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nonclass.cc
89
nonclass.cc
@ -285,6 +285,53 @@ void diagonalize(NRMat<double> &a, NRVec<double> &w, const bool eivec,
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extern "C" void FORNAME(zheev)(const char *JOBZ, const char *UPLO, const int *N,
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complex<double> *A, const int *LDA, double *W, double *WORK, const int *LWORK, int *INFO);
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extern "C" void FORNAME(zhegv)(const int *ITYPE, const char *JOBZ, const char *UPLO, const int *N,
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complex<double> *A, const int *LDA, complex<double> *B, const int *LDB, double *W, double *WORK, const int *LWORK, int *INFO);
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// a will contain eigenvectors (columns if corder==1), w eigenvalues
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void diagonalize(NRMat<complex<double> > &a, NRVec<double> &w, const bool eivec,
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const bool corder, int n, NRMat<complex<double> > *b, const int itype)
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{
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int m = a.nrows();
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if (m != a.ncols()) laerror("diagonalize() call with non-square matrix");
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if (a.nrows() != w.size())
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laerror("inconsistent dimension of eigenvalue vector in diagonalize()");
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if(n==0) n=m;
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if(n<0||n>m) laerror("actual dimension out of range in diagonalize");
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if(b) if(n>b->nrows() || n> b->ncols()) laerror("wrong B matrix dimension in diagonalize");
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a.copyonwrite();
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w.copyonwrite();
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if(b) b->copyonwrite();
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int r = 0;
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char U ='U';
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char vectors = 'V';
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if (!eivec) vectors = 'N';
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int LWORK = -1;
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double WORKX;
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int ldb=0; if(b) ldb=b->ncols();
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// First call is to determine size of workspace
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if(b) FORNAME(zhegv)(&itype,&vectors, &U, &n, a, &m, *b, &ldb, w, &WORKX, &LWORK, &r );
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else FORNAME(zheev)(&vectors, &U, &n, a, &m, w, &WORKX, &LWORK, &r );
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LWORK = (int)WORKX;
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double *WORK = new double[LWORK];
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if(b) FORNAME(zhegv)(&itype,&vectors, &U, &n, a, &m, *b,&ldb, w, WORK, &LWORK, &r );
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else FORNAME(zheev)(&vectors, &U, &n, a, &m, w, WORK, &LWORK, &r );
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delete[] WORK;
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if (vectors == 'V' && corder) a.transposeme(n);
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if (r < 0) laerror("illegal argument in sygv/syev in diagonalize()");
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if (r > 0) laerror("convergence problem in sygv/syev in diagonalize()");
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}
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extern "C" void FORNAME(dspev)(const char *JOBZ, const char *UPLO, const int *N,
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double *AP, double *W, double *Z, const int *LDZ, double *WORK, int *INFO);
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@ -324,6 +371,48 @@ void diagonalize(NRSMat<double> &a, NRVec<double> &w, NRMat<double> *v,
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}
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extern "C" void FORNAME(zhpev)(const char *JOBZ, const char *UPLO, const int *N,
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complex<double> *AP, double *W, complex<double> *Z, const int *LDZ, complex<double> *WORK, double *RWORK, int *INFO);
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extern "C" void FORNAME(zhpgv)(const int *ITYPE, const char *JOBZ, const char *UPLO, const int *N,
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complex<double> *AP, complex<double> *BP, double *W, complex<double> *Z, const int *LDZ, complex<double> *WORK, double *RWORK, int *INFO);
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// v will contain eigenvectors, w eigenvalues
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void diagonalize(NRSMat<complex<double> > &a, NRVec<double> &w, NRMat<complex<double> > *v,
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const bool corder, int n, NRSMat<complex<double> > *b, const int itype)
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{
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if(n<=0) n = a.nrows();
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if (v) if (v->nrows() != v ->ncols() || n > v->nrows() || n > a.nrows())
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laerror("diagonalize() call with inconsistent dimensions");
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if (n==a.nrows() && n != w.size() || n>w.size()) laerror("inconsistent dimension of eigenvalue vector");
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if(b) if(n>b->nrows() || n> b->ncols()) laerror("wrong B matrix dimension in diagonalize");
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a.copyonwrite();
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w.copyonwrite();
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if(v) v->copyonwrite();
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if(b) b->copyonwrite();
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int r = 0;
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char U = 'U';
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char job = v ? 'v' : 'n';
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complex<double> *WORK = new complex<double>[2*n];
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double *RWORK = new double[3*n];
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int ldv=v?v->ncols():n;
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if(b) FORNAME(zhpgv)(&itype,&job, &U, &n, a, *b, w, v?(*v)[0]:(complex<double> *)0, &ldv, WORK, RWORK, &r );
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else FORNAME(zhpev)(&job, &U, &n, a, w, v?(*v)[0]:(complex<double> *)0, &ldv, WORK, RWORK, &r );
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delete[] WORK;
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delete[] RWORK;
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if (v && corder) v->transposeme(n);
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if (r < 0) laerror("illegal argument in spgv/spev in diagonalize()");
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if (r > 0) laerror("convergence problem in spgv/spev in diagonalize()");
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}
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extern "C" void FORNAME(dgesvd)(const char *JOBU, const char *JOBVT, const int *M,
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const int *N, double *A, const int *LDA, double *S, double *U, const int *LDU,
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double *VT, const int *LDVT, double *WORK, const int *LWORK, int *INFO );
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