src/nonbonded/MAW.cpp

/*
 * Copyright (c) 2005 The University of Notre Dame. All Rights Reserved.
 *
 * The University of Notre Dame grants you ("Licensee") a
 * non-exclusive, royalty free, license to use, modify and
 * redistribute this software in source and binary code form, provided
 * that the following conditions are met:
 *
 * 1. Redistributions of source code must retain the above copyright
 *    notice, this list of conditions and the following disclaimer.
 *
 * 2. Redistributions in binary form must reproduce the above copyright
 *    notice, this list of conditions and the following disclaimer in the
 *    documentation and/or other materials provided with the
 *    distribution.
 *
 * This software is provided "AS IS," without a warranty of any
 * kind. All express or implied conditions, representations and
 * warranties, including any implied warranty of merchantability,
 * fitness for a particular purpose or non-infringement, are hereby
 * excluded.  The University of Notre Dame and its licensors shall not
 * be liable for any damages suffered by licensee as a result of
 * using, modifying or distributing the software or its
 * derivatives. In no event will the University of Notre Dame or its
 * licensors be liable for any lost revenue, profit or data, or for
 * direct, indirect, special, consequential, incidental or punitive
 * damages, however caused and regardless of the theory of liability,
 * arising out of the use of or inability to use software, even if the
 * University of Notre Dame has been advised of the possibility of
 * such damages.
 *
 * SUPPORT OPEN SCIENCE!  If you use OpenMD or its source code in your
 * research, please cite the appropriate papers when you publish your
 * work.  Good starting points are:
 *                                                                      
 * [1]  Meineke, et al., J. Comp. Chem. 26, 252-271 (2005).             
 * [2]  Fennell & Gezelter, J. Chem. Phys. 124, 234104 (2006).          
 * [3]  Sun, Lin & Gezelter, J. Chem. Phys. 128, 24107 (2008).          
 * [4]  Vardeman & Gezelter, in progress (2009).                        
 */

#include <stdio.h>
#include <string.h>
#include <cmath>

#include "nonbonded/MAW.hpp"
#include "utils/simError.h"

using namespace std;

namespace OpenMD {

  MAW::MAW() : name_("MAW"), initialized_(false), forceField_(NULL), 
                   shiftedPot_(false), shiftedFrc_(false) {}
  
  void MAW::initialize() {    

    ForceField::NonBondedInteractionTypeContainer* nbiTypes = forceField_->getNonBondedInteractionTypes();
    ForceField::NonBondedInteractionTypeContainer::MapTypeIterator j;
    NonBondedInteractionType* nbt;

    for (nbt = nbiTypes->beginType(j); nbt != NULL; 
         nbt = nbiTypes->nextType(j)) {
      
      if (nbt->isMAW()) {
        pair<AtomType*, AtomType*> atypes = nbt->getAtomTypes();
        
        GenericData* data = nbt->getPropertyByName("MAW");
        if (data == NULL) {
          sprintf( painCave.errMsg, "MAW::initialize could not find\n"
                   "\tMAW parameters for %s - %s interaction.\n", 
                   atypes.first->getName().c_str(),
                   atypes.second->getName().c_str());
          painCave.severity = OPENMD_ERROR;
          painCave.isFatal = 1;
          simError(); 
        }
        
        MAWData* mawData = dynamic_cast<MAWData*>(data);
        if (mawData == NULL) {
          sprintf( painCave.errMsg,
                   "MAW::initialize could not convert GenericData to\n"
                   "\tMAWData for %s - %s interaction.\n", 
                   atypes.first->getName().c_str(),
                   atypes.second->getName().c_str());
          painCave.severity = OPENMD_ERROR;
          painCave.isFatal = 1;
          simError();          
        }
        
        MAWParam mawParam = mawData->getData();

        RealType De = mawParam.De;
        RealType beta = mawParam.beta;
        RealType Re = mawParam.Re;
        RealType ca1 = mawParam.ca1;
        RealType cb1 = mawParam.cb1;
        
        addExplicitInteraction(atypes.first, atypes.second, 
                               De, beta, Re, ca1, cb1);
      }
    }  
    initialized_ = true;
  }
  
  void MAW::addExplicitInteraction(AtomType* atype1, AtomType* atype2, 
                                   RealType De, RealType beta, RealType Re, 
                                   RealType ca1, RealType cb1) {

    MAWInteractionData mixer;
    mixer.De = De;
    mixer.beta = beta;
    mixer.Re = Re;
    mixer.ca1 = ca1;
    mixer.cb1 = cb1;

    pair<AtomType*, AtomType*> key1, key2;
    key1 = make_pair(atype1, atype2);
    key2 = make_pair(atype2, atype1);
    
    MixingMap[key1] = mixer;
    if (key2 != key1) {
      MixingMap[key2] = mixer;
    }    
  }
  
  void MAW::calcForce(InteractionData &idat) {

    if (!initialized_) initialize();
    
    pair<AtomType*, AtomType*> key = make_pair(idat.atype1, idat.atype2); 
    map<pair<AtomType*, AtomType*>, MAWInteractionData>::iterator it;
    it = MixingMap.find(key);
    if (it != MixingMap.end()) {
      MAWInteractionData mixer = (*it).second;
      
      RealType myPot = 0.0;
      RealType myPotC = 0.0;
      RealType myDeriv = 0.0;
      RealType myDerivC = 0.0;
      
      RealType D_e = mixer.De;
      RealType R_e = mixer.Re;
      RealType beta = mixer.beta;
      RealType ca1 = mixer.ca1;
      RealType cb1 = mixer.cb1;

      bool j_is_Metal = idat.atype2->isMetal();

      Vector3d r;
      RotMat3x3d Atrans;
      if (j_is_Metal) {
        // rotate the inter-particle separation into the two different 
        // body-fixed coordinate systems:
        r = idat.A1 * idat.d;
        Atrans = idat.A1.transpose();
      } else {
        // negative sign because this is the vector from j to i:       
        r = -idat.A2 * idat.d;
        Atrans = idat.A2.transpose();
      }
      
      // V(r) = D_e exp(-a(r-re)(exp(-a(r-re))-2)
      
      RealType expt     = -beta*(idat.rij - R_e);
      RealType expfnc   = exp(expt);
      RealType expfnc2  = expfnc*expfnc;
      
      RealType exptC = 0.0;
      RealType expfncC = 0.0;
      RealType expfnc2C = 0.0;

      myPot  = D_e * (expfnc2  - 2.0 * expfnc);
      myDeriv   = 2.0 * D_e * beta * (expfnc - expfnc2);
      
      if (MAW::shiftedPot_ || MAW::shiftedFrc_) {
        exptC     = -beta*(idat.rcut - R_e);
        expfncC   = exp(exptC);
        expfnc2C  = expfncC*expfncC;
      }
      
      if (MAW::shiftedPot_) {
        myPotC = D_e * (expfnc2C - 2.0 * expfncC);
        myDerivC = 0.0;
      } else if (MAW::shiftedFrc_) {
        myPotC = D_e * (expfnc2C - 2.0 * expfncC);
        myDerivC  = 2.0 * D_e * beta * (expfnc2C - expfnc2C);
        myPotC += myDerivC * (idat.rij - idat.rcut);
      } else {
        myPotC = 0.0;
        myDerivC = 0.0;
      }

      RealType x = r.x();
      RealType y = r.y();
      RealType z = r.z();
      RealType x2 = x * x;
      RealType y2 = y * y;
      RealType z2 = z * z;

      RealType r3 = idat.r2 * idat.rij;
      RealType r4 = idat.r2 * idat.r2;

      // angular modulation of morse part of potential to approximate 
      // the squares of the two HOMO lone pair orbitals in water:
      //********************** old form*************************
      // s = 1 / (4 pi)
      // ta1 = (s - pz)^2 = (1 - sqrt(3)*cos(theta))^2 / (4 pi)
      // b1 = px^2 = 3 * (sin(theta)*cos(phi))^2 / (4 pi)   
      //********************** old form*************************
      // we'll leave out the 4 pi for now
      
      // new functional form just using the p orbitals.
      // Vmorse(r)*[a*p_x + b p_z + (1-a-b)]
      // which is 
      // Vmorse(r)*[a sin^2(theta) cos^2(phi) + b cos(theta) + (1-a-b)]
      // Vmorse(r)*[a*x2/r2 + b*z/r + (1-a-b)]
       
      RealType Vmorse = (myPot - myPotC);
      RealType Vang = ca1 * x2 / idat.r2 + cb1 * z / idat.rij + (0.8 - ca1 / 3.0);
         
      RealType pot_temp = idat.vdwMult * Vmorse * Vang;
      idat.vpair[0] += pot_temp;
      idat.pot[0] += idat.sw * pot_temp;
           
      Vector3d dVmorsedr = (myDeriv - myDerivC) * Vector3d(x, y, z) / idat.rij;
    
      Vector3d dVangdr = Vector3d(-2.0 * ca1 * x2 * x / r4 + 2.0 * ca1 * x / idat.r2 - cb1 * x * z / r3,
                                  -2.0 * ca1 * x2 * y / r4                           - cb1 * z * y / r3,
                                  -2.0 * ca1 * x2 * z / r4 + cb1 / idat.rij          - cb1 * z2  / r3);
      
      // chain rule to put these back on x, y, z

      Vector3d dvdr = Vang * dVmorsedr + Vmorse * dVangdr;

      // Torques for Vang using method of Price:
      // S. L. Price, A. J. Stone, and M. Alderton, Mol. Phys. 52, 987 (1984).
      
      Vector3d dVangdu = Vector3d(cb1 * y / idat.rij,
                                  2.0 * ca1 * x * z / idat.r2 - cb1 * x / idat.rij,
                                  -2.0 * ca1 * y * x / idat.r2);

      // do the torques first since they are easy:
      // remember that these are still in the body fixed axes    

      Vector3d trq = idat.vdwMult * Vmorse * dVangdu * idat.sw;

      // go back to lab frame using transpose of rotation matrix:
      
      if (j_is_Metal) {
        idat.t1 += Atrans * trq;
      } else {
        idat.t2 += Atrans * trq;
      }

      // Now, on to the forces (still in body frame of water)

      Vector3d ftmp = idat.vdwMult * idat.sw * dvdr;

      // rotate the terms back into the lab frame:
      Vector3d flab;
      if (j_is_Metal) {
        flab = Atrans * ftmp;
      } else {
        flab = - Atrans * ftmp;
      }
      
      idat.f1 += flab;
    }
    return;
    
  }
    
  RealType MAW::getSuggestedCutoffRadius(AtomType* at1, AtomType* at2) {
    if (!initialized_) initialize();   
    pair<AtomType*, AtomType*> key = make_pair(at1, at2); 
    map<pair<AtomType*, AtomType*>, MAWInteractionData>::iterator it;
    it = MixingMap.find(key);
    if (it == MixingMap.end()) 
      return 0.0;
    else  {
      MAWInteractionData mixer = (*it).second;

      RealType R_e = mixer.Re;
      RealType beta = mixer.beta;
      // This value of the r corresponds to an energy about 1.48% of 
      // the energy at the bottom of the Morse well.  For comparison, the
      // Lennard-Jones function is about 1.63% of it's minimum value at
      // a distance of 2.5 sigma.
      return (4.9 + beta * R_e) / beta;
    }
  }
}

Revision:	1536
Committed:	Wed Jan 5 14:49:05 2011 UTC (14 years, 6 months ago) by gezelter
File size:	10392 byte(s)
Log Message:	compiles, builds and runs, but is very slow
#	User	Rev	Content
1	gezelter	1532	/*
2			* Copyright (c) 2005 The University of Notre Dame. All Rights Reserved.
3			*
4			* The University of Notre Dame grants you ("Licensee") a
5			* non-exclusive, royalty free, license to use, modify and
6			* redistribute this software in source and binary code form, provided
7			* that the following conditions are met:
8			*
9			* 1. Redistributions of source code must retain the above copyright
10			* notice, this list of conditions and the following disclaimer.
11			*
12			* 2. Redistributions in binary form must reproduce the above copyright
13			* notice, this list of conditions and the following disclaimer in the
14			* documentation and/or other materials provided with the
15			* distribution.
16			*
17			* This software is provided "AS IS," without a warranty of any
18			* kind. All express or implied conditions, representations and
19			* warranties, including any implied warranty of merchantability,
20			* fitness for a particular purpose or non-infringement, are hereby
21			* excluded. The University of Notre Dame and its licensors shall not
22			* be liable for any damages suffered by licensee as a result of
23			* using, modifying or distributing the software or its
24			* derivatives. In no event will the University of Notre Dame or its
25			* licensors be liable for any lost revenue, profit or data, or for
26			* direct, indirect, special, consequential, incidental or punitive
27			* damages, however caused and regardless of the theory of liability,
28			* arising out of the use of or inability to use software, even if the
29			* University of Notre Dame has been advised of the possibility of
30			* such damages.
31			*
32			* SUPPORT OPEN SCIENCE! If you use OpenMD or its source code in your
33			* research, please cite the appropriate papers when you publish your
34			* work. Good starting points are:
35			*
36			* [1] Meineke, et al., J. Comp. Chem. 26, 252-271 (2005).
37			* [2] Fennell & Gezelter, J. Chem. Phys. 124, 234104 (2006).
38			* [3] Sun, Lin & Gezelter, J. Chem. Phys. 128, 24107 (2008).
39			* [4] Vardeman & Gezelter, in progress (2009).
40			*/
41
42			#include <stdio.h>
43			#include <string.h>
44			#include <cmath>
45
46			#include "nonbonded/MAW.hpp"
47			#include "utils/simError.h"
48
49			using namespace std;
50
51			namespace OpenMD {
52
53			MAW::MAW() : name_("MAW"), initialized_(false), forceField_(NULL),
54			shiftedPot_(false), shiftedFrc_(false) {}
55
56			void MAW::initialize() {
57
58			ForceField::NonBondedInteractionTypeContainer* nbiTypes = forceField_->getNonBondedInteractionTypes();
59			ForceField::NonBondedInteractionTypeContainer::MapTypeIterator j;
60			NonBondedInteractionType* nbt;
61
62			for (nbt = nbiTypes->beginType(j); nbt != NULL;
63			nbt = nbiTypes->nextType(j)) {
64
65			if (nbt->isMAW()) {
66			pair<AtomType, AtomType> atypes = nbt->getAtomTypes();
67
68			GenericData* data = nbt->getPropertyByName("MAW");
69			if (data == NULL) {
70			sprintf( painCave.errMsg, "MAW::initialize could not find\n"
71			"\tMAW parameters for %s - %s interaction.\n",
72			atypes.first->getName().c_str(),
73			atypes.second->getName().c_str());
74			painCave.severity = OPENMD_ERROR;
75			painCave.isFatal = 1;
76			simError();
77			}
78
79			MAWData* mawData = dynamic_cast<MAWData*>(data);
80			if (mawData == NULL) {
81			sprintf( painCave.errMsg,
82			"MAW::initialize could not convert GenericData to\n"
83			"\tMAWData for %s - %s interaction.\n",
84			atypes.first->getName().c_str(),
85			atypes.second->getName().c_str());
86			painCave.severity = OPENMD_ERROR;
87			painCave.isFatal = 1;
88			simError();
89			}
90
91			MAWParam mawParam = mawData->getData();
92
93			RealType De = mawParam.De;
94			RealType beta = mawParam.beta;
95			RealType Re = mawParam.Re;
96			RealType ca1 = mawParam.ca1;
97			RealType cb1 = mawParam.cb1;
98
99			addExplicitInteraction(atypes.first, atypes.second,
100			De, beta, Re, ca1, cb1);
101			}
102			}
103			initialized_ = true;
104			}
105
106			void MAW::addExplicitInteraction(AtomType* atype1, AtomType* atype2,
107			RealType De, RealType beta, RealType Re,
108			RealType ca1, RealType cb1) {
109
110			MAWInteractionData mixer;
111			mixer.De = De;
112			mixer.beta = beta;
113			mixer.Re = Re;
114			mixer.ca1 = ca1;
115			mixer.cb1 = cb1;
116
117			pair<AtomType, AtomType> key1, key2;
118			key1 = make_pair(atype1, atype2);
119			key2 = make_pair(atype2, atype1);
120
121			MixingMap[key1] = mixer;
122			if (key2 != key1) {
123			MixingMap[key2] = mixer;
124			}
125			}
126
127	gezelter	1536	void MAW::calcForce(InteractionData &idat) {
128	gezelter	1532
129			if (!initialized_) initialize();
130
131			pair<AtomType, AtomType> key = make_pair(idat.atype1, idat.atype2);
132			map<pair<AtomType, AtomType>, MAWInteractionData>::iterator it;
133			it = MixingMap.find(key);
134			if (it != MixingMap.end()) {
135			MAWInteractionData mixer = (*it).second;
136
137			RealType myPot = 0.0;
138			RealType myPotC = 0.0;
139			RealType myDeriv = 0.0;
140			RealType myDerivC = 0.0;
141
142			RealType D_e = mixer.De;
143			RealType R_e = mixer.Re;
144			RealType beta = mixer.beta;
145			RealType ca1 = mixer.ca1;
146			RealType cb1 = mixer.cb1;
147
148			bool j_is_Metal = idat.atype2->isMetal();
149
150			Vector3d r;
151			RotMat3x3d Atrans;
152			if (j_is_Metal) {
153			// rotate the inter-particle separation into the two different
154			// body-fixed coordinate systems:
155			r = idat.A1 * idat.d;
156			Atrans = idat.A1.transpose();
157			} else {
158			// negative sign because this is the vector from j to i:
159			r = -idat.A2 * idat.d;
160			Atrans = idat.A2.transpose();
161			}
162
163			// V(r) = D_e exp(-a(r-re)(exp(-a(r-re))-2)
164
165			RealType expt = -beta*(idat.rij - R_e);
166			RealType expfnc = exp(expt);
167			RealType expfnc2 = expfnc*expfnc;
168
169			RealType exptC = 0.0;
170			RealType expfncC = 0.0;
171			RealType expfnc2C = 0.0;
172
173			myPot = D_e * (expfnc2 - 2.0 * expfnc);
174			myDeriv = 2.0 * D_e * beta * (expfnc - expfnc2);
175
176			if (MAW::shiftedPot_ \|\| MAW::shiftedFrc_) {
177			exptC = -beta*(idat.rcut - R_e);
178			expfncC = exp(exptC);
179			expfnc2C = expfncC*expfncC;
180			}
181
182			if (MAW::shiftedPot_) {
183			myPotC = D_e * (expfnc2C - 2.0 * expfncC);
184			myDerivC = 0.0;
185			} else if (MAW::shiftedFrc_) {
186			myPotC = D_e * (expfnc2C - 2.0 * expfncC);
187			myDerivC = 2.0 * D_e * beta * (expfnc2C - expfnc2C);
188			myPotC += myDerivC * (idat.rij - idat.rcut);
189			} else {
190			myPotC = 0.0;
191			myDerivC = 0.0;
192			}
193
194			RealType x = r.x();
195			RealType y = r.y();
196			RealType z = r.z();
197			RealType x2 = x * x;
198			RealType y2 = y * y;
199			RealType z2 = z * z;
200
201			RealType r3 = idat.r2 * idat.rij;
202			RealType r4 = idat.r2 * idat.r2;
203
204			// angular modulation of morse part of potential to approximate
205			// the squares of the two HOMO lone pair orbitals in water:
206			//******************** old form***********************
207			// s = 1 / (4 pi)
208			// ta1 = (s - pz)^2 = (1 - sqrt(3)*cos(theta))^2 / (4 pi)
209			// b1 = px^2 = 3 * (sin(theta)*cos(phi))^2 / (4 pi)
210			//******************** old form***********************
211			// we'll leave out the 4 pi for now
212
213			// new functional form just using the p orbitals.
214			// Vmorse(r)[ap_x + b p_z + (1-a-b)]
215			// which is
216			// Vmorse(r)*[a sin^2(theta) cos^2(phi) + b cos(theta) + (1-a-b)]
217			// Vmorse(r)[ax2/r2 + b*z/r + (1-a-b)]
218
219			RealType Vmorse = (myPot - myPotC);
220			RealType Vang = ca1 * x2 / idat.r2 + cb1 * z / idat.rij + (0.8 - ca1 / 3.0);
221
222			RealType pot_temp = idat.vdwMult * Vmorse * Vang;
223	gezelter	1536	idat.vpair[0] += pot_temp;
224			idat.pot[0] += idat.sw * pot_temp;
225	gezelter	1532
226			Vector3d dVmorsedr = (myDeriv - myDerivC) * Vector3d(x, y, z) / idat.rij;
227
228			Vector3d dVangdr = Vector3d(-2.0 * ca1 * x2 * x / r4 + 2.0 * ca1 * x / idat.r2 - cb1 * x * z / r3,
229			-2.0 * ca1 * x2 * y / r4 - cb1 * z * y / r3,
230			-2.0 * ca1 * x2 * z / r4 + cb1 / idat.rij - cb1 * z2 / r3);
231
232			// chain rule to put these back on x, y, z
233
234			Vector3d dvdr = Vang * dVmorsedr + Vmorse * dVangdr;
235
236			// Torques for Vang using method of Price:
237			// S. L. Price, A. J. Stone, and M. Alderton, Mol. Phys. 52, 987 (1984).
238
239			Vector3d dVangdu = Vector3d(cb1 * y / idat.rij,
240			2.0 * ca1 * x * z / idat.r2 - cb1 * x / idat.rij,
241			-2.0 * ca1 * y * x / idat.r2);
242
243			// do the torques first since they are easy:
244			// remember that these are still in the body fixed axes
245
246			Vector3d trq = idat.vdwMult * Vmorse * dVangdu * idat.sw;
247
248			// go back to lab frame using transpose of rotation matrix:
249
250			if (j_is_Metal) {
251			idat.t1 += Atrans * trq;
252			} else {
253			idat.t2 += Atrans * trq;
254			}
255
256			// Now, on to the forces (still in body frame of water)
257
258			Vector3d ftmp = idat.vdwMult * idat.sw * dvdr;
259
260			// rotate the terms back into the lab frame:
261			Vector3d flab;
262			if (j_is_Metal) {
263			flab = Atrans * ftmp;
264			} else {
265			flab = - Atrans * ftmp;
266			}
267
268			idat.f1 += flab;
269			}
270			return;
271
272			}
273
274			RealType MAW::getSuggestedCutoffRadius(AtomType* at1, AtomType* at2) {
275			if (!initialized_) initialize();
276			pair<AtomType, AtomType> key = make_pair(at1, at2);
277			map<pair<AtomType, AtomType>, MAWInteractionData>::iterator it;
278			it = MixingMap.find(key);
279			if (it == MixingMap.end())
280			return 0.0;
281			else {
282			MAWInteractionData mixer = (*it).second;
283
284			RealType R_e = mixer.Re;
285			RealType beta = mixer.beta;
286			// This value of the r corresponds to an energy about 1.48% of
287			// the energy at the bottom of the Morse well. For comparison, the
288			// Lennard-Jones function is about 1.63% of it's minimum value at
289			// a distance of 2.5 sigma.
290			return (4.9 + beta * R_e) / beta;
291			}
292			}
293			}
294