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Re: [abinit-forum] convergence of large unit cell


Chronological Thread 
  • From: Szieberth Denes <dino@iris.inc.bme.hu>
  • To: forum@abinit.org
  • Subject: Re: [abinit-forum] convergence of large unit cell
  • Date: Wed, 14 Sep 2005 14:18:03 +0200 (CEST)



On Mon, 12 Sep 2005, Masayoshi Mikami wrote:

Which kind of pseudopotentials were adopted ?

The Troullier-Martins pseudopotentials from the abinit web page.

Your system has :
4*Mo, 8*P, 2*S, 40*C, 60*H, 3*Cu, 3*I

Hmm... it seems really complex. (It is hard to imagine
the structure without "xred" information...)

you asked for it :)


0.195961 -0.303902 0.145712
0.156625 -0.357082 0.298022
0.588211 0.156276 0.295639
0.358066 0.151971 0.270107
0.552515 0.022758 0.273582
0.531759 0.192901 0.165549
0.430448 0.291366 0.234057
0.382399 0.191180 0.386726
0.351398 -0.314744 0.226223
0.070878 -0.194563 0.235734
-0.023773 -0.285564 0.224552
0.164451 -0.451311 0.207616
0.361448 -0.450235 0.210858
0.460971 0.046589 0.390659
0.256353 -0.202055 0.036013
0.342440 -0.291688 0.028510
0.262899 -0.346170 0.023225
0.127867 -0.290757 0.027599
0.123269 -0.202284 0.037071
0.296321 -0.120084 0.037640
0.491252 -0.323035 0.022532
0.314057 -0.442448 0.008207
0.013477 -0.318329 0.018368
0.002106 -0.121422 0.039700
0.238960 -0.421662 0.414732
0.169077 -0.478617 0.402385
0.031850 -0.427919 0.404536
0.017861 -0.338460 0.416786
0.145455 -0.334858 0.423449
0.381415 -0.452325 0.425694
0.228971 -0.577922 0.397371
-0.076580 -0.464191 0.398299
-0.108981 -0.262659 0.427976
0.173504 -0.256226 0.442705
0.818849 0.129737 0.256703
0.795458 0.083036 0.333966
0.724353 0.149537 0.382125
0.703712 0.237495 0.334489
0.760573 0.225072 0.257142
0.898522 0.086745 0.187866
0.845403 -0.018156 0.361673
0.687339 0.130296 0.468159
0.639462 0.327530 0.361762
0.768952 0.300034 0.188426
0.183517 0.221309 0.199323
0.238895 0.129104 0.186768
0.217359 0.070754 0.258857
0.148113 0.126850 0.315666
0.126006 0.219273 0.279359
0.174870 0.306209 0.138895
0.299794 0.099962 0.109684
0.250037 -0.031792 0.271237
0.096523 0.094061 0.398974
0.044694 0.301860 0.315203
0.310445 -0.086145 -0.014751
0.378537 -0.139725 0.058868
0.226062 -0.080893 0.069865
0.517547 -0.381139 0.057342
0.520307 -0.277403 0.036798
0.532526 -0.330915 -0.030428
0.352578 -0.442299 -0.046274
0.240846 -0.469777 0.021283
0.382049 -0.477941 0.039835
0.013090 -0.313061 -0.036457
-0.069535 -0.278471 0.041528
0.021959 -0.381513 0.043988
-0.006728 -0.088293 -0.012647
0.010523 -0.081095 0.070634
-0.076509 -0.142131 0.062830
0.410136 -0.399120 0.424227
0.436803 -0.485180 0.384473
0.390082 -0.492645 0.475521
0.252095 -0.612169 0.447252
0.309005 -0.585760 0.358073
0.164847 -0.600555 0.383520
-0.046270 -0.499641 0.356550
-0.154887 -0.413310 0.387426
-0.099341 -0.503292 0.446851
-0.137752 -0.259933 0.482895
-0.177663 -0.274094 0.408108
-0.094034 -0.204646 0.400205
0.161364 -0.262035 0.498682
0.112460 -0.199026 0.421785
0.264977 -0.256342 0.420204
0.989192 0.091014 0.178940
0.857515 0.118749 0.142394
0.900523 0.022596 0.197628
0.934343 -0.033122 0.373975
0.848901 -0.050858 0.321250
0.785391 -0.036185 0.407783
0.763096 0.124447 0.491724
0.662524 0.073464 0.483725
0.612254 0.180427 0.485143
0.707777 0.350074 0.370920
0.577024 0.319444 0.409635
0.591842 0.371568 0.322451
0.695265 0.354669 0.197016
0.763867 0.280139 0.142302
0.853156 0.313892 0.181412
0.224322 0.289547 0.089375
0.212845 0.346794 0.153820
0.081830 0.337398 0.134265
0.231501 0.091864 0.087086
0.370141 0.042341 0.116584
0.337244 0.146777 0.075381
0.171259 -0.048656 0.270052
0.278500 -0.058061 0.321266
0.321528 -0.055115 0.230416
0.113066 0.128925 0.431811
0.142069 0.029301 0.413403
0.001058 0.102746 0.405602
-0.046974 0.318647 0.306678
0.081946 0.352706 0.291613
0.046366 0.287801 0.370568
0.774513 -0.282927 0.214791
0.552159 -0.315941 0.236090
0.602454 -0.118398 0.253776
0.766775 -0.441495 0.199229
0.632885 -0.152006 0.118637
0.571830 -0.254342 0.357569

Before doing this calculation, you checked your pseudopotentials
with simpler systems ?

no, in fact it's not easy to find a system similar to this case but significantly smaller. I could get rid of maybe 20 C and 40 H atoms (methyl groups on the complexing rings) , but the rest should stay...
anyway, I need suggestions about what to try on the smaller system.

(The pseudopotentials available at the WEB
site should be used at your own risk, as it says ...)

What other pseudopotential should I try? Is there a summary about which one is used (normally) for what?

I am not sure "ecut 8" is sufficient. It may be more increased ?
(it really depends on pseudopotential type...)

Basically I have not enough RAM to increase ecut with this much k-points

If your system is really inorganic, you could start
with more coarse k-mesh, e.g., "kptrlen 20" (this is default) ...
It may save CPU time ... (then, you can try with finer k-point mesh ...)

trying that did not help. Raising the ecut value to 16 with just one k-point (the default) also did not give convergence. The energies of the last iterations were oscillating like:

ETOT 70 -481.69702974656
ETOT 71 -559.11042553550
ETOT 72 -532.60988475952
ETOT 73 -562.59047284173
ETOT 74 -500.10918656543
ETOT 75 -559.68554769940
ETOT 76 -532.23676368898
ETOT 77 -563.55606577318
ETOT 78 -483.50525232039
ETOT 79 -556.36228690649
ETOT 80 -534.78221001995

any more ideas?

arigato gozaimas :)

Denes





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