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#1 2019-08-01 19:40:37

alejandro
Member
Registered: 2019-07-31
Posts: 5

[SOLVED] Non-adiabatic coupling description

Hi

I am computing non-adiabatic coupling, and I would like to know which are the "g" and "h" vectors printed in the output file?

This is my input file:

&GATEWAY
        Tinker
        basis = 6-31G*
        group =  C1

 &SEWARD

 &Espf
        External = Tinker
        lamorok

 &RASSCF
        JobIph
        CIrestart
        nactel= 12 0 0
        ras2= 11
        inactive=58
        ciroot=2 2 1

 &RASSI
        nrof jobiphs
        1 2
        1 2

 &ALASKA
        NAC= 1 2

and this is my output file regarding ALASKA module:

()()()()()()()()()()()()()()()()()()()()()()()()()()()()()()()()()()()()()()()()()()()()()()()()()()

                                              &ALASKA

                                   only a single process is used
                       available to each process: 5.0 GB of memory, 1 thread
()()()()()()()()()()()()()()()()()()()()()()()()()()()()()()()()()()()()()()()()()()()()()()()()()()


                     Threshold for contributions to the gradient: .100E-06


                    ********************************************
                    * Symmetry Adapted Cartesian Displacements *
                    ********************************************


           Irreducible representation : a  
           Basis function(s) of irrep: x, y, xy, Rz, z, xz, Ry, yz, Rx, I                                              

 Basis Label        Type   Center Phase
   1   C1           x         1     1
   2   C1           y         1     1
   3   C1           z         1     1
   4   C2           x         2     1
   5   C2           y         2     1
   6   C2           z         2     1
   7   C3           x         3     1
   8   C3           y         3     1
   9   C3           z         3     1
  10   C4           x         4     1
  11   C4           y         4     1
  12   C4           z         4     1
  13   C5           x         5     1
  14   C5           y         5     1
  15   C5           z         5     1
  16   H6           x         6     1
  17   H6           y         6     1
  18   H6           z         6     1
  19   C7           x         7     1
  20   C7           y         7     1
  21   C7           z         7     1
  22   C8           x         8     1
  23   C8           y         8     1
  24   C8           z         8     1
  25   C9           x         9     1
  26   C9           y         9     1
  27   C9           z         9     1
  28   C10          x        10     1
  29   C10          y        10     1
  30   C10          z        10     1
  31   C11          x        11     1
  32   C11          y        11     1
  33   C11          z        11     1
  34   H12          x        12     1
  35   H12          y        12     1
  36   H12          z        12     1
  37   C13          x        13     1
  38   C13          y        13     1
  39   C13          z        13     1
  40   H14          x        14     1
  41   H14          y        14     1
  42   H14          z        14     1
  43   H15          x        15     1
  44   H15          y        15     1
  45   H15          z        15     1
  46   C16          x        16     1
  47   C16          y        16     1
  48   C16          z        16     1
  49   C17          x        17     1
  50   C17          y        17     1
  51   C17          z        17     1
  52   H18          x        18     1
  53   H18          y        18     1
  54   H18          z        18     1
  55   H19          x        19     1
  56   H19          y        19     1
  57   H19          z        19     1
  58   N20          x        20     1
  59   N20          y        20     1
  60   N20          z        20     1
  61   H21          x        21     1
  62   H21          y        21     1
  63   H21          z        21     1
  64   H22          x        22     1
  65   H22          y        22     1
  66   H22          z        22     1
  67   N23          x        23     1
  68   N23          y        23     1
  69   N23          z        23     1
  70   C24          x        24     1
  71   C24          y        24     1
  72   C24          z        24     1
  73   H25          x        25     1
  74   H25          y        25     1
  75   H25          z        25     1
  76   H26          x        26     1
  77   H26          y        26     1
  78   H26          z        26     1
  79   H27          x        27     1
  80   H27          y        27     1
  81   H27          z        27     1
  82   C28          x        28     1
  83   C28          y        28     1
  84   C28          z        28     1
  85   H29          x        29     1
  86   H29          y        29     1
  87   H29          z        29     1
  88   H30          x        30     1
  89   H30          y        30     1
  90   H30          z        30     1
  91   H31          x        31     1
  92   H31          y        31     1
  93   H31          z        31     1
  94   C32          x        32     1
  95   C32          y        32     1
  96   C32          z        32     1
  97   H33          x        33     1
  98   H33          y        33     1
  99   H33          z        33     1
 100   H34          x        34     1
 101   H34          y        34     1
 102   H34          z        34     1
 103   H35          x        35     1
 104   H35          y        35     1
 105   H35          z        35     1
 106   H36          x        36     1
 107   H36          y        36     1
 108   H36          z        36     1
 109   H37          x        37     1
 110   H37          y        37     1
 111   H37          z        37     1

                     No automatic utilization of translational and rotational invariance of the energy is employed.

 Skipping Nuclear Charge Contribution
 Conventional ERI gradients!

 Wavefunction type: State average CASSCF


 *****************************************************
 *                                                   *
 *              CI derivative coupling               *
 *                                                   *
 *****************************************************

  Irreducible representation: a  
 ---------------------------------------------------------
                     X             Y             Z        
 ---------------------------------------------------------
  C1               -0.00005203    0.00045838    0.00062687
  C2               -0.00026960   -0.00023013   -0.00067474
  C3                0.00034969    0.00006063   -0.00010669
  C4               -0.00007677   -0.00005866    0.00004375
  C5                0.00044652   -0.00019293   -0.00020138
  H6               -0.00003056   -0.00007162    0.00022732
  C7                0.00650210    0.00618688    0.00318142
  C8               -0.00181171   -0.01699720   -0.01275819
  C9               -0.02719530   -0.00819673    0.00348747
  C10               0.00197415    0.01053731    0.01070589
  C11               0.00005520    0.00001354   -0.00009669
  H12              -0.00023083   -0.00002580    0.00035426
  C13              -0.00011227   -0.00006994    0.00008358
  H14               0.00005089   -0.00003183    0.00008720
  H15               0.00037545   -0.00009522   -0.00118454
  C16               0.00019890   -0.00020735    0.00066848
  C17               0.02047653    0.00826819   -0.00285446
  H18              -0.00020647    0.00045793   -0.00008624
  H19              -0.00020504    0.00069839   -0.00025571
  N20              -0.00004833    0.00003912   -0.00012498
  H21               0.00063858   -0.00041403    0.00014625
  H22              -0.00000644    0.00002828   -0.00006574
  N23               0.00027332   -0.00023066    0.00002867
  C24              -0.00021891   -0.00008559   -0.00004627
  H25              -0.00008339   -0.00002262    0.00006349
  H26              -0.00006287    0.00009023   -0.00002430
  H27              -0.00006905    0.00012865   -0.00000247
  C28               0.00002221   -0.00002719    0.00002629
  H29               0.00003333   -0.00005767    0.00002371
  H30               0.00003504   -0.00002740   -0.00000701
  H31               0.00012182   -0.00005914   -0.00002966
  C32              -0.00007803   -0.00004279    0.00005857
  H33              -0.00004248    0.00009192   -0.00004350
  H34              -0.00001124    0.00001218    0.00001402
  H35              -0.00056571   -0.00036877   -0.00088177
  H36              -0.00015927    0.00041949   -0.00039394
  H37              -0.00001743    0.00002217    0.00001104
 ---------------------------------------------------


 ******************************************************
 *                                                    *
 *              CSF derivative coupling               *
 *                                                    *
 ******************************************************

  Irreducible representation: a  
 ---------------------------------------------------------
                     X             Y             Z        
 ---------------------------------------------------------
  C1                0.00000226    0.00000883    0.00000679
  C2                0.00000046    0.00001332    0.00000649
  C3                0.00000108   -0.00000033   -0.00000162
  C4               -0.00000188   -0.00000004   -0.00000250
  C5                0.00000260    0.00000909    0.00000703
  H6                0.00006519   -0.00012822    0.00013806
  C7               -0.00078274   -0.00053176   -0.00010773
  C8                0.00300065    0.00115014    0.00040629
  C9                0.00443852   -0.00107034   -0.00259317
  C10              -0.00484606    0.00023462    0.00232669
  C11               0.00000212   -0.00000029    0.00000118
  H12               0.00000060   -0.00000207    0.00000396
  C13               0.00000080   -0.00000012    0.00000050
  H14              -0.00000100    0.00000156   -0.00000088
  H15              -0.00002897    0.00008494   -0.00007106
  C16              -0.00028394    0.00011924    0.00006293
  C17               0.00021468   -0.00198825   -0.00315100
  H18              -0.00000304    0.00000415   -0.00000062
  H19              -0.00009598    0.00009031   -0.00003407
  N20              -0.00002498   -0.00002547   -0.00004893
  H21               0.00004130   -0.00009388    0.00006894
  H22               0.00000006    0.00000032   -0.00000003
  N23               0.00003096    0.00001388    0.00000787
  C24              -0.00003455   -0.00001823   -0.00003054
  H25              -0.00000125   -0.00000095    0.00000177
  H26               0.00000426    0.00000603    0.00000185
  H27               0.00000012   -0.00000003    0.00000004
  C28               0.00000010    0.00000003    0.00000004
  H29              -0.00000003   -0.00000004   -0.00000008
  H30              -0.00000005   -0.00000010   -0.00000009
  H31               0.00000002   -0.00000009    0.00000003
  C32               0.00000005    0.00000013   -0.00000003
  H33               0.00000012    0.00000026   -0.00000015
  H34               0.00000002    0.00000003   -0.00000005
  H35              -0.00000726    0.00003014    0.00001607
  H36              -0.00004503    0.00007326   -0.00007280
  H37               0.00000005   -0.00000005   -0.00000009
 ---------------------------------------------------

               Energy difference:  6.489050E-02

 *******************************************************
 *                                                     *
 *              Total derivative coupling              *
 *                                                     *
 *******************************************************

  Irreducible representation: a  
 ---------------------------------------------------------
                     X             Y             Z        
 ---------------------------------------------------------
  C1               -0.00079957    0.00707267    0.00966720
  C2               -0.00415424   -0.00353320   -0.01039163
  C3                0.00538994    0.00093396   -0.00164572
  C4               -0.00118499   -0.00090405    0.00067178
  C5                0.00688377   -0.00296412   -0.00309635
  H6               -0.00040575   -0.00123194    0.00364112
  C7                0.09941830    0.09481159    0.04891971
  C8               -0.02491885   -0.26078653   -0.19620480
  C9               -0.41465670   -0.12738672    0.05115081
  C10               0.02557669    0.16262058    0.16731063
  C11               0.00085286    0.00020831   -0.00148881
  H12              -0.00355661   -0.00039973    0.00546338
  C13              -0.00172937   -0.00107796    0.00128849
  H14               0.00078319   -0.00048891    0.00134289
  H15               0.00575700   -0.00138244   -0.01832550
  C16               0.00278124   -0.00307613    0.01036454
  C17               0.31576986    0.12542938   -0.04713989
  H18              -0.00318489    0.00706116   -0.00132964
  H19              -0.00325572    0.01085285   -0.00397463
  N20              -0.00076980    0.00057746   -0.00197501
  H21               0.00988214   -0.00647428    0.00232275
  H22              -0.00009924    0.00043610   -0.00101310
  N23               0.00424294   -0.00354067    0.00044963
  C24              -0.00340811   -0.00133717   -0.00074351
  H25              -0.00128635   -0.00034961    0.00098022
  H26              -0.00096457    0.00139658   -0.00037256
  H27              -0.00106392    0.00198255   -0.00003795
  C28               0.00034233   -0.00041899    0.00040521
  H29               0.00051367   -0.00088884    0.00036527
  H30               0.00053990   -0.00042238   -0.00010811
  H31               0.00187736   -0.00091143   -0.00045708
  C32              -0.00120240   -0.00065934    0.00090251
  H33              -0.00065449    0.00141676   -0.00067053
  H34              -0.00017323    0.00018781    0.00021599
  H35              -0.00872514   -0.00565276   -0.01357257
  H36              -0.00249948    0.00653779   -0.00614371
  H37              -0.00026854    0.00034165    0.00017010
 ---------------------------------------------------

               norm:       0.7026

I'll appreciate any info about the handling of these matrices.

thanks

Last edited by alejandro (2019-08-02 20:32:34)

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#2 2019-08-02 10:39:49

Ignacio
Administrator
From: Uppsala
Registered: 2015-11-03
Posts: 1,085

Re: [SOLVED] Non-adiabatic coupling description

See https://doi.org/10.1021/acs.jctc.6b00384

"CI derivative coupling" is h^AB
"CSF derivative coupling" is CSF^f^AB
"Total derivative coupling" is f^AB (eq. 6)

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#3 2019-08-02 20:28:21

alejandro
Member
Registered: 2019-07-31
Posts: 5

Re: [SOLVED] Non-adiabatic coupling description

Thanks a lot, Ignacio. To get the gradients of the two states (g^A and g^B) should I to add PNEW keyword to the input file right? If it is yes, how exactly would be if I want the gradients for S0 and S1 states?

I am using the 8.2 version, and I was wondering if the 8.4 version gives a different (more detailed) information regarding NAC calculation in the output file? e.g., orthogonal and normalized vectors   x̂ and ŷ directly in the output file.

Thanks

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#4 2019-08-03 08:12:02

Ignacio
Administrator
From: Uppsala
Registered: 2015-11-03
Posts: 1,085

Re: [SOLVED] Non-adiabatic coupling description

I don't think you need PNEW (the manual says the gradient is not printed, that's not true in my experience). You just need to run separate gradient calculations with ROOT=1 and ROOT=2 (or set the default root with RLXRoot in RASSCF). The orthonormalized vectors, etc. only make at an intersection point (while the NAC can be computed at any arbitrary geometry). OpenMolcas (and I think molcas 8.2 and 8.4 too) will print all this info after a successful CI optimization. You can "force" convergence on such optimization by setting a very large threshold.

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#5 2019-08-05 03:21:35

alejandro
Member
Registered: 2019-07-31
Posts: 5

Re: [SOLVED] Non-adiabatic coupling description

Thanks, Ignacio, very helpful your answers

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