MTL 4: Overview

Overview

1. Matrix Operations
   • A[range1][range2]
   • adjoint(A)
   • change_dim(A)
   • conj(A)
   • crop(A)
   • diagonal_setup(A, value)
   • eigenvalue_symmetric(A)
   • extract_hessenberg(A)
   • extract_householder_hessenberg(A)
   • frobenius_norm(A)
   • hermitian(A)
   • hessenberg(A)
   • hessenberg_factors(A)
   • hessenberg_q(A)
   • hessian_setup(A, value)
   • householder_hessenberg(A)
   • infinity_norm(A)
   • inv(A)
   • inv_lower(A)
   • inv_upper(A)
   • invert_diagonal(A)
   • laplacian_setup(A, dim1, dim2)
   • lower(A)
   • lu(A)
   • lu(A,Permutation)
   • lu_adjoint_apply(A, Permutation, b)
   • lu_adjoint_solve(A, b)
   • lu_apply(A, Permutation, b)
   • lu_f(A)
   • lu_solve(A, b)
   • lu_solve_straight(A, b)
   • max_abs_pos(A)
   • max_pos(A)
   • num_cols(A)
   • num_rows(A)
   • one_norm(A)
   • OP=
   • OP+=
   • OP+
   • OP-=
   • OP-
   • OP*=
   • OP*
   • qr_algo(A,iter)
   • qr_sym_imp(A)
   • rank_one_update(A, v, w)
   • rank_two_update(A, v, w)
   • RowInMatrix
   • set_to_zero(A)
   • strict_lower(A)
   • strict_upper(A)
   • sub_matrix(A, row1, row2, col1, col2)
   • swap_row(A, row1, row2)
   • trace(A)
   • trans(A)
   • tril(A, i)
   • triu(A, i)
   • upper(A)
2. Vector Operations
   • dot(v,w)
   • dot_real(v,w)
   • infinity_norm(v)
   • max(v)
   • min(v)
   • one_norm(v)
   • OP+=
   • OP+
   • OP-=
   • OP-
   • orth(v)
   • orth(v, i)
   • orthogonalize_factors(v)
   • product(v)
   • size(v)
   • sum(v)
   • swap_row(v, row1, row2)
   • trans(v)
   • two_norm(v)
3. Matrix - Vector Operations
   • inverse_lower_trisolve(A, b)
   • inverse_upper_trisolve(A, b)
   • OP*
   • lower_trisolve(A, b)
   • permutation(v)
   • reorder(v)
   • upper_trisolve(A, b)
   • unit_lower_trisolve(A, b)
   • unit_upper_trisolve(A, b)
4. Scalar - Vector Operations
   • OP*=
   • OP/=
5. miscellaneous
   • iall
   • imax
   • irange(start, end)

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Overview -- MTL 4 -- Peter Gottschling and Andrew Lumsdaine -- Generated on 13 Nov 2009 by Doxygen 1.5.2 -- Copyright 2008-09 by TU Dresden and the Trustees of Indiana University.