Author: Robert HermannPublisher:
ISBN:
Category : Continuous groups
Languages : en
Pages : 276
Book Description
Algebro-geometric and Lie-theoretic Techniques in Systems Theory
Author: Robert HermannPublisher:
ISBN:
Category : Continuous groups
Languages : en
Pages : 276
Book Description
Algebro-Geometric and Lie-theoretic Techniques in Systems Theory
Author: Robert HermannPublisher:
ISBN:
Category : Geometry, Algebraic
Languages : en
Pages : 256
Book Description
Algebro-geometric and Lie Theoretic Techniques in Systems Theory
Author: Robert HermannInterdisciplinary Mathematics: Algebro-geometric and Lie-theoretic techniques in systems theory, pt.A
Author: Robert HermannPublisher:
ISBN:
Category : Mathematical physics
Languages : en
Pages : 276
Book Description
Algebro-geometric & lietheoretic techniques in systems theory, pt.A
Author: Robert HermannPublisher:
ISBN:
Category : Mathematical physics
Languages : en
Pages :
Book Description
Algebra-geometric and Lie-theoretic Techniques in Systems Theory
Author: Robert HermannFinite Group Theory
Author: M. AschbacherPublisher: Cambridge University Press
ISBN: 9780521786751
Category : Mathematics
Languages : en
Pages : 320
Book Description
The book provides the basic foundations for the local theory of finite groups, the theory of classical linear groups, and the theory of buildings and BN-pairs.
Scientific and Technical Books and Serials in Print
Author: Mathematical Reviews
Author: Hyperidentities: Boolean And De Morgan Structures
Author: Yuri MovsisyanPublisher: World Scientific
ISBN: 9811254931
Category : Mathematics
Languages : en
Pages : 561
Book Description
Hyperidentities are important formulae of second-order logic, and research in hyperidentities paves way for the study of second-order logic and second-order model theory.This book illustrates many important current trends and perspectives for the field of hyperidentities and their applications, of interest to researchers in modern algebra and discrete mathematics. It covers a number of directions, including the characterizations of the Boolean algebra of n-ary Boolean functions and the distributive lattice of n-ary monotone Boolean functions; the classification of hyperidentities of the variety of lattices, the variety of distributive (modular) lattices, the variety of Boolean algebras, and the variety of De Morgan algebras; the characterization of algebras with aforementioned hyperidentities; the functional representations of finitely-generated free algebras of various varieties of lattices and bilattices via generalized Boolean functions (De Morgan functions, quasi-De Morgan functions, super-Boolean functions, super-De Morgan functions, etc); the structural results for De Morgan algebras, Boole-De Morgan algebras, super-Boolean algebras, bilattices, among others.While problems of Boolean functions theory are well known, the present book offers alternative, more general problems, involving the concepts of De Morgan functions, quasi-De Morgan functions, super-Boolean functions, and super-De Morgan functions, etc. In contrast to other generalized Boolean functions discovered and investigated so far, these functions have clearly normal forms. This quality is of crucial importance for their applications in pure and applied mathematics, especially in discrete mathematics, quantum computation, quantum information theory, quantum logic, and the theory of quantum computers.