p)1485 1378 y Ff(2)1485 1403 y(2)1515 1393 y Fl(=)g Fk(p)1580 1378 y Ff(2)1580 1403 y(3)1610 1393 y Fl(=)g Fk(m)1690 1378 y Ff(2)1690 1403 y Fb(\031)1713 1393 y Fl(.)0 1540 y Fi(amplitudes)k Fr(T)287 1522 y Fp(2)p Fh(\015)280 1553 y(\031)326 1540 y Fi(\(0\))i(and)g Fr(F)541 1522 y Fp(3)p Fh(\031)534 1553 y(\015)582 1540 y Fi(\(0)p Fr(;)8 b Fi(0)p Fr(;)g Fi(0\))18 b(for)g(the)f(resp)q(ectiv)o(e)f(deca) o(ys)h Fr(\031)1329 1522 y Fp(0)1364 1540 y Fq(!)f Fr(\015)s(\015)k Fi(and)e Fr(\015)h Fq(!)d Fr(\031)1739 1522 y Fp(+)1768 1540 y Fr(\031)1798 1522 y Fp(0)1817 1540 y Fr(\031)1847 1522 y Fo(\000)1876 1540 y Fi(,)0 1601 y(are)22 b(ev)m(aluated)h (analytically)e(and)i(exactly)e(in)h(the)g(c)o(hiral)g(limit)d(and)k (the)g(soft)g(limit)1678 1582 y Fp(10)p (#cite.AR96) [[475 337 483 349] [1 1 1 [3 3]] [0 0 1]] pdfm (#cite.AR96) [[483 337 483 349] [1 1 1 [3 3]] [0 0 1]] pdfm 1715 1601 a Fi(.)40 b(\(Note)0 1661 y(that)15 b(repro)q(ducing)h(these) f(results)f(ev)o(en)g(only)h(roughly)l(,)g(let)f(alone)i(analytically)l (,)d(is)i(otherwise)g(quite)0 1721 y(problematic)f(for)j(b)q (ound-state)h(approac)o(hes,)e(as)h(discussed)f(in)g(Ref.)1305 1703 y Fp(11)p (#cite.KeBiKl98) [[385 308 394 320] [1 1 1 [3 3]] [0 0 1]] pdfm (#cite.KeBiKl98) [[394 308 394 320] [1 1 1 [3 3]] [0 0 1]] pdfm 1343 1721 a Fi(.\))75 1783 y(In)22 b(Fig.)g(2)p (#figure.2) [[132 289 137 301] [1 1 1 [3 3]] [0 0 1]] pdfm (,)i(the)f (solid)f(curv)o(e)g(giv)o(es)g(our)h Fr(\015)s Fi(3)p Fr(\031)h Fi(form)e(factor)h(obtained)f(in)h(the)f(SD)h(approac)o(h)0 1843 y(for)f(the)f(empirical)d(pion)j(mass,)h Fr(m)681 1850 y Fh(\031)727 1843 y Fi(=)g(138)p Fr(:)p Fi(5)g(MeV,)e(while)h (the)g(dashed)h(curv)o(e)e(giv)o(es)g(it)h(in)g(the)0 1904 y(c)o(hiral)f(limit,)f Fr(m)318 1911 y Fh(\031)362 1904 y Fi(=)j(0)g(=)g Fr(m)p Fi(.)35 b(T)l(o)21 b(understand)h(the)e (relationship)h(b)q(et)o(w)o(een)f(the)g(predictions)g(of)0 1964 y(these)15 b(t)o(w)o(o)h(approac)o(hes,)g(one)g(should,)g(b)q (esides)g(the)f(curv)o(es)g(in)g(Fig.)g(2)p (#figure.2) [[382 246 388 258] [1 1 1 [3 3]] [0 0 1]] pdfm (,)h (compare)f(also)h(the)f(analytic)0 2024 y(expressions)i(w)o(e)g(deriv)o (ed)f(for)h(the)g(form)f(factors)i([esp.)24 b(Eqs.)h(\(20\){\(21\))19 b(in)e(Ref.)1548 2006 y Fp(8)p (#cite.BiKl9912452) [[444 236 448 248] [1 1 1 [3 3]] [0 0 1]] pdfm (#cite.BiKl9912452) [[448 236 448 248] [1 1 1 [3 3]] [0 0 1]] pdfm 1585 2024 a Fi(and)h(analogous)0 2084 y(form)o(ulas)10 b(in)h(Ref.)343 2066 y Fp(7)p (#cite.BiKl99PRD) [[154 221 159 233] [1 1 1 [3 3]] [0 0 1]] pdfm (#cite.BiKl99PRD) [[159 221 159 233] [1 1 1 [3 3]] [0 0 1]] pdfm 363 2084 a Fi(].)19 b(This)12 b(w)o(a)o(y)l(,)f(one)h(can)g(see,)f (\014rst,)i(wh)o(y)e(the)g(constan)o(t,)i(momen)o(tum)n(-indep)q(enden) o(t)0 2144 y(term)j(is)i(smaller)e(in)i(the)g(SD)g(case,)g(causing)h (the)f(do)o(wn)o(w)o(ard)g(shift)g(of)g(the)g(SD)g(form)f(factors)i (with)0 2205 y(resp)q(ect)i(to)g(those)h(in)f(the)f(constan)o(t)i (constituen)o(t)f(mass)f(case.)36 b(Second,)22 b(this)f(constan)o(t)h (term)d(in)0 2265 y(the)h(b)q(oth)h(approac)o(hes)g(diminishes)d(with)i (the)g(increase)f(of)h(the)g(p)q(ertinen)o(t)g(mass)f(scales,)i(namely) 0 2325 y Fr(M)g Fi(in)15 b(the)g(constan)o(t-mass)h(case,)f(and)i(the)e (scale)g(whic)o(h)g(rules)g(the)g(SD{mo)q(deling)g(and)h(whic)o(h)f(is) g(of)0 2385 y(course)g(closely)e(related)h(to)h(the)f(resulting)g (scale)g(of)h(the)g Fg(dynamic)n(al)r(ly)h(gener)n(ate)n(d)f Fi(constituen)o(t)f(mass)0 2445 y Fq(M)p Fi(\()p Fr(k)106 2427 y Fp(2)139 2445 y Fq(\030)g Fi(0\).)21 b(Finally)l(,)12 b(the)i(momen)o(tum)o({dep)q(enden)o(t)d(terms)h(are)i(similar)e(in)h (the)h(b)q(oth)h(approac)o(hes;)0 2506 y(notably)l(,)j(the)f(co)q (e\016cien)o(ts)g(of)h(the)f(momen)o(tum)d(expansions)k(\(in)g(p)q(o)o (w)o(ers)g(of)g Fr(p)1492 2513 y Fh(i)1518 2506 y Fq(\001)12 b Fr(p)1568 2513 y Fh(j)1587 2506 y Fi(\))18 b(are)g(similarly)0 2566 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Fi(.)0 1226 y(This)h(conclusion)g(is) g(in)f(agreemen)o(t)f(with)i(recen)o(t)f(lattice)g(QCD)h(studies)g(of)g (the)g(quark)g(propagator)0 1286 y(whic)o(h)g(\014nd)229 1268 y Fp(15)p (#cite.SkullWilli0007028) [[127 413 136 425] [1 1 1 [3 3]] [0 0 1]] pdfm (#cite.SkullWilli0007028) [[135 413 135 425] [1 1 1 [3 3]] [0 0 1]] pdfm 282 1286 a Fq(M)p Fi(\()p Fr(k)388 1268 y Fp(2)422 1286 y Fi(=)e(0\))g(=)g(298)e Fq(\006)f Fi(8)16 b(MeV)f(\(for)i Fr(m)c Fi(=)h(0\).)0 1381 y Fs(Ac)n(kno)n(wledgmen)n(t:)34 b Fi(D.)23 b(Klabu)o(\024)-23 b(car)23 b(thanks)g(the)g(organizers,)i (M.)d(Rosina)h(and)h(B.)e(Golli,)i(for)0 1442 y(their)e(hospitalit)o(y) g(and)h(for)g(the)g(partial)g(supp)q(ort)h(whic)o(h)e(made)f(p)q (ossible)i(his)g(participation)f(at)0 1502 y(Mini-W)l(orkshop)16 b(Bled)f(2000:)23 b(FEW-QUARK)15 b(PR)o(OBLEMS,)g(Bled,)f(Slo)o(v)o (enia,)h(8{15)i(July)f(2000.)0 1631 y Fs(References)60 1723 y Fi(1.)24 b(S.)16 b(L.)g(Adler,)f(Ph)o(ys.)21 b(Rev.)f Fs(177)p Fi(,)c(2426)i(\(1969\).)60 1784 y(2.)24 b(J.)16 b(S.)g(Bell)e(and)j(R.)f(Jac)o(kiw,)f(Nuo)o(v)o(o)h(Cim.)j Fs(A60)p Fi(,)d(47)h(\(1969\).)60 1844 y(3.)24 b(S.)16 b(L.)h(Adler)e Fg(et)j(al.)p Fi(,)f(Ph)o(ys.)k(Rev.)h Fs(D)c(4)f Fi(\(1971\))h(3497;)g(M.)d(V.)h(T)l(eren)o(t'ev,)e(Ph)o(ys.) 22 b(Lett.)g Fs(38B)122 1904 y Fi(\(1972\))c(419;)f(R.)e(Aviv)g(and)i (A.)e(Zee,)g(Ph)o(ys.)22 b(Rev.)e Fs(D)f(5)d Fi(\(1972\))i(2372.)60 1964 y(4.)24 b(Y)l(u.)d(M.)15 b(An)o(tip)q(o)o(v)h Fg(et)i(al.)p Fi(,)e(Ph)o(ys.)21 b(Rev.)f Fs(D)f(36)d Fi(\(1987\))i(21.)60 2024 y(5.)24 b(M.)17 b(A.)g(Moinester)g Fg(et)j(al.)p Fi(,)e(e-prin)o(t)f Fa(hep-ex/990)o(301)o(7)p [[263 231 350 243] [1 1 1 [3 3]] [0 0 1]] (http://xxx.lanl.gov/abs/hep-ex/9903017) pdfm Fi(,)e(and)j(pro)q(ceedings)g(of)g(37th)h(In)o(terna-)122 2084 y(tional)d(Win)o(ter)f(Meeting)h(on)g(Nuclear)g(Ph)o(ysics,)f (Bormio,)f(Italy)l(,)h(25-29)j(Jan)f(1999.)60 2145 y(6.)24 b(R.)16 b(A.)g(Miskimen,)e(K.)i(W)l(ang)h(and)h(A.)d(Y)l(agnesw)o (aran,)j Fg(Study)g(of)g(the)g(Axial)h(A)o(nomaly)f(using)122 2205 y(the)g Fr(\015)s(\031)261 2187 y Fp(+)304 2205 y Fq(!)13 b Fr(\031)397 2187 y Fp(+)426 2205 y Fr(\031)456 2187 y Fp(0)493 2205 y Fg(R)n(e)n(action)k(...)p Fi(,)f(Letter)g(of)g (in)o(ten)o(t,)f(CEBAF-exp)q(erimen)n(t)f(94-015.)60 2265 y(7.)24 b(B.)15 b(Bistro)o(vi)o(\023)-23 b(c)15 b(and)i(D.)f(Klabu)o(\024)-23 b(car,)16 b(Ph)o(ys.)21 b(Rev.)f Fs(D)f(61)d Fi(\(2000\))i(033006.)60 2325 y(8.)24 b(B.)15 b(Bistro)o(vi)o(\023)-23 b(c)15 b(and)i(D.)f(Klabu)o(\024)-23 b(car,)16 b(Ph)o(ys.)21 b(Lett.)g Fs(B)e(478)d Fi(\(2000\))i(127-136.) 60 2385 y(9.)24 b(A)16 b(recen)o(t)f(review)g(is:)21 b(C.)16 b(D.)g(Rob)q(erts,)g Fa(e-print)23 b(arXiv:nucl-)o(th/)o(000)o (70)o(54)p [[367 145 460 157] [1 1 1 [3 3]] [0 0 1]] (http://xxx.lanl.gov/abs/nucl-th/0007054) pdfm Fi(.)35 2446 y(10.)i(R.)16 b(Alk)o(ofer)e(and)j(C.)f(D.)g(Rob)q(erts,)h (Ph)o(ys.)k(Lett.)g Fs(B)e(369)p Fi(,)c(101)j(\(1996\).)35 2506 y(11.)25 b(D.)16 b(Kek)o(ez,)e(B.)h(Bistro)o(vi)o(\023)-23 b(c,)15 b(and)h(D.)g(Klabu)o(\024)-23 b(car,)16 b(In)o(t.)21 b(J.)16 b(Mo)q(d.)22 b(Ph)o(ys.)f Fs(A)e(14)p Fi(,)c(\(1999\))j(161.)35 2566 y(12.)25 b(P)l(.)16 b(Maris)g(and)h(P)l(.)f(T)l(andy)l(,)g(Ph)o (ys.)21 b(Rev.)g Fs(C)e(61)d Fi(\(2000\))i(045202.)35 2626 y(13.)25 b(S.)16 b(Rudaz,)g(Ph)o(ys.)21 b(Lett.)g Fs(B)e(145)d Fi(\(1984\))i(281.)35 2686 y(14.)25 b(B.)15 b(Holstein,)g(Ph)o(ys.)21 b(Rev.)g Fs(D)d(53)f Fi(\(1996\))g(4099.)35 2747 y(15.)25 b(J.)16 b(I.)f(Skullerud)g(and)i(A.)f(G.)g(Williams,)d (e-prin)o(t)j Fa(hep-lat/0)o(00)o(702)o(8)p [[324 58 417 70] [1 1 1 [3 3]] [0 0 1]] (http://xxx.lanl.gov/abs/hep-lat/0007028) pdfm Fi(.)933 2897 y(4)p eop %%Trailer end end userdict /end-hook known{end-hook}if %%EOF