First tutorial on MULTIBINIT¶
Build a harmonic lattice model and run a dynamics¶
This lesson aims at showing how to build a harmonic model by using a second-principles approach for lattice dynamics simulations based on atomic potentials fitted on first-principles calculations.
Before beginning, it is very important to read the reference [Wojdel2013].
With this lesson, you will learn to:
- Compute the model from the DDB
- Generate the XML for the model
- Run a dynamics within MULTIBINIT
In this tutorial, all the knowledge about the Density Functional Theory (DFT) and Density Functional Perturbation Theory (DFPT) should have been already acquired. In addition, the DFPT is a key feature of ABINIT for MULTIBINIT thus, in order to learn how to use the DFPT (producing the related DDB) and the associated code to merge different DDB files, please have a look at the tutorials on Phonon response, strain response and Mrgddb before to continue. After these tutorials you should be able to compute a full DFPT calculation and a complete DDB file. Thereby this tutorial will not provide the inputs for ABINIT, that you can find, however, in the previously cited tutorials.
The AGATE software, used to make the analysis of the results, is also required for this tutorial. You can install it on debian with:
sudo add-apt-repository ppa:piti-diablotin/abiout sudo apt-get update && sudo apt-get install abiout
Note
Supposing you made your own install of ABINIT, the input files to run the examples are in the ~abinit/tests/ directory where ~abinit is the absolute path of the abinit top-level directory. If you have NOT made your own install, ask your system administrator where to find the package, especially the executable and test files.
To execute the tutorials, create a working directory (Work*
) and
copy there the input files and the files file of the lesson. This will be explicitly mentioned in the first lessons,
that will tell you more about the files file (see also section 1.1).
The files file ending with _x (e.g. tbase1_x.files) must be edited every time you start to use a new input file.
Most of the tutorials do not rely on parallelism (except specific tutorials on parallelism). However you can run most of the tutorial examples in parallel, see the topic on parallelism.
In case you work on your own PC or workstation, to make things easier, we suggest you define some handy environment variables by executing the following lines in the terminal:
export ABI_HOME=Replace_with_the_absolute_path_to_the_abinit_top_level_dir export PATH=$ABI_HOME/src/98_main/:$PATH export ABI_TESTS=$ABI_HOME/tests/ export ABI_PSPDIR=$ABI_TESTS/Psps_for_tests/ # Pseudopotentials used in examples.
Examples in this tutorial use these shell variables: copy and paste the code snippets into the terminal (remember to set ABI_HOME first!). The ‘export PATH’ line adds the directory containing the executables to your PATH so that you can invoke the code by simply typing abinit in the terminal instead of providing the absolute path.
1 The Harmonic part of the lattice model¶
As described in [Wojdel2013], the construction of a model starts by defining the reference structure (RS) of the system under study:

Fig. 1: Example of cubic RS made by two different (black and red) atomic species.
The choice of this RS is fundamental since the model will be based on perturbations acting on it. Once this choice is done, make sure than your system is fully relaxed and perform a single DFT calculation on this system in order to generate a DDB file. In this tutorial, we will take as an example of a material without instabilities, the perovskite CaTiO3 in the Pnma phase.
From the RS, now we consider the perturbations: the set of atomic displacements \boldsymbol{u} and lattice strain \boldsymbol{\eta}:

Fig. 2: Example of lattice perturbations: atomic displacements and strain.
At the harmonic level, we can express the potential energy as a sum of three contributions as a function of the set of perturbations (\boldsymbol{u}, \boldsymbol{\eta}):
This calculation requires:
- the computation of the phonon response (including short range and dipole-dipole interactions):
-
the computation of the strain response: $$\displaystyle E^{harm}(\boldsymbol{\eta}) \Longrightarrow \underbrace{\frac{\partial^2 E}{\partial \boldsymbol{\eta}^2}}_{\text{Elastic constants}} $$
-
the computation of the strain-phonon coupling: $$\displaystyle E^{harm}(\boldsymbol{u},\boldsymbol{\eta}) \Longrightarrow \underbrace{\frac{\partial^2 E}{\partial\boldsymbol{\eta}\partial\boldsymbol{u}}}_{\substack{\text{Internal strain}}} $$
We note that all the needed quantities related to the harmonic part can be computed by using the DFPT method and, once obtained, they are stored in a database (DDB) file. In the case of an insulator, the dipole-dipole interaction will be recomputed directly by MULTIBINIT. Thereby you need to provide into the DDB file the clamped-ion dielectric tensor and the Born effective charges.
Note
Do not forget to include in the final DDB file the DDB obtained from the RS single DFT calculation (you can still use Mrgddb). Indeed, the DDB file is also an output of a DFT calculation and, in order to build of a model, it is important to include it in the DDB file to be used.
In this tutorial, we will take as an example of a material without lattice instabilities: the perovskite CaTiO_3 in its Pnma phase.
Optional exercise \Longrightarrow Compute the phonon band structure with Anaddb. You can download the complete DDB file (resulting from the previous calculations) here:
**** DERIVATIVE DATABASE ****
+DDB, Version number 100401CaTiO3
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0.70802847396086D+00 0.95707548288902D+00 0.29277215495170D+00 0.70802847396086D+00 0.54292451711098D+00 0.70722784504830D+00 0.29197152603914D+00 0.45707548288902D+00 0.79277215495170D+00 0.79197152603914D+00 0.42924517110982D-01 0.20722784504830D+00 0.20802847396086D+00 0.95707548288902D+00 0.20722784504830D+00 0.20802847396086D+00 0.54292451711098D+00 0.79277215495170D+00 0.79197152603914D+00 0.45707548288902D+00 znucl 0.20000000000000D+02 0.22000000000000D+02 0.80000000000000D+01 zion 0.10000000000000D+02 0.12000000000000D+02 0.60000000000000D+01
Description of the PAW dataset(s) vrsio8 (for pseudopotentials)=100401 usepaw = 1 Atom type= 1 basis_size= 6 lmn_size= 18 Basis functions= 0 0 1 1 2 2 r_PAW= 1.914 shape_type= 2 r_shape= 1.914 Dij0= (only the 27 values different from zero) i j Dij0 i j Dij0 i j Dij0 i j Dij0 1 1 6.01844E-01 1 2 -1.69136E-01 2 2 5.02568E-02 3 3 2.97024E-01 4 4 2.97024E-01 5 5 2.97024E-01 3 6 -5.76535E-01 6 6 1.05142E+00 4 7 -5.76535E-01 7 7 1.05142E+00 5 8 -5.76535E-01 8 8 1.05142E+00 9 9 3.19950E-01 10 10 3.19950E-01 11 11 3.19950E-01 12 12 3.19950E-01 13 13 3.19950E-01 9 14 -1.75337E+00 14 14 9.40833E+00 10 15 -1.75337E+00 15 15 9.40833E+00 11 16 -1.75337E+00 16 16 9.40833E+00 12 17 -1.75337E+00 17 17 9.40833E+00 13 18 -1.75337E+00 18 18 9.40833E+00 Atom type= 2 basis_size= 6 lmn_size= 18 Basis functions= 0 0 1 1 2 2 r_PAW= 2.300 shape_type= 3 r_shape= 2.026 Dij0= (only the 27 values different from zero) i j Dij0 i j Dij0 i j Dij0 i j Dij0 1 1 2.80756E-01 1 2 -1.76009E-01 2 2 7.78180E-02 3 3 3.10817E-01 4 4 3.10817E-01 5 5 3.10817E-01 3 6 -5.80992E-01 6 6 6.92775E-01 4 7 -5.80992E-01 7 7 6.92775E-01 5 8 -5.80992E-01 8 8 6.92775E-01 9 9 6.68832E-01 10 10 6.68832E-01 11 11 6.68832E-01 12 12 6.68832E-01 13 13 6.68832E-01 9 14 1.11840E+01 14 14 1.86980E+02 10 15 1.11840E+01 15 15 1.86980E+02 11 16 1.11840E+01 16 16 1.86980E+02 12 17 1.11840E+01 17 17 1.86980E+02 13 18 1.11840E+01 18 18 1.86980E+02 Atom type= 3 basis_size= 4 lmn_size= 8 Basis functions= 0 0 1 1 r_PAW= 1.415 shape_type= 2 r_shape= 1.202 Dij0= (only the 12 values different from zero) i j Dij0 i j Dij0 i j Dij0 i j Dij0 1 1 4.26924E-01 1 2 -1.15918E+00 2 2 3.13411E+00 3 3 3.21024E-01 4 4 3.21024E-01 5 5 3.21024E-01 3 6 -2.31575E+00 6 6 1.61464E+01 4 7 -2.31575E+00 7 7 1.61464E+01 5 8 -2.31575E+00 8 8 1.61464E+01
**** Database of total energy derivatives **** Number of data blocks= 10
Total energy - # elements : 1 -0.57854395375878D+03 0.00000000000000D+00
1st derivatives - # elements : 66 1 1 -0.30800054330621D-05 0.00000000000000D+00 2 1 -0.10255014582818D-04 0.00000000000000D+00 3 1 -0.31554436208840D-29 0.00000000000000D+00 1 2 0.30800054330621D-05 0.00000000000000D+00 2 2 0.10255014582818D-04 0.00000000000000D+00 3 2 -0.15777218104420D-29 0.00000000000000D+00 1 3 0.30800054330621D-05 0.00000000000000D+00 2 3 -0.10255014582818D-04 0.00000000000000D+00 3 3 0.00000000000000D+00 0.00000000000000D+00 1 4 -0.30800054330621D-05 0.00000000000000D+00 2 4 0.10255014582818D-04 0.00000000000000D+00 3 4 0.00000000000000D+00 0.00000000000000D+00 1 5 0.00000000000000D+00 0.00000000000000D+00 2 5 0.00000000000000D+00 0.00000000000000D+00 3 5 0.00000000000000D+00 0.00000000000000D+00 1 6 0.00000000000000D+00 0.00000000000000D+00 2 6 0.00000000000000D+00 0.00000000000000D+00 3 6 0.00000000000000D+00 0.00000000000000D+00 1 7 0.00000000000000D+00 0.00000000000000D+00 2 7 0.00000000000000D+00 0.00000000000000D+00 3 7 0.00000000000000D+00 0.00000000000000D+00 1 8 0.00000000000000D+00 0.00000000000000D+00 2 8 0.00000000000000D+00 0.00000000000000D+00 3 8 0.00000000000000D+00 0.00000000000000D+00 1 9 -0.19666635157446D-03 0.00000000000000D+00 2 9 -0.33774783069308D-03 0.00000000000000D+00 3 9 0.00000000000000D+00 0.00000000000000D+00 1 10 0.19666635157446D-03 0.00000000000000D+00 2 10 0.33774783069308D-03 0.00000000000000D+00 3 10 0.00000000000000D+00 0.00000000000000D+00 1 11 -0.19666635157446D-03 0.00000000000000D+00 2 11 0.33774783069308D-03 0.00000000000000D+00 3 11 0.00000000000000D+00 0.00000000000000D+00 1 12 0.19666635157446D-03 0.00000000000000D+00 2 12 -0.33774783069308D-03 0.00000000000000D+00 3 12 0.00000000000000D+00 0.00000000000000D+00 1 13 0.24085510507883D-03 0.00000000000000D+00 2 13 -0.36542027355862D-03 0.00000000000000D+00 3 13 0.13299856666605D-03 0.00000000000000D+00 1 14 -0.24085510507883D-03 0.00000000000000D+00 2 14 0.36542027355862D-03 0.00000000000000D+00 3 14 -0.13299856666605D-03 0.00000000000000D+00 1 15 -0.24085510507883D-03 0.00000000000000D+00 2 15 0.36542027355862D-03 0.00000000000000D+00 3 15 0.13299856666605D-03 0.00000000000000D+00 1 16 0.24085510507883D-03 0.00000000000000D+00 2 16 -0.36542027355862D-03 0.00000000000000D+00 3 16 -0.13299856666605D-03 0.00000000000000D+00 1 17 -0.24085510507883D-03 0.00000000000000D+00 2 17 -0.36542027355862D-03 0.00000000000000D+00 3 17 0.13299856666605D-03 0.00000000000000D+00 1 18 0.24085510507883D-03 0.00000000000000D+00 2 18 0.36542027355862D-03 0.00000000000000D+00 3 18 -0.13299856666605D-03 0.00000000000000D+00 1 19 0.24085510507883D-03 0.00000000000000D+00 2 19 0.36542027355862D-03 0.00000000000000D+00 3 19 0.13299856666605D-03 0.00000000000000D+00 1 20 -0.24085510507883D-03 0.00000000000000D+00 2 20 -0.36542027355862D-03 0.00000000000000D+00 3 20 -0.13299856666605D-03 0.00000000000000D+00 1 23 -0.12767600154201D-06 0.00000000000000D+00 2 23 -0.54202778619616D-08 0.00000000000000D+00 3 23 -0.33397035949234D-07 0.00000000000000D+00 1 24 0.00000000000000D+00 0.00000000000000D+00 2 24 0.00000000000000D+00 0.00000000000000D+00 3 24 0.00000000000000D+00 0.00000000000000D+00
2nd derivatives (non-stat.) - # elements : 4401 qpt 0.00000000E+00 0.00000000E+00 0.00000000E+00 1.0 1 1 1 1 0.81203128415000D+01 0.00000000000000D+00 2 1 1 1 0.12436704136623D+01 0.00000000000000D+00 3 1 1 1 -0.28051399907497D-13 0.00000000000000D+00 1 2 1 1 0.34987277568363D+00 0.68797925310824D-16 2 2 1 1 0.12115031098928D+00 -0.55810000467929D-16 3 2 1 1 -0.18927487859339D-15 0.63090673737335D-16 1 3 1 1 -0.12246624973114D+01 0.12746263089435D-15 2 3 1 1 0.45714883171459D-01 0.95487418768123D-17 3 3 1 1 -0.42610524337518D-15 0.15591136511187D-15 1 4 1 1 -0.32779267280938D+00 0.15862114244729D-16 2 4 1 1 -0.76625510255641D-02 -0.93263580938444D-17 3 4 1 1 0.66353202062457D-14 0.27028369965889D-17 1 5 1 1 0.18468616774238D+01 0.24787171987873D-15 2 5 1 1 -0.48120751386206D+00 0.20619448816667D-16 3 5 1 1 0.88453624905697D-01 0.57239351219095D-16 1 6 1 1 0.18468616774238D+01 -0.22151723697057D-15 2 6 1 1 -0.48120751386206D+00 -0.20222910069220D-16 3 6 1 1 -0.88453624905700D-01 0.18604088994794D-15 1 7 1 1 -0.34702975859620D+01 0.42995031273227D-15 2 7 1 1 -0.16950473476875D+00 -0.97372952800124D-17 3 7 1 1 0.17733915225121D+00 0.18656514979451D-15 1 8 1 1 -0.34702975859621D+01 -0.41051684855619D-15 2 8 1 1 -0.16950473476875D+00 0.28107041595958D-18 3 8 1 1 -0.17733915225121D+00 0.33906411303125D-15 1 9 1 1 -0.77674382781079D+00 0.18765477395692D-15 2 9 1 1 -0.18749557140930D+00 -0.59060369868399D-16 3 9 1 1 0.75466399839838D-15 -0.11951612243952D-15 1 10 1 1 -0.26914411630483D+00 0.26809669450733D-15 2 10 1 1 0.94460139173844D-01 -0.96692501228189D-16 3 10 1 1 -0.35060350010322D-14 0.49361025532691D-16 1 11 1 1 0.25378428539173D+00 0.75997281559267D-16 2 11 1 1 0.22699110656133D-01 -0.31915466111290D-16 3 11 1 1 0.21338458831932D-15 -0.87636878613530D-16 1 12 1 1 -0.11806024688095D+01 0.19002640044625D-16 2 12 1 1 0.46317205304328D+00 0.69218924749749D-16 3 12 1 1 0.88738087947166D-17 -0.34703608978371D-18 1 13 1 1 -0.14436289574768D+00 -0.29861018016239D-15 2 13 1 1 -0.14973724147436D+00 0.67861230639091D-16 3 13 1 1 0.49053376962295D+00 0.23394384524115D-16 1 14 1 1 0.28264640601233D-01 -0.91052705652805D-15 2 14 1 1 -0.19808731105277D+00 0.71768639374546D-16 3 14 1 1 -0.30078101445077D+00 0.12452365524684D-15 1 15 1 1 0.28264640601224D-01 -0.27459600205042D-15 2 15 1 1 -0.19808731105277D+00 0.10002819600716D-15 3 15 1 1 0.30078101445076D+00 -0.24904211190902D-16 1 16 1 1 -0.14436289574768D+00 -0.86267637938029D-15 2 16 1 1 -0.14973724147438D+00 0.10226724733592D-16 3 16 1 1 -0.49053376962291D+00 -0.92585419668332D-18 1 17 1 1 -0.61006835472897D+00 -0.48496217341254D-15 2 17 1 1 -0.34687872745002D+00 0.13402184812400D-15 3 17 1 1 -0.65187452572500D+00 -0.17628964027527D-17 1 18 1 1 -0.12068954502770D+00 0.54084107214775D-16 2 18 1 1 0.44226102341464D+00 0.81785023902869D-16 3 18 1 1 -0.68182003040278D+00 0.91623939697941D-16 1 19 1 1 -0.12068954502770D+00 -0.66087773300862D-15 2 19 1 1 0.44226102341463D+00 -0.10641944536708D-16 3 19 1 1 0.68182003040279D+00 -0.15146865381197D-15 1 20 1 1 -0.61006835472897D+00 0.35667554013304D-15 2 20 1 1 -0.34687872745002D+00 -0.71243927875379D-16 3 20 1 1 0.65187452572499D+00 -0.27590809359557D-15 1 22 1 1 -0.52688016478444D+02 0.00000000000000D+00 2 22 1 1 0.64693039354347D+00 0.00000000000000D+00 3 22 1 1 0.91942873650490D-07 0.00000000000000D+00 1 1 2 1 0.12436666124788D+01 0.00000000000000D+00 2 1 2 1 0.80127167812916D+01 0.00000000000000D+00 3 1 2 1 -0.27689910128720D-13 0.00000000000000D+00 1 2 2 1 0.12115037615800D+00 -0.55810000467929D-16 2 2 2 1 0.33484108894359D+00 0.46987812523996D-15 3 2 2 1 -0.10624157066503D-14 -0.10205126420286D-15 1 3 2 1 -0.45714883171462D-01 0.95487418768123D-17 2 3 2 1 -0.13327351863997D+01 -0.77929787037515D-18 3 3 2 1 -0.44466032053114D-15 -0.25205532505040D-17 1 4 2 1 0.76625510255635D-02 -0.93263580938444D-17 2 4 2 1 -0.27371212859831D+00 -0.56486491805201D-15 3 4 2 1 0.48788415016848D-14 -0.49068093803254D-15 1 5 2 1 0.10000557330860D+00 0.20619448816667D-16 2 5 2 1 -0.35171355713439D+01 -0.12487128786025D-14 3 5 2 1 0.19095533834566D+01 -0.38013761490726D-15 1 6 2 1 0.10000557330860D+00 -0.20222910069220D-16 2 6 2 1 -0.35171355713439D+01 0.13210115945622D-14 3 6 2 1 -0.19095533834566D+01 0.38730513200384D-16 1 7 2 1 -0.47288082163058D+00 -0.97372952800124D-17 2 7 2 1 0.17955315438035D+01 -0.92788066229945D-15 3 7 2 1 -0.82601941198911D+00 -0.29460170226133D-15 1 8 2 1 -0.47288082163058D+00 0.28107041595958D-18 2 8 2 1 0.17955315438035D+01 -0.96683961735236D-16 3 8 2 1 0.82601941198910D+00 0.77227825202825D-16 1 9 2 1 -0.35482314400285D+00 -0.59060369868399D-16 2 9 2 1 0.95058343600151D-01 0.11716279074583D-15 3 9 2 1 -0.10344144117261D-14 -0.18303200307812D-15 1 10 2 1 -0.41513718820356D-01 -0.96692501228189D-16 2 10 2 1 0.27398820110282D+00 -0.64589147146955D-16 3 10 2 1 0.16530527942191D-14 0.90424073524862D-16 1 11 2 1 0.10273435141376D+00 -0.31915466111290D-16 2 11 2 1 -0.31914217638625D+00 -0.63162171521417D-16 3 11 2 1 0.10113459263781D-14 0.36127648766785D-16 1 12 2 1 0.55667005686751D+00 0.69218924749749D-16 2 12 2 1 -0.70674797946593D+00 0.41012253742538D-16 3 12 2 1 0.24510025725082D-15 -0.72208080639260D-16 1 13 2 1 -0.28804688099402D+00 0.67861230639091D-16 2 13 2 1 -0.45653987193766D+00 -0.13082470335337D-15 3 13 2 1 -0.40599057130751D+00 0.18965561318988D-16 1 14 2 1 -0.38810233286827D-01 0.71768639374546D-16 2 14 2 1 0.30018923206282D+00 -0.44846436349985D-15 3 14 2 1 0.30570828755132D+00 0.18747603182295D-16 1 15 2 1 -0.38810233286827D-01 0.10002819600716D-15 2 15 2 1 0.30018923206281D+00 0.61976825113806D-15 3 15 2 1 -0.30570828755132D+00 0.11595318775828D-15 1 16 2 1 -0.28804688099402D+00 0.10226724733592D-16 2 16 2 1 -0.45653987193765D+00 -0.67496567844563D-15 3 16 2 1 0.40599057130755D+00 0.14033022694346D-16 1 17 2 1 -0.45466061858329D+00 0.13402184812400D-15 2 17 2 1 -0.84809723947373D+00 -0.15678432116134D-16 3 17 2 1 -0.87453604592941D+00 0.32347620798335D-16 1 18 2 1 0.36233757220372D+00 0.81785023902869D-16 2 18 2 1 -0.31551995169718D+00 0.47177814430928D-15 3 18 2 1 -0.52515542902001D+00 -0.22848336129013D-16 1 19 2 1 0.36233757220371D+00 -0.10641944536708D-16 2 19 2 1 -0.31551995169717D+00 0.64619732413977D-15 3 19 2 1 0.52515542902002D+00 -0.63351840100069D-16 1 20 2 1 -0.45466061858329D+00 -0.71243927875379D-16 2 20 2 1 -0.84809723947373D+00 -0.43070691908749D-15 3 20 2 1 0.87453604592941D+00 0.15171250368160D-16 1 22 2 1 0.41434324231002D+00 0.00000000000000D+00 2 22 2 1 -0.52504398906346D+02 0.00000000000000D+00 3 22 2 1 0.11761788120670D-06 0.00000000000000D+00 1 1 3 1 -0.28051399907497D-13 0.00000000000000D+00 2 1 3 1 -0.27689910155189D-13 0.00000000000000D+00 3 1 3 1 0.15326659944323D+02 0.00000000000000D+00 1 2 3 1 -0.18927487858607D-15 0.63090673737335D-16 2 2 3 1 -0.10624157068056D-14 -0.10205126420286D-15 3 2 3 1 -0.39754212280728D+01 0.26944573083175D-15 1 3 3 1 -0.42610524356842D-15 0.15591136511187D-15 2 3 3 1 -0.44466032042966D-15 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3 20 -0.19338028945542D-01 0.41669660085317D-01 3 16 3 20 -0.17543755246128D-13 0.67656815809712D-02 1 17 3 20 -0.77639775635171D-01 0.82538685647329D-07 2 17 3 20 -0.82639870750701D-01 -0.13401808571479D-06 3 17 3 20 -0.89098768490708D+00 0.90190908579682D-15 1 18 3 20 -0.33094596257340D+00 0.23244209361997D-02 2 18 3 20 -0.34606075502576D+00 -0.36465383468235D-02 3 18 3 20 -0.14364337953480D-13 -0.56333672833066D-01 1 19 3 20 -0.18227524897195D+00 0.19268627743428D-02 2 19 3 20 -0.20867042954993D+00 -0.89241513345336D-03 3 19 3 20 0.10300521199797D+01 0.95008581194241D-02 1 20 3 20 -0.12557128577610D+01 0.16706222771616D+00 2 20 3 20 -0.19826484447410D+01 0.19948817466567D+00 3 20 3 20 0.15144686983049D+02 0.00000000000000D+00
List of bloks and their characteristics
Total energy - # elements : 1
1st derivatives - # elements : 66
2nd derivatives (non-stat.) - # elements : 4401 qpt 0.00000000E+00 0.00000000E+00 0.00000000E+00 1.0
2nd derivatives (non-stat.) - # elements : 3600 qpt 5.00000000E-01 0.00000000E+00 0.00000000E+00 1.0
2nd derivatives (non-stat.) - # elements : 3600 qpt 0.00000000E+00 5.00000000E-01 0.00000000E+00 1.0
2nd derivatives (non-stat.) - # elements : 3600 qpt 5.00000000E-01 5.00000000E-01 0.00000000E+00 1.0
2nd derivatives (non-stat.) - # elements : 3600 qpt 0.00000000E+00 0.00000000E+00 5.00000000E-01 1.0
2nd derivatives (non-stat.) - # elements : 3600 qpt 5.00000000E-01 0.00000000E+00 5.00000000E-01 1.0
2nd derivatives (non-stat.) - # elements : 3600 qpt 0.00000000E+00 5.00000000E-01 5.00000000E-01 1.0
2nd derivatives (non-stat.) - # elements : 3600 qpt 5.00000000E-01 5.00000000E-01 5.00000000E-01 1.0
Before starting, you might to consider working in a different subdirectory than for the other lessons. Why not create “Work_latticeModel”?
The file ~abinit/tests/tutomultibinit/Input/tmulti1_1.files lists the file names and root names. You can copy it in the Work_latticeModel directory and look at this file content, you should see:
tutomulti1_1.in tutomulti1_1.out tmulti1_DDB
As mentioned in the guide of MULTIBINIT:
- “tutomulti1_1.in” is the main input file
- “tutomulti1_1.out” is the main output
- “tmulti1_DDB” is the DDB which contains the system definition and the list of the energy derivatives
It is now time to copy the file ~abinit/tests/tutomultibinit/Input/tmulti1_DDB and ~abinit/tests/tutomultibinit/Input/tmulti1_DDB in your Work_latticeModel directory. You should read carefully the input file:
#--------------------------------------------------------------- #Print the model into XML file: #--------------------------------------------------------------- prt_model = 1 #--------------------------------------------------------------- #Generation of the short-range interaction #--------------------------------------------------------------- ngqpt = 2 2 2 # Mesh of Q-points in the DDB #--------------------------------------------------------------- #Generation of the dipole-dipole interation #--------------------------------------------------------------- dipdip = 0 #%%<BEGIN TEST_INFO> #%% [setup] #%% executable = multibinit #%% input_ddb = tmulti1_DDB #%% [files] #%% files_to_test = #%% tmulti1_1.out, tolnlines = 0, tolabs = 0.0, tolrel = 0.0, fld_options = -easy; #%% tmulti1_1_model.xml, tolnlines = 0, tolabs = 0.0, tolrel = 0.0, fld_options = -easy; #%% [paral_info] #%% max_nprocs = 1 #%% [extra_info] #%% authors = A. MARTIN #%% keywords = Effective potential, multibinit #%% description = #%% read ddb and generate effective potential #%% topics = LatticeModel #%%<END TEST_INFO>
You should now run (it would take less than a second):
multibinit < tmulti1_1.files > tmulti1_1_stdout
The resulting output file, tmulti1_1.out, should be similar to the one below.
.Version 8.11.12 of MULTIBINIT .(MPI version, prepared for a x86_64_linux_gnu9.2 computer)
.Copyright (C) 1998-2020 ABINIT group . MULTIBINIT comes with ABSOLUTELY NO WARRANTY. It is free software, and you are welcome to redistribute it under certain conditions (GNU General Public License, see ~abinit/COPYING or http://www.gnu.org/copyleft/gpl.txt).
ABINIT is a project of the Universite Catholique de Louvain, Corning Inc. and other collaborators, see ~abinit/doc/developers/contributors.txt . Please read https://docs.abinit.org/theory/acknowledgments for suggested acknowledgments of the ABINIT effort. For more information, see https://www.abinit.org .
.Starting date : Mon 25 Nov 2019. - ( at 08h19 )
- nproc = 1
================================================================================
Read the information in the reference structure in -/home/buildbot/bb/ABINIT/abiref_gnu_9.2_openmpi/trunk__gonze3/tests/tutomultibinit/Input/tmulti1_DDB to initialize the multibinit input
================================================================================
-outvars_multibinit: echo values of input variables ----------------------
Flags : ifcflag 1 prt_model 1 strcpli -1 Miscellaneous information : asr 2 Interatomic Force Constants Inputs : dipdip 0 ifcana 0 ifcout 2000000 natifc 20 atifc 1 2 3 4 5 6 7 8 9 10 11 12 13 14 15 16 17 18 19 20 Description of grid 1 : brav 1 ngqpt 2 2 2 nqshft 1 q1shft 0.00000000E+00 0.00000000E+00 0.00000000E+00 First list of wavevector (reduced coord.) : nph1l 1 qph1l 0.00000000E+00 0.00000000E+00 0.00000000E+00 0.000E+00
================================================================================
Read the DDB information of the reference system and perform some checks
Real(R)+Recip(G) space primitive vectors, cartesian coordinates (Bohr,Bohr^-1): R(1)= 9.9768860 0.0000000 0.0000000 G(1)= 0.1002317 0.0000000 0.0000000 R(2)= 0.0000000 10.1890339 0.0000000 G(2)= 0.0000000 0.0981447 0.0000000 R(3)= 0.0000000 0.0000000 14.2034780 G(3)= 0.0000000 0.0000000 0.0704053 Unit cell volume ucvol= 1.4438521E+03 bohr^3 Angles (23,13,12)= 9.00000000E+01 9.00000000E+01 9.00000000E+01 degrees Now the whole DDB is in central memory
================================================================================
Extraction of the energy of the structure (unit: Hartree)
Energy = -5.785439537588E+02
================================================================================
Dielectric Tensor and Effective Charges
anaddb : Zero the imaginary part of the Dynamical Matrix at Gamma, and impose the ASR on the effective charges
The violation of the charge neutrality conditions by the effective charges is as follows : atom electric field displacement direction 1 1 -2.403821 0.000000 1 2 -0.000000 0.000000 1 3 0.000000 0.000000 2 1 0.000000 0.000000 2 2 -1.866807 0.000000 2 3 0.000000 0.000000 3 1 -0.000000 0.000000 3 2 0.000000 0.000000 3 3 -1.422018 0.000000
Effective charge tensors after imposition of the charge neutrality, and eventual restriction to some part : atom displacement 1 1 1.453433E+00 8.057855E-02 -1.665606E-17 1 2 3.625397E-02 1.481414E+00 -2.775558E-18 1 3 5.507747E-18 -1.387779E-18 1.570687E+00 2 1 1.453433E+00 8.057855E-02 -1.665606E-17 2 2 3.625397E-02 1.481414E+00 -2.775558E-18 2 3 5.507747E-18 -1.387779E-18 1.570687E+00 3 1 1.453433E+00 -8.057855E-02 -1.665606E-17 3 2 -3.625397E-02 1.481414E+00 -2.775558E-18 3 3 5.507747E-18 -1.387779E-18 1.570687E+00 4 1 1.453433E+00 -8.057855E-02 -1.665606E-17 4 2 -3.625397E-02 1.481414E+00 -2.775558E-18 4 3 5.507747E-18 -1.387779E-18 1.570687E+00 5 1 7.204839E+00 5.113710E-01 7.438256E-01 5 2 -6.876662E-01 7.319820E+00 -2.248431E-01 5 3 -9.178499E-01 -6.062353E-02 7.272712E+00 6 1 7.204839E+00 5.113710E-01 -7.438256E-01 6 2 -6.876662E-01 7.319820E+00 2.248431E-01 6 3 9.178499E-01 6.062353E-02 7.272712E+00 7 1 7.204839E+00 -5.113710E-01 -7.438256E-01 7 2 6.876662E-01 7.319820E+00 -2.248431E-01 7 3 9.178499E-01 -6.062353E-02 7.272712E+00 8 1 7.204839E+00 -5.113710E-01 7.438256E-01 8 2 6.876662E-01 7.319820E+00 2.248431E-01 8 3 -9.178499E-01 6.062353E-02 7.272712E+00 9 1 -1.939073E+00 -1.649446E-01 -1.665606E-17 9 2 2.208078E-02 -1.754548E+00 -2.775558E-18 9 3 5.507747E-18 -1.387779E-18 -5.118020E+00 10 1 -1.939073E+00 -1.649446E-01 -1.665606E-17 10 2 2.208078E-02 -1.754548E+00 -2.775558E-18 10 3 5.507747E-18 -1.387779E-18 -5.118020E+00 11 1 -1.939073E+00 1.649446E-01 -1.665606E-17 11 2 -2.208078E-02 -1.754548E+00 -2.775558E-18 11 3 5.507747E-18 -1.387779E-18 -5.118020E+00 12 1 -1.939073E+00 1.649446E-01 -1.665606E-17 12 2 -2.208078E-02 -1.754548E+00 -2.775558E-18 12 3 5.507747E-18 -1.387779E-18 -5.118020E+00 13 1 -3.359599E+00 -1.623543E+00 -2.028591E-04 13 2 -1.574037E+00 -3.523343E+00 -9.997223E-02 13 3 2.370312E-03 -7.357064E-02 -1.862689E+00 14 1 -3.359599E+00 -1.623543E+00 -2.028591E-04 14 2 -1.574037E+00 -3.523343E+00 -9.997223E-02 14 3 2.370312E-03 -7.357064E-02 -1.862689E+00 15 1 -3.359599E+00 -1.623543E+00 2.028591E-04 15 2 -1.574037E+00 -3.523343E+00 9.997223E-02 15 3 -2.370312E-03 7.357064E-02 -1.862689E+00 16 1 -3.359599E+00 -1.623543E+00 2.028591E-04 16 2 -1.574037E+00 -3.523343E+00 9.997223E-02 16 3 -2.370312E-03 7.357064E-02 -1.862689E+00 17 1 -3.359599E+00 1.623543E+00 2.028591E-04 17 2 1.574037E+00 -3.523343E+00 -9.997223E-02 17 3 -2.370312E-03 -7.357064E-02 -1.862689E+00 18 1 -3.359599E+00 1.623543E+00 2.028591E-04 18 2 1.574037E+00 -3.523343E+00 -9.997223E-02 18 3 -2.370312E-03 -7.357064E-02 -1.862689E+00 19 1 -3.359599E+00 1.623543E+00 -2.028591E-04 19 2 1.574037E+00 -3.523343E+00 9.997223E-02 19 3 2.370312E-03 7.357064E-02 -1.862689E+00 20 1 -3.359599E+00 1.623543E+00 -2.028591E-04 20 2 1.574037E+00 -3.523343E+00 9.997223E-02 20 3 2.370312E-03 7.357064E-02 -1.862689E+00 Now, the imaginary part of the dynamical matrix is zeroed
================================================================================
Extraction of the stress tensor (unit: GPa) and forces (unit: Ha/bohr)
Cartesian components of forces (hartree/bohr)
1 -0.30800054E-05 -0.10255015E-04 -0.31554436E-29 2 0.30800054E-05 0.10255015E-04 -0.15777218E-29 3 0.30800054E-05 -0.10255015E-04 0.00000000E+00 4 -0.30800054E-05 0.10255015E-04 0.00000000E+00 5 0.00000000E+00 0.00000000E+00 0.00000000E+00 6 0.00000000E+00 0.00000000E+00 0.00000000E+00 7 0.00000000E+00 0.00000000E+00 0.00000000E+00 8 0.00000000E+00 0.00000000E+00 0.00000000E+00 9 -0.19666635E-03 -0.33774783E-03 0.00000000E+00 10 0.19666635E-03 0.33774783E-03 0.00000000E+00 11 -0.19666635E-03 0.33774783E-03 0.00000000E+00 12 0.19666635E-03 -0.33774783E-03 0.00000000E+00 13 0.24085511E-03 -0.36542027E-03 0.13299857E-03 14 -0.24085511E-03 0.36542027E-03 -0.13299857E-03 15 -0.24085511E-03 0.36542027E-03 0.13299857E-03 16 0.24085511E-03 -0.36542027E-03 -0.13299857E-03 17 -0.24085511E-03 -0.36542027E-03 0.13299857E-03 18 0.24085511E-03 0.36542027E-03 -0.13299857E-03 19 0.24085511E-03 0.36542027E-03 0.13299857E-03 20 -0.24085511E-03 -0.36542027E-03 -0.13299857E-03
Cartesian components of stress tensor (hartree/bohr^3) sigma(1 1)= -1.27676002E-07 sigma(3 2)= 0.00000000E+00 sigma(2 2)= -5.42027786E-09 sigma(3 1)= 0.00000000E+00 sigma(3 3)= -3.33970359E-08 sigma(2 1)= 0.00000000E+00
================================================================================
Extraction of the clamped elastic tensor (unit:10^2GPa)
3.9133823 1.3361329 1.1936863 -0.0000000 -0.0000000 -0.0000000 1.3361172 3.8023382 1.1335897 -0.0000000 -0.0000000 -0.0000000 1.1936770 1.1335796 4.0167474 -0.0000000 -0.0000000 -0.0000000 -0.0000000 -0.0000000 0.0000000 1.2884614 -0.0000000 0.0000000 -0.0000000 0.0000000 -0.0000000 -0.0000000 1.2158450 0.0000000 -0.0000000 -0.0000000 -0.0000000 0.0000000 -0.0000000 1.4230204
================================================================================
Calculation of acoustic sum rule
================================================================================
Calculation of the interatomic forces from DDB
Homogeneous q point set in the B.Z.
Grid q points : 8 1) 0.00000000E+00 0.00000000E+00 0.00000000E+00 2) 5.00000000E-01 0.00000000E+00 0.00000000E+00 3) 0.00000000E+00 5.00000000E-01 0.00000000E+00 4) 5.00000000E-01 5.00000000E-01 0.00000000E+00 5) 0.00000000E+00 0.00000000E+00 5.00000000E-01 6) 5.00000000E-01 0.00000000E+00 5.00000000E-01 7) 0.00000000E+00 5.00000000E-01 5.00000000E-01 8) 5.00000000E-01 5.00000000E-01 5.00000000E-01
The interatomic forces have been obtained
================================================================================
Calculation of dynamical matrix for each ph1l points
Phonon at Gamma, with non-analyticity in the direction (cartesian coordinates) 0.00000 0.00000 0.00000 Phonon energies in Hartree : -2.294305E-06 -1.589880E-06 -1.457514E-06 4.403333E-04 4.476135E-04 5.009874E-04 5.081990E-04 6.094765E-04 6.228453E-04 6.841952E-04 7.149261E-04 7.563444E-04 7.823985E-04 8.187584E-04 8.503830E-04 8.756807E-04 9.115740E-04 9.303034E-04 9.451129E-04 9.477895E-04 1.008750E-03 1.073909E-03 1.087361E-03 1.094627E-03 1.194544E-03 1.215171E-03 1.243183E-03 1.299532E-03 1.326571E-03 1.393394E-03 1.420781E-03 1.496467E-03 1.550377E-03 1.629425E-03 1.632909E-03 1.672657E-03 1.693239E-03 1.740117E-03 1.970287E-03 1.976703E-03 2.016032E-03 2.076543E-03 2.094483E-03 2.116629E-03 2.126912E-03 2.233949E-03 2.246967E-03 2.248255E-03 2.250899E-03 2.332700E-03 2.346309E-03 2.378494E-03 2.382681E-03 2.422239E-03 2.441826E-03 2.465514E-03 2.565346E-03 3.445785E-03 3.566167E-03 3.726860E-03 Phonon frequencies in cm-1 : - -5.035417E-01 -3.489383E-01 -3.198875E-01 9.664199E+01 9.823980E+01 - 1.099540E+02 1.115368E+02 1.337646E+02 1.366987E+02 1.501635E+02 - 1.569081E+02 1.659984E+02 1.717166E+02 1.796967E+02 1.866375E+02 - 1.921897E+02 2.000674E+02 2.041780E+02 2.074283E+02 2.080157E+02 - 2.213950E+02 2.356958E+02 2.386481E+02 2.402428E+02 2.621722E+02 - 2.666991E+02 2.728472E+02 2.852143E+02 2.911487E+02 3.058145E+02 - 3.118255E+02 3.284365E+02 3.402684E+02 3.576175E+02 3.583822E+02 - 3.671058E+02 3.716230E+02 3.819116E+02 4.324281E+02 4.338362E+02 - 4.424679E+02 4.557485E+02 4.596859E+02 4.645464E+02 4.668033E+02 - 4.902951E+02 4.931522E+02 4.934350E+02 4.940152E+02 5.119685E+02 - 5.149552E+02 5.220192E+02 5.229380E+02 5.316199E+02 5.359190E+02 - 5.411179E+02 5.630283E+02 7.562623E+02 7.826833E+02 8.179513E+02
================================================================================
Calculation of the internal-strain tensor
Force-response internal strain tensor(Unit:Hartree/bohr)
Atom dir strainxx strainyy strainzz strainyz strainxz strainxy 1 x 0.0941002 -0.0408713 -0.0533039 0.0000000 0.0000000 -0.0609607 1 y -0.0828675 0.1403061 -0.0248158 0.0000000 0.0000000 -0.0169793 1 z 0.0000000 0.0000000 0.0000000 -0.0368215 -0.0711707 -0.0000000 2 x -0.0941002 0.0408713 0.0533039 -0.0000000 -0.0000000 0.0609607 2 y 0.0828675 -0.1403061 0.0248158 -0.0000000 -0.0000000 0.0169793 2 z 0.0000000 0.0000000 0.0000000 0.0368215 0.0711707 -0.0000000 3 x -0.0941002 0.0408713 0.0533039 -0.0000000 -0.0000000 -0.0609607 3 y -0.0828675 0.1403061 -0.0248158 0.0000000 0.0000000 0.0169793 3 z 0.0000000 0.0000000 0.0000000 -0.0368215 0.0711707 0.0000000 4 x 0.0941002 -0.0408713 -0.0533039 0.0000000 0.0000000 0.0609607 4 y 0.0828675 -0.1403061 0.0248158 -0.0000000 -0.0000000 -0.0169793 4 z 0.0000000 0.0000000 0.0000000 0.0368215 -0.0711707 0.0000000 5 x -0.0000000 0.0000000 0.0000000 0.0000000 -0.0000000 0.0000000 5 y 0.0000000 0.0000000 0.0000000 -0.0000000 0.0000000 -0.0000000 5 z -0.0000000 -0.0000000 -0.0000000 0.0000000 0.0000000 0.0000000 6 x -0.0000000 0.0000000 0.0000000 -0.0000000 -0.0000000 0.0000000 6 y 0.0000000 0.0000000 0.0000000 -0.0000000 -0.0000000 -0.0000000 6 z -0.0000000 -0.0000000 -0.0000000 0.0000000 -0.0000000 -0.0000000 7 x -0.0000000 -0.0000000 -0.0000000 -0.0000000 -0.0000000 0.0000000 7 y 0.0000000 0.0000000 0.0000000 -0.0000000 -0.0000000 -0.0000000 7 z -0.0000000 -0.0000000 -0.0000000 0.0000000 -0.0000000 -0.0000000 8 x 0.0000000 -0.0000000 -0.0000000 0.0000000 -0.0000000 0.0000000 8 y 0.0000000 0.0000000 0.0000000 -0.0000000 -0.0000000 -0.0000000 8 z -0.0000000 -0.0000000 -0.0000000 0.0000000 -0.0000000 0.0000000 9 x 0.0165308 -0.0318013 -0.1284522 -0.0000000 -0.0000000 0.0027962 9 y 0.0090276 -0.0682327 0.0203506 0.0000000 0.0000000 -0.0401272 9 z -0.0000000 -0.0000000 -0.0000000 0.0337670 -0.0716536 -0.0000000 10 x -0.0165308 0.0318013 0.1284522 0.0000000 0.0000000 -0.0027962 10 y -0.0090276 0.0682327 -0.0203506 -0.0000000 -0.0000000 0.0401272 10 z -0.0000000 -0.0000000 -0.0000000 -0.0337670 0.0716536 -0.0000000 11 x 0.0165308 -0.0318013 -0.1284522 -0.0000000 -0.0000000 -0.0027962 11 y -0.0090276 0.0682327 -0.0203506 -0.0000000 -0.0000000 -0.0401272 11 z -0.0000000 -0.0000000 -0.0000000 -0.0337670 -0.0716536 0.0000000 12 x -0.0165308 0.0318013 0.1284522 0.0000000 0.0000000 0.0027962 12 y 0.0090276 -0.0682327 0.0203506 0.0000000 0.0000000 0.0401272 12 z -0.0000000 -0.0000000 -0.0000000 0.0337670 0.0716536 0.0000000 13 x 0.1036986 0.0028863 -0.0013285 -0.0294432 -0.0159880 0.0323406 13 y 0.0023604 -0.0644718 0.0033325 -0.0085421 -0.0319129 -0.0243703 13 z -0.0364388 -0.0301746 -0.0242418 0.0104449 0.0047313 -0.0546885 14 x -0.1036986 -0.0028863 0.0013285 0.0294432 0.0159880 -0.0323406 14 y -0.0023604 0.0644718 -0.0033325 0.0085421 0.0319129 0.0243703 14 z 0.0364388 0.0301746 0.0242418 -0.0104449 -0.0047313 0.0546885 15 x -0.1036986 -0.0028863 0.0013285 -0.0294432 -0.0159880 -0.0323406 15 y -0.0023604 0.0644718 -0.0033325 -0.0085421 -0.0319129 0.0243703 15 z -0.0364388 -0.0301746 -0.0242418 -0.0104449 -0.0047313 -0.0546885 16 x 0.1036986 0.0028863 -0.0013285 0.0294432 0.0159880 0.0323406 16 y 0.0023604 -0.0644718 0.0033325 0.0085421 0.0319129 -0.0243703 16 z 0.0364388 0.0301746 0.0242418 0.0104449 0.0047313 0.0546885 17 x -0.1036986 -0.0028863 0.0013285 0.0294432 -0.0159880 0.0323406 17 y 0.0023604 -0.0644718 0.0033325 -0.0085421 0.0319129 0.0243703 17 z -0.0364388 -0.0301746 -0.0242418 0.0104449 -0.0047313 0.0546885 18 x 0.1036986 0.0028863 -0.0013285 -0.0294432 0.0159880 -0.0323406 18 y -0.0023604 0.0644718 -0.0033325 0.0085421 -0.0319129 -0.0243703 18 z 0.0364388 0.0301746 0.0242418 -0.0104449 0.0047313 -0.0546885 19 x 0.1036986 0.0028863 -0.0013285 0.0294432 -0.0159880 -0.0323406 19 y -0.0023604 0.0644718 -0.0033325 -0.0085421 0.0319129 -0.0243703 19 z -0.0364388 -0.0301746 -0.0242418 -0.0104449 0.0047313 0.0546885 20 x -0.1036986 -0.0028863 0.0013285 -0.0294432 0.0159880 0.0323406 20 y 0.0023604 -0.0644718 0.0033325 0.0085421 -0.0319129 0.0243703 20 z 0.0364388 0.0301746 0.0242418 0.0104449 -0.0047313 -0.0546885
Bound for ifc SR:
x=[ -1 1], y=[ -1 1] and z=[ -1 1]
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Impose acoustic sum rule on total ifc
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There is no file for the coefficients from polynomial fitting
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Generation of the xml file for the model in tmulti1_1_model.xml
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- - Proc. 0 individual time (sec): cpu= 0.5 wall= 0.6
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+Total cpu time 0.550 and wall time 0.554 sec
multibinit : the run completed succesfully.
The run you performed was aimed at reading the DDB file, generating the short range interatomic force constants and extract all the other informations related to the harmonic part of the model. You can find inside the output file, the Born effective charges, the clamped-ion elastic tensor and the internal strain coupling parameters. Take some time to open and read the tmulti1_1.out file. If the DDB file is complete, the generation of the XML file requires only few input variables:
- prt_model = 1 \Longrightarrow the generation of the XML file is activated, takes the time to read the possible options for prt_model.
- ngqpt = 2 2 2 \Longrightarrow specified the q-point mesh included in the tmulti1_DDB file
- dipdip = 0 \Longrightarrow it disables the computation of the dipole-dipole interaction: we don’‘t need to compute it to generate the XML file, MULTIBINIT will be able to regenerate the dipole-dipole interaction in a next run. We remind you that the default for this option is 1 and in the most part of your runs you will not use this option.
After this run, you should see in your directory tmulti1_1_model.xml, you can take some time to open and read this file. As you can see, it contains all the informations about the system definition (lattice parameters, atomic positions) and the data for the harmonic part of the potential.
Your XML file is now ready and you can use it as input for MULTIBINIT. To do that, copy now in your work directory the file ~abinit/tests/tutomultibinit/Input/tmulti1_2.files; you should see inside it:
tutomulti1_2.in tutomulti1_2.out tmulti1_1_model.xml
Here, the DDB file is replaced by the XML file. Do not forget to copy the ~abinit/tests/tutomultibinit/Input/tutomulti1_2.in in your directory before you run:
multibinit < tmulti1_2.files > tmulti1_2_stdout
In tutomulti1_2.in, prt_model is still set to one so multibinit will write again the model XML file, which is useless at this stage, being a copy of the one read as input. Set this input variable to 0 and, in this case, MULTIBINIT will just read (and not write) the XML file.
With the two last examples, we have shown that MULTIBINIT is able to read either a DDB file or a XML as inputs for the system definition and the harmonic part of the potential.
We can now run our first dynamics: you can copy the files ~abinit/tests/tutomultibinit/Input/tutomulti1_3.* in your work directly and have a look them.
#-------------------------------------------------------------- #molecular dynamics #-------------------------------------------------------------- dynamics = 13 # 13 = NPT simulation. ncell = 4 4 4 # Size of the supercell for the simulation ntime = 1000 # Number of step in the simulation. temperature = 50 # Temperature of the simulation (default = 325K). optcell = 2 # Relaxation of the cell #%%<BEGIN TEST_INFO> #%% [setup] #%% executable = multibinit #%% system_xml = tmulti1_2_model.xml #%% [files] #%% files_to_test = #%% tmulti1_3.out, tolnlines = 0, tolabs = 0.0, tolrel = 0.0, fld_options = -medium; #%% [paral_info] #%% max_nprocs = 1 #%% [extra_info] #%% authors = A. MARTIN #%% keywords = Effective potential, multibinit #%% description = #%% read xml file and run a molecular dynamics #%% topics = LatticeModel #%%<END TEST_INFO>
The simulation starts from the DDB to correctly account for the dipole-dipole interactions. You can visualize your dynamics with the agate software:
agate tmulti1_3.out_HIST.nc
Also try to use the effective potential from the xml file instead, in which the dipole-dipole interactions were not corrected. What do you see when you visualize the track?
This MULTIBINIT tutorial is now finished.