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45 void jacobi(double **a
,int n
,double d
[],double **v
,int *nrot
);
47 * real **omega = input matrix a[0..n-1][0..n-1] must be symmetric
48 * int natoms = number of rows and columns
49 * real NULL = d[0]..d[n-1] are the eigenvalues of a[][]
50 * real **v = v[0..n-1][0..n-1] the eigenvectors:
51 * v[i][j] is component i of vector j
52 * int *irot = number of jacobi rotations
55 int m_inv_gen(real
**m
,int n
,real
**minv
);
56 /* Produces minv, a generalized inverse of m.
57 * Inversion is done via diagonalization,
58 * eigenvalues smaller than 1e-6 times the average diagonal element
59 * are assumed to be zero.
60 * For zero eigenvalues 1/eigenvalue is set to zero for the inverse matrix.
61 * Returns the number of zero eigenvalues.