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Hadamard Matrices and Their Applications

In Hadamard Matrices and Their Applications, K. J. Horadam provides the first unified account of cocyclic Hadamard matrices and their;

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Theory and Applications of Higher-Dimensional Hadamard Matrices, Second Edition

-Dimensional Hadamard Matrices, Second Edition explores the applications and dimensions of Hadamard matrices. This edition contains a new section on;

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Theory and Applications of Higher-Dimensional Hadamard Matrices, Second Edition

-Dimensional Hadamard Matrices, Second Edition explores the applications and dimensions of Hadamard matrices. This edition contains a new section on;

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Hadamard Matrices

Up-to-date resource on Hadamard matrices Hadamard Matrices: Constructions using Number Theory and Algebra provides students with a;

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Graphs, Matrices, and Designs

permanents, extremal graph theory, Hadamard matrices and graph factorizations. This book is designed to be of interest to applied mathematicians;

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Graphs, Matrices, and Designs

permanents, extremal graph theory, Hadamard matrices and graph factorizations. This book is designed to be of interest to applied mathematicians;

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Totally Nonnegative Matrices

properties, determinantal inequalities, Hadamard products, and completion problems associated with totally nonnegative or totally positive matrices;

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Totally Nonnegative Matrices

properties, determinantal inequalities, Hadamard products, and completion problems associated with totally nonnegative or totally positive matrices;

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Matrices

to advanced concepts such as generalized inverses and Hadamard matrices, and applications to error-correcting codes, control theory, and;

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Fractional Hermite-Hadamard Inequalities

This book extends classical Hermite-Hadamard type inequalities to the fractional case via establishing fractional integral identities, and;

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Matrix Inequalities

As may be inferred from the title, "Matrix Inequalities," various topics such as matrix inequalities involving Hadamard product, convex;

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Linear Algebra and Matrices

, and their relationship to the better-known Jordan canonical form; the use of block cyclic matrices and directed graphs to prove Frobenius's;

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Matrix Positivity

first book to provide a comprehensive and up-to-date reference of important material on matrix positivity classes, their properties, and their;

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Cell-Derived Matrices Part B157

Cell-Derived Matrices Part B, Volume 157 provides a detailed description and step-by-step methods surrounding the use of three;

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Encyclopedia of Mathematics and its Applications

) and some related classes of positive matrices, concentrating on connections with game theory, combinatorics, inequalities, optimisation and;

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Encyclopedia of Mathematics and its Applications

) and some related classes of positive matrices, concentrating on connections with game theory, combinatorics, inequalities, optimisation and;

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Exploiting Hidden Structure in Matrix Computations: Algorithms and Applications

Focusing on special matrices and matrices which are in some sense `near' to structured matrices, this volume covers a broad range of topics;

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Cell-derived Matrices Part A

Cell-Derived Matrices, Part A, Volume 156, provides a detailed description and step-by-step methods surrounding the use of three;

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The Theory of Error-Correcting Codes

Linear Codes. Nonlinear Codes, Hadamard Matrices, Designs and the Golay Code. An Introduction to BCH Codes and Finite Fields. Finite Fields;

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Spectral Theory Of Block Operator Matrices And Applications

matrices, block operator matrices with unbounded entries, non-semibounded block operator matrices, and classes of block operator matrices arising;

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Introduction to Combinatorial Designs

, Hadamard matrices, and Room squares. It concludes with a number of statistical applications of designs. Reflecting recent results in design;

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Hadamard Expansions and Hyperasymptotic Evaluation

Hadamard expansion of Laplace integrals, with and without saddle points. Problems of different types of saddle coalescence are also discussed. The;

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Positive Definite Matrices

, harmonic analysis, and differential geometry--all built around the central theme of positive definite matrices. He discusses positive and;

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Euclidean Distance Matrices and Their Applications in Rigidity Theory

representation of point configuration. Euclidean Distance Matrices and Their Applications in Rigidity Theory begins by establishing the necessary;

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Euclidean Distance Matrices and Their Applications in Rigidity Theory

representation of point configuration. Euclidean Distance Matrices and Their Applications in Rigidity Theory begins by establishing the necessary;

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Group Inverses of M-Matrices and Their Applications

, graph theory, electrical networks, and demographic models. Group Inverses of M-Matrices and Their Applications highlights the importance and;

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Implicit Fractional Differential and Integral Equations

integral equations and inclusions involving the Riemann-Liouville, Caputo, and Hadamard fractional derivatives and integrals. A wide variety;

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