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The most efficient way for the reorthogonalization of a Hermitian matrix was found to be a formulation of the modified Gram-Schmidt method, which heavily involves highly optimized BLAS and LAPACK routines (see http://www.netlib.org/ lapack/). A complete Cholesky decomposition of the overlap matrix of the complete set of Lanczos vectors is performed, and the Lanczos vectors are then multiplied in place with the inverse triangular matrix resulting from the Cholesky procedure.
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