Andere Kunden interessierten sich auch für
![INVITATION TO Q-SERIES, AN]( "INVITATION TO Q-SERIES, AN")
INVITATION TO Q-SERIES, AN103,99 €![Deficiency Indices and Spectra of Fourth Order Differential Operators with Unbounded Coeffcients on a Hilbert space]( "Deficiency Indices and Spectra of Fourth Order Differential Operators with Unbounded Coeffcients on a Hilbert space")
Deficiency Indices and Spectra of Fourth Order Differential Operators with Unbounded Coeffcients on a Hilbert space27,95 €![Sum-Product Number]( "Sum-Product Number")
Sum-Product Number25,99 €![MATRIX CALCUL KRONECKER (3RD ED)]( "MATRIX CALCUL KRONECKER (3RD ED)")
MATRIX CALCUL KRONECKER (3RD ED)93,99 €![Topological indices and Symmetry Group in Carbon Nanotubes]( "Topological indices and Symmetry Group in Carbon Nanotubes")
Topological indices and Symmetry Group in Carbon Nanotubes36,99 €![INTRO SEMI-TENSOR PRODUCT MATRICE & APPL]( "INTRO SEMI-TENSOR PRODUCT MATRICE & APPL")
INTRO SEMI-TENSOR PRODUCT MATRICE & APPL206,99 €![Approximation Theory in Tensor Product Spaces]( "Approximation Theory in Tensor Product Spaces")
Approximation Theory in Tensor Product Spaces20,99 €
Several very useful formulas, which give the cycle indices of the binary operation of the sum, product, composition and power group of M and H in terms of cycle indices of M and H (Harrary 1967) have been discussed. One very useful binary operation on groups, which has not been exploited, is the semidirect product. The question is: How can we express the cycle index of G in terms of the cycle indices of M and H, G a semidirect product of M and H? This book answers this question by considering the cycle indices of some particularly important semidirect product groups; namely, the dihedral groups, the Frobenious groups and a special case of semidirect products-the internal direct products.