NRG Ljubljana  (c) Rok Zitko, rok.zitko@ijs.si, 2005-2012
initial $Id: initial.m,v 1.1 2012/05/15 09:58:19 rokzitko Exp rokzitko $
Mathematica version: 9.0 for Mac OS X x86 (64-bit) (November 20, 2012)
sneg version: 1.233
Loading module initialparse.m
Discretization: Z
U=0.5 Gamma=0.03 delta=0.1 t=0.
epsilon=-0.15
QS ../model.m 
Options:
Options: {}
Loading module models.m
"models $Id: models.m 877 2009-12-16 16:34:11Z zitko $"
Loading module custommodels.m
models $Id: custommodels.m,v 1.2 2011/10/21 16:59:38 rokzitko Exp rokzitko $
custommodels.m done
Loading module ../model.m
def1ch, NRDOTS=1
COEFCHANNELS:1
Hc=gammaPolCh[1]*(nc[d[0, 0], f[1, 0, 0]] + nc[d[0, 1], f[1, 0, 1]] + 
     nc[f[0, 0, 0], d[1, 0]] + nc[f[0, 0, 1], d[1, 1]])
H0=coefzeta[1, 0]*(-1 + nc[f[0, 0, 0], f[1, 0, 0]] + 
     nc[f[0, 0, 1], f[1, 0, 1]])
adddots, nrdots=1
"selfopd[CR,UP]="-0.15*d[0, 1] - 0.5*nc[d[0, 0], d[0, 1], d[1, 0]]
"selfopd[CR,DO]="-0.15*d[0, 0] + 0.5*nc[d[0, 0], d[0, 1], d[1, 1]]
"selfopd[AN,UP]="0.15*d[1, 1] - 0.5*nc[d[0, 0], d[1, 0], d[1, 1]]
"selfopd[AN,DO]="0.15*d[1, 0] + 0.5*nc[d[0, 1], d[1, 0], d[1, 1]]
NRDOTS:1
CHANNELS:1
basis:{d[], f[0]}
lrchain:{}
lrextrarule:{}
NROPS:2
Hamiltonian generated. U/2 - coefzeta[1, 0] + delta*nc[d[0, 0], d[1, 0]] - 
   (U*nc[d[0, 0], d[1, 0]])/2 + gammaPolCh[1]*nc[d[0, 0], f[1, 0, 0]] + 
   delta*nc[d[0, 1], d[1, 1]] - (U*nc[d[0, 1], d[1, 1]])/2 + 
   gammaPolCh[1]*nc[d[0, 1], f[1, 0, 1]] + 
   gammaPolCh[1]*nc[f[0, 0, 0], d[1, 0]] + 
   coefzeta[1, 0]*nc[f[0, 0, 0], f[1, 0, 0]] + 
   gammaPolCh[1]*nc[f[0, 0, 1], d[1, 1]] + 
   coefzeta[1, 0]*nc[f[0, 0, 1], f[1, 0, 1]] - 
   U*nc[d[0, 0], d[0, 1], d[1, 0], d[1, 1]]
H-conj[H]=0
SCALE[0]=1.0201394465967895
faktor=1.3862943611198906
Generating basis
Basis states generated.
BASIS NR=16
Saving basis to basis.model..QS
PREC=1000
Tmin=1.*^-8
Tmin=1.*^-8 ==> Nmax=53
DISCNMAX=53
mMAX=106
rho[0]=0.0000300161346563077
pos=0.000613480452894044
neg=0.0006514280199551451
theta=0.039965613283678223807556166393701616598783240298284976977330052185131\
14707933820675194893434465423260271897749247725447669843807271442385159689606\
00718044779176123642273805941540025672525706653206452651557561696785055551964\
34058643020873821283190099386448557099752714274524061977765139938490584175847\
70247089484005963299572750273658032460244536545544218565615133765918567454069\
63541084885199515462714838252488928631774017838493978254869377850696322354700\
60382152941573746563594169358370409765025530110304131305527527974627812472104\
34678324084301564074790820640332192083168892803851418798082220187639793128328\
37349001111778999864240250688920175072703013032504225828299163660366780353561\
35019709528982596966671165037102712369662310860182035593153550630347551363188\
95043679226255355298823956244084598989369617730694152219132524495470921515405\
38373823167100023409541232236928529786430407934090246651592281783850473927701\
97930327599697074380253432261472491345598287672312791057388083044660312153837\
6130646061679012847325749441`1000.
{1, 0.9985625921358817}
{2, 1.0054721595345253}
{3, 1.0078925807293067}
{4, 1.00892937018574}
{5, 1.0094114209173821}
{6, 1.0096440809105602}
{7, 1.0097584082064153}
{8, 1.0098150790746572}
{9, 1.0098432842359641}
{10, 1.0098573495397718}
{11, 1.0098643419936695}
{12, 1.0098677406678298}
{13, 1.009869184958665}
{14, 1.0098691735073386}
{15, 1.009867091515769}
{16, 1.0098601929202087}
{17, 1.009840161869319}
{18, 1.0097832449246873}
{19, 1.0096221347789114}
{20, 1.0093650185400194}
{21, 1.0091079023011273}
{22, 1.008850786062235}
{23, 1.008593669823343}
{24, 1.008336553584451}
{25, 1.008079437345559}
{26, 1.0078223211066668}
{27, 1.0075652048677748}
{28, 1.0073080886288828}
{29, 1.0073080886288828}
{30, 1.0073080886288828}
{1, 1.015130924628465}
{2, 1.012910346684076}
{3, 1.0115185358798864}
{4, 1.010731056047374}
{5, 1.010310860765212}
{6, 1.0100936260399311}
{7, 1.0099831576375073}
{8, 1.0099274467550596}
{9, 1.0098994562470087}
{10, 1.009885402748655}
{11, 1.0098782758312477}
{12, 1.0098744452339183}
{13, 1.0098717950546918}
{14, 1.0098683791767742}
{15, 1.0098607561776691}
{16, 1.0098402291102127}
{17, 1.0097826719574852}
{18, 1.0096201178074535}
{19, 1.0091604134304766}
{20, 1.0084269004402189}
{21, 1.0076933874499614}
{22, 1.0069598744597037}
{23, 1.006226361469446}
{24, 1.0054928484791885}
{25, 1.0047593354889308}
{26, 1.0040258224986733}
{27, 1.0032923095084156}
{28, 1.002558796518158}
{29, 1.002558796518158}
{30, 1.002558796518158}
Diagonalisation.
Discretization checksum [-1] (channel 1): \
9.25738925865905003969252890577110261696525`10.*^-36
BAND="asymode" thetaCh={"0.03996561328"}
Discretization (channel 1)
"xitable" (channel 1)
0.8035121835
0.6966092787
0.9330515764
0.8077612207
0.9895016289
0.8390225923
1.004770814
0.8467431506
1.008607349
0.8486087575
1.009558768
0.8490567621
1.009794002
0.84916412
1.009851921
0.8491902614
1.009865581
0.849198018
1.009867081
0.8492042676
1.00986215
0.8492182189
1.009845941
0.8492567833
1.00979953
0.8493656474
1.009668195
0.8496732276
1.009297275
0.8505408529
1.008253121
0.8529752549
1.005343316
0.8596933179
0.9974947129
0.8772898678
0.9785382435
0.9162591662
0.9486428754
0.9644513768
0.9676927818
0.9938346455
1.005718792
1.007757032
1.007406808
1.007409548
1.006915709
1.00691307
1.006420676
1.006416048
1.005927743
1.00591388
1.005449006
1.005376423
"zetatable" (channel 1)
-0.200855181
0.11941136
0.002247402301
0.03989842611
0.004984460164
0.01197455256
0.001696232269
0.003286978662
0.0004783152007
0.0008795686636
0.0001292803571
0.0002333370253
0.00003450042942
0.00006163105511
9.154861382e-6
0.0000162278786
2.420230035e-6
4.261736502e-6
6.379102932e-7
1.11661302e-6
1.677274798e-7
2.919586508e-7
4.404522334e-8
7.621254622e-8
1.160720074e-8
1.989359641e-8
3.142154473e-9
5.236875398e-9
9.695439811e-10
1.456963929e-9
4.533078635e-10
5.311439824e-10
3.735572038e-10
3.947786365e-10
3.861301854e-10
5.616716381e-10
3.663188463e-10
9.012437187e-10
4.939793301e-10
9.136263308e-10
4.691101345e-10
6.443653824e-10
2.992417708e-10
3.770745904e-10
1.610776736e-10
2.100307292e-10
8.366051884e-11
1.142938706e-10
4.255901341e-11
6.14493124e-11
2.136229053e-11
3.288379963e-11
1.052863677e-11
1.76436137e-11
Precision last xi:946.1408666317452
Precision last zeta: 943.6717509593107
Discretization done.
--EOF--
           {{# Input file for NRG Ljubljana, Rok Zitko, rok.zitko@ijs.si, \

maketable[]

2005-2012}, {# symtype , QS}, {# $Id: initial.m,v 1.1 2012/05/15 09:58:19 \
rokzitko Exp rokzitko $}, {# Using sneg version , 1.233}, 
   {# Model: , ../model.m,  Variant: , ,  Channels: , 1}, 
   {# U=, 0.5,  Gamma=, 0.03,  Delta=, 0.1,  t=, 0.}, {#}, 
   {# Gamma^(1/2)=, Sqrt[theta0]/Sqrt[Pi]}, {# Lambda=, 2.,  BAND=, asymode}, 
   {# DISCRETIZATION=, Z,  z=, 1.}, {# ops=, A_d self_d}, {#!7}, 
   {# Number of channels, impurities, subspaces: }, {1, 1, 6}}
exnames={an1x, an1y, an1z, an2x, an2y, an2z, anB2, anB4, anB6, anD, anE, 
   anodelta, B, beta, Bf, Borb, Bx, By, Bz, d, delta1, delta2, delta3, 
   deltaeps, eps, eps0, eps1, eps2, eps3, epsilon, F0, F2, F4, g, g1, g2, 
   Gamma1, Gamma2, Gamma2to2, Gamma3, gammaa, gch, ggg, gl, gs, J0, J1, J12, 
   J2, Jad, Jcharge, Jcharge1, Jcharge2, JH, jhop, Jhund, Jkondo, Jkondo1, 
   Jkondo1ch2, Jkondo1P, Jkondo1Z, Jkondo2, Jkondo2ch2, Jkondo2P, Jkondo2Z, 
   Jkondo3, JkondoDM, JkondoP, JkondoZ, Jspin, k, kappa, kFR, lr, lslambda, 
   maj1do, maj1up, maj2do, maj2up, majdelta, majdeltado, majdeltaup, n0, 
   omega, pairdelta, phi, Pl, Pr, Ra, t0, t12, ta, tab, tad, Tad, tb, tpp, 
   tpp12, tpp13, tpp23, U1, U12, U2, U3, Uad, Uf, Uprime, V, V1, V2, V3}
thetaCh={"0.03996561328"}
theta0Ch={"0.039965613283678224"}
gammaPolCh={"0.1127894047133551"}
checkdefinitions[] -> -0.2996975621445039
calcgsenergy[]
diagvc[{-2, 1}]
Generating matrix and saving to ham.model..QS_-2.1
hamil={{(U - 2*coefzeta[1, 0])/2}}
dim={1, 1}
det[vec]=1. 1-abs=0.
orthogonality check=Abs[-1 + MyDot[{{1.}}, {{1.}}]]
diagvc[{-1, 2}]
Generating matrix and saving to ham.model..QS_-1.2
hamil={{U/2, gammaPolCh[1]}, {gammaPolCh[1], delta - coefzeta[1, 0]}}
dim={2, 2}
det[vec]=1.0000000000000002 1-abs=-2.220446049250313*^-16
orthogonality check=2*Abs[-1 + 
      MyDot[{{-0.781000505109439, 0.6245303923899952}, 
        {-0.6245303923899952, -0.781000505109439}}, 
       {{-0.781000505109439, -0.6245303923899952}, 
        {0.6245303923899952, -0.781000505109439}}]] + 
   2*Abs[MyDot[{{-0.781000505109439, 0.6245303923899952}, 
       {-0.6245303923899952, -0.781000505109439}}, 
      {{-0.781000505109439, -0.6245303923899952}, 
       {0.6245303923899952, -0.781000505109439}}]]
diagvc[{0, 1}]
Generating matrix and saving to ham.model..QS_0.1
hamil={{U/2 + coefzeta[1, 0], Sqrt[2]*gammaPolCh[1], 0}, 
   {Sqrt[2]*gammaPolCh[1], delta, Sqrt[2]*gammaPolCh[1]}, 
   {0, Sqrt[2]*gammaPolCh[1], (4*delta + U - 2*coefzeta[1, 0])/2}}
dim={3, 3}
det[vec]=0.9999999999999998 1-abs=2.220446049250313*^-16
orthogonality check=3*Abs[-1 + 
      MyDot[{{-0.7181564005364143, 0.6807721265781834, 
         -0.14422446409260684}, 
        {-0.6925852629787095, -0.6790857124354298, 0.24324524388110091}, 
        {0.06765380900801994, 0.2745758671847951, 0.959182493213061}}, 
       {{-0.7181564005364143, -0.6925852629787095, 0.06765380900801994}, 
        {0.6807721265781834, -0.6790857124354298, 0.2745758671847951}, 
        {-0.14422446409260684, 0.24324524388110091, 0.959182493213061}}]] + 
   6*Abs[MyDot[{{-0.7181564005364143, 0.6807721265781834, 
        -0.14422446409260684}, 
       {-0.6925852629787095, -0.6790857124354298, 0.24324524388110091}, 
       {0.06765380900801994, 0.2745758671847951, 0.959182493213061}}, 
      {{-0.7181564005364143, -0.6925852629787095, 0.06765380900801994}, 
       {0.6807721265781834, -0.6790857124354298, 0.2745758671847951}, 
       {-0.14422446409260684, 0.24324524388110091, 0.959182493213061}}]]
diagvc[{0, 3}]
Generating matrix and saving to ham.model..QS_0.3
hamil={{delta}}
dim={1, 1}
det[vec]=1. 1-abs=0.
orthogonality check=Abs[-1 + MyDot[{{1.}}, {{1.}}]]
diagvc[{1, 2}]
Generating matrix and saving to ham.model..QS_1.2
hamil={{delta + coefzeta[1, 0], -gammaPolCh[1]}, 
   {-gammaPolCh[1], (4*delta + U)/2}}
dim={2, 2}
det[vec]=1. 1-abs=0.
orthogonality check=2*Abs[-1 + 
      MyDot[{{-0.9811758509291407, -0.19311641451072106}, 
        {0.19311641451072106, -0.9811758509291407}}, 
       {{-0.9811758509291407, 0.19311641451072106}, 
        {-0.19311641451072106, -0.9811758509291407}}]] + 
   2*Abs[MyDot[{{-0.9811758509291407, -0.19311641451072106}, 
       {0.19311641451072106, -0.9811758509291407}}, 
      {{-0.9811758509291407, 0.19311641451072106}, 
       {-0.19311641451072106, -0.9811758509291407}}]]
diagvc[{2, 1}]
Generating matrix and saving to ham.model..QS_2.1
hamil={{2*delta + U/2 + coefzeta[1, 0]}}
dim={1, 1}
det[vec]=1. 1-abs=0.
orthogonality check=Abs[-1 + MyDot[{{1.}}, {{1.}}]]
Lowest energies (absolute):{-0.12305455067504717, -0.10206013926446308, 0.1, 
   0.15980747038928605, 0.2055440629640929, 0.2491448190020758, 
   0.39104771060863813, 0.4508551809979242, 0.47219936967712306, 
   0.6965160763003702}
Lowest energies (GS shifted):{0., 0.020994411410584085, 0.22305455067504718, 
   0.2828620210643332, 0.32859861363914006, 0.37219936967712297, 
   0.5141022612836853, 0.5739097316729713, 0.5952539203521703, 
   0.8195706269754173}
Scale factor SCALE(Ninit):1.0201394465967895
Lowest energies (shifted and scaled):
  {0., 0.02057994275255404, 0.21865103973693273, 0.2772777996262844, 
   0.32211146695224185, 0.36485146311986005, 0.5039529281989273, 
   0.562579688088279, 0.583502502856793, 0.8033907812402757}
ireducTable: f[0]
Loading module operators.m
"operators.m $Id: operators.m 877 2009-12-16 16:34:11Z zitko $"
ireducTable: d[#1, #2] & 
ireducTable: Chop[Expand[komutator[Hselfd /. params, d[#1, #2]]]] & 
$Id: operators.m 877 2009-12-16 16:34:11Z zitko $ DONE
Loading module customoperators.m
"customoperators $Id: customoperators.m,v 1.3 2010/04/07 09:12:36 rok Exp rok \
$"
Customoperators done.
Loading module modeloperators.m
-- maketable[] done --
Timing report
{basis, 0.015276`4.635554643197251}
{ham, 0.041402`4.290415064136225}
{maketable, 0.526318`6.172793216576138}
{xi, 1.656397`6.67070942875023}
{_, 0}
data
gammaPol=0.1127894047133551
"Success!"
