symmetrizer造句

• Is the "'Young symmetrizer "'corresponding to the Young tableau ?.
• Also an error-free implementation of the symmetrizer and the corresponding equivalent symmetric matrix was achieved ( Acta Applicande Mathemsticae, Vol . 21, 1990, pp . 291-313 ) ..
• Venkaiah, Computing a matrix symmetrizer exactly using modified multiple modulus residue arithmetic, J . Computational and Applied Mathematics ( Elsevier Science Publishers B . V ., North-Holland ), 21, 1988, 27  40.
• Each Young symmetrizer corresponds to an irreducible representation of the symmetric group, and every irreducible representation can be obtained from a corresponding Young symmetrizer . ( If we replace the complex numbers by more general fields the corresponding representations will not be irreducible in general .)
• Each Young symmetrizer corresponds to an irreducible representation of the symmetric group, and every irreducible representation can be obtained from a corresponding Young symmetrizer . ( If we replace the complex numbers by more general fields the corresponding representations will not be irreducible in general .)
• A symmetrizer of a given nonsymmetric matrix, that can be used to produce a symmetric matrix, called by us an equivalent symmetric matrix, whose eigenvalues are the same as those of the nonsymmetric matrix is important since a symmetric matrix eigenvalue problem is easier to solve.
• S . K . Sen and F . R . K . Kumar, Systolic computation of a symmetrizer of a Hessenberg matrix, in : E . Balagurusamy and B . Sushila ( eds . ), Innovative Applications in Computing, Tata McGraw-Hill, New Delhi, 1993, 99  108.