cosmetic
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@ -972,8 +972,8 @@ void ComputeBornMatrix::compute_dihedrals()
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int i, m, nd, atom1, atom2, atom3, atom4, imol, iatom;
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int i, m, nd, atom1, atom2, atom3, atom4, imol, iatom;
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tagint tagprev;
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tagint tagprev;
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double vb1x, vb1y, vb1z, vb2x, vb2y, vb2z, vb3x, vb3y, vb3z;
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double vb1x, vb1y, vb1z, vb2x, vb2y, vb2z, vb3x, vb3y, vb3z;
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double ax, ay, az, bx, by, bz, rasq, rbsq, dotab, rgsq, ra2inv, rb2inv, dotabinv, rabinv;
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double ax, ay, az, bx, by, bz, rasq, rbsq, dotab, ra2inv, rb2inv, dotabinv, rabinv;
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double si, co;
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double co;
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double **x = atom->x;
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double **x = atom->x;
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tagint *tag = atom->tag;
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tagint *tag = atom->tag;
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@ -995,28 +995,15 @@ void ComputeBornMatrix::compute_dihedrals()
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Dihedral *dihedral = force->dihedral;
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Dihedral *dihedral = force->dihedral;
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double dudih, du2dih;
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int al, be, mu, nu, e, f;
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int al, be, mu, nu, e, f;
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double b1sq;
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double dudih, du2dih, b1sq, b2sq, b3sq, b1b2, b1b3, b2b3;
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double b2sq;
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double b1[3], b2[3], b3[3];
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double b3sq;
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double b1b2;
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double b1b3;
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double b2b3;
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double b1[3];
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double b2[3];
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double b3[3];
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// 1st and 2nd order derivatives of the dot products
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// 1st and 2nd order derivatives of the dot products
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double dab[6];
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double dab[6], daa[6], dbb[6];
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double daa[6];
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double d2ab, d2aa, d2bb;
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double dbb[6];
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double d2ab;
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double d2aa;
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double d2bb;
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double dcos[6];
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double dcos[6], d2cos;
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double d2cos;
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for (i = 0; i < 6; i++) dab[i] = daa[i] = dbb[i] = dcos[i] = 0;
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for (i = 0; i < 6; i++) dab[i] = daa[i] = dbb[i] = dcos[i] = 0;
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@ -1103,9 +1090,7 @@ void ComputeBornMatrix::compute_dihedrals()
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rasq = ax * ax + ay * ay + az * az;
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rasq = ax * ax + ay * ay + az * az;
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rbsq = bx * bx + by * by + bz * bz;
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rbsq = bx * bx + by * by + bz * bz;
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rgsq = vb2x * vb2x + vb2y * vb2y + vb2z * vb2z;
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dotab = ax * bx + ay * by + az * bz;
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dotab = ax * bx + ay * by + az * bz;
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rg = sqrt(rgsq);
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ra2inv = rb2inv = rabinv = dotabinv = 0.0;
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ra2inv = rb2inv = rabinv = dotabinv = 0.0;
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if (rasq > 0) ra2inv = 1.0 / rasq;
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if (rasq > 0) ra2inv = 1.0 / rasq;
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@ -1114,9 +1099,8 @@ void ComputeBornMatrix::compute_dihedrals()
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rabinv = sqrt(ra2inv * rb2inv);
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rabinv = sqrt(ra2inv * rb2inv);
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co = (ax * bx + ay * by + az * bz) * rabinv;
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co = (ax * bx + ay * by + az * bz) * rabinv;
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si = sqrt(b2sq) * rabinv * (ax * vb3x + ay * vb3y + az * vb3z);
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if (co == 0.) {
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if (co == 0.0) {
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// Worst case scenario. A 0 cosine has an undefined logarithm.
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// Worst case scenario. A 0 cosine has an undefined logarithm.
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// We then add a small amount of the third bond to the first one
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// We then add a small amount of the third bond to the first one
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// so they are not orthogonal anymore and recompute.
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// so they are not orthogonal anymore and recompute.
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@ -1143,13 +1127,10 @@ void ComputeBornMatrix::compute_dihedrals()
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if (dotab != 0.) dotabinv = 1.0 / dotab;
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if (dotab != 0.) dotabinv = 1.0 / dotab;
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rabinv = sqrt(ra2inv * rb2inv);
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rabinv = sqrt(ra2inv * rb2inv);
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co = (ax * bx + ay * by + az * bz) * rabinv;
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co = (ax * bx + ay * by + az * bz) * rabinv;
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si = sqrt(b2sq) * rabinv * (ax * vb3x + ay * vb3y + az * vb3z);
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}
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}
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if (co > 1.0) co = 1.0;
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if (co > 1.0) co = 1.0;
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if (co < -1.0) co = -1.0;
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if (co < -1.0) co = -1.0;
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phi = atan2(si, co);
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al = be = mu = nu = e = f = 0;
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al = be = mu = nu = e = f = 0;
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// clang-format off
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// clang-format off
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for (m = 0; m<6; m++) {
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for (m = 0; m<6; m++) {
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