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Commutative algebra. --- Separable algebras. --- Algebras, Separable --- Associative algebras --- Algebra
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Commutative algebra. --- Associative algebras. --- Separable algebras. --- Algebras, Separable --- Associative algebras --- Algebras, Associative --- Algebra
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Many of the routines featured are implemented in Matlab and can be downloaded from the Web for further exploration.
Numerical analysis. --- Matrices --- Semiseparable matrices. --- Mathematical analysis --- Semi-separable matrices --- Data processing.
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Many of the routines featured are coded in Matlab and can be downloaded from the Web for further exploration.
MATHEMATICS --- Semiseparable matrices. --- Matrices --- Numerical analysis. --- Mathematical analysis --- Semi-separable matrices --- Data processing.
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Matrix theory is the lingua franca of everyone who deals with dynamically evolving systems, and familiarity with efficient matrix computations is an essential part of the modern curriculum in dynamical systems and associated computation. This is a master's-level textbook on dynamical systems and computational matrix algebra. It is based on the remarkable identity of these two disciplines in the context of linear, time-variant, discrete-time systems and their algebraic equivalent, quasi-separable systems. The authors' approach provides a single, transparent framework that yields simple derivations of basic notions, as well as new and fundamental results such as constrained model reduction, matrix interpolation theory and scattering theory. This book outlines all the fundamental concepts that allow readers to develop the resulting recursive computational schemes needed to solve practical problems. An ideal treatment for graduate students and academics in electrical and computer engineering, computer science and applied mathematics.
Matrices. --- Linear time invariant systems. --- Separable algebras. --- Mathematical optimization. --- Computer algorithms.
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Leonhard Euler (1707–1783) was born in Basel, Switzerland. Euler's formula is a mathematical formula in complex analysis that establishes the fundamental relationship between the trigonometric functions and the complex exponential function. When its variable is the number pi, Euler's formula evaluates to Euler's identity. On the other hand, the Yang–Baxter equation is considered the most beautiful equation by many scholars. In this book, we study connections between Euler’s formulas and the Yang–Baxter equation. Other interesting sections include: non-associative algebras with metagroup relations; branching functions for admissible representations of affine Lie Algebras; super-Virasoro algebras; dual numbers; UJLA structures; etc.
transcendental numbers --- Euler formula --- Yang–Baxter equation --- Jordan algebras --- Lie algebras --- associative algebras --- coalgebras --- Euler’s formula --- hyperbolic functions --- UJLA structures --- (co)derivation --- dual numbers --- operational methods --- umbral image techniques --- nonassociative algebra --- cohomology --- extension --- metagroup --- branching functions --- admissible representations --- characters --- affine Lie algebras --- super-Virasoro algebras --- nonassociative --- product --- smashed --- twisted wreath --- algebra --- separable --- ideal --- n/a --- Yang-Baxter equation --- Euler's formula
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Leonhard Euler (1707–1783) was born in Basel, Switzerland. Euler's formula is a mathematical formula in complex analysis that establishes the fundamental relationship between the trigonometric functions and the complex exponential function. When its variable is the number pi, Euler's formula evaluates to Euler's identity. On the other hand, the Yang–Baxter equation is considered the most beautiful equation by many scholars. In this book, we study connections between Euler’s formulas and the Yang–Baxter equation. Other interesting sections include: non-associative algebras with metagroup relations; branching functions for admissible representations of affine Lie Algebras; super-Virasoro algebras; dual numbers; UJLA structures; etc.
Research & information: general --- Mathematics & science --- transcendental numbers --- Euler formula --- Yang-Baxter equation --- Jordan algebras --- Lie algebras --- associative algebras --- coalgebras --- Euler's formula --- hyperbolic functions --- UJLA structures --- (co)derivation --- dual numbers --- operational methods --- umbral image techniques --- nonassociative algebra --- cohomology --- extension --- metagroup --- branching functions --- admissible representations --- characters --- affine Lie algebras --- super-Virasoro algebras --- nonassociative --- product --- smashed --- twisted wreath --- algebra --- separable --- ideal
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The importance and usefulness of subjects and topics involving integral transformations and operational calculus are becoming widely recognized, not only in the mathematical sciences but also in the physical, biological, engineering and statistical sciences. This book contains invited reviews and expository and original research articles dealing with and presenting state-of-the-art accounts of the recent advances in these important and potentially useful subjects.
Research & information: general --- Mathematics & science --- approximation operators --- differences of operators --- Szász–Mirakyan–Baskakov operators --- Durrmeyer type operators --- Bernstein polynomials --- modulus of continuity --- starlike functions --- subordination --- q-Differential operator --- k-Fibonacci numbers --- Lorentz invariant complex measures --- Minkowski space --- spectral decomposition --- measure convolution --- measure product --- Feynman propagator --- q-difference operator --- Janowski function --- meromorphic multivalent function --- distortion theorem --- partial sum --- closure theorem --- analytic functions --- multivalent (or p-valent) functions --- differential subordination --- q-derivative (or q-difference) operator --- Dunkel type integral inequality --- Schur-convexity --- majorization theory --- arithmetic mean-geometric mean (AM-GM) inequality --- Lerch function --- quadruple integral --- contour integral --- logarithmic function --- preinvex fuzzy mappings --- strongly preinvex fuzzy mappings --- strongly invex fuzzy mappings --- strongly fuzzy monotonicity --- strongly fuzzy mixed variational-like inequalities --- Fourier integral theorem --- double integral --- exponential function --- Catalan’s constant --- Aprey’s constant --- non-separable linear canonical wavelet --- symplectic matrix --- non-separable linear canonical transform --- uncertainty principle --- Fox–Wright function --- generalized hypergeometric function --- Mittag–Leffler function
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Following the tremendous reception of our first volume on topological groups called ""Topological Groups: Yesterday, Today, and Tomorrow"", we now present our second volume. Like the first volume, this collection contains articles by some of the best scholars in the world on topological groups. A feature of the first volume was surveys, and we continue that tradition in this volume with three new surveys. These surveys are of interest not only to the expert but also to those who are less experienced. Particularly exciting to active researchers, especially young researchers, is the inclusion of over three dozen open questions. This volume consists of 11 papers containing many new and interesting results and examples across the spectrum of topological group theory and related topics. Well-known researchers who contributed to this volume include Taras Banakh, Michael Megrelishvili, Sidney A. Morris, Saharon Shelah, George A. Willis, O'lga V. Sipacheva, and Stephen Wagner.
coarse structure --- descriptive set theory --- group representation --- thick set --- free topological group --- character --- selectively sequentially pseudocompact --- separable topological group --- quotient group --- Chabauty topology --- pseudo-?-bounded --- topological group --- free precompact Boolean group --- right-angled Artin groups --- Neretin’s group --- coarse space --- ultrafilter space --- endomorphism --- separable --- absolutely closed topological group --- tree --- strongly pseudocompact --- Gromov’s compactification --- dynamical system --- semigroup compactification --- tame function --- compact topological semigroup --- vast set --- space of closed subgroups --- reflexive group --- Lie group --- matrix coefficient --- maximal ideal --- topological semigroup --- ballean --- continuous inverse algebra --- extension --- subgroup --- Thompson’s group --- scale --- isomorphic embedding --- arrow ultrafilter --- H-space --- paratopological group --- pseudocompact --- Ramsey ultrafilter --- fibre bundle --- locally compact group --- product --- large set in a group --- Vietoris topology --- topological group of compact exponent --- Bourbaki uniformity --- p-compact --- mapping cylinder --- syndetic set --- p-adic Lie group --- Boolean topological group --- non-trivial convergent sequence --- fixed point algebra --- polish group topologies --- varieties of coarse spaces --- piecewise syndetic set --- maximal space
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Following the tremendous reception of our first volume on topological groups called ""Topological Groups: Yesterday, Today, and Tomorrow"", we now present our second volume. Like the first volume, this collection contains articles by some of the best scholars in the world on topological groups. A feature of the first volume was surveys, and we continue that tradition in this volume with three new surveys. These surveys are of interest not only to the expert but also to those who are less experienced. Particularly exciting to active researchers, especially young researchers, is the inclusion of over three dozen open questions. This volume consists of 11 papers containing many new and interesting results and examples across the spectrum of topological group theory and related topics. Well-known researchers who contributed to this volume include Taras Banakh, Michael Megrelishvili, Sidney A. Morris, Saharon Shelah, George A. Willis, O'lga V. Sipacheva, and Stephen Wagner.
coarse structure --- descriptive set theory --- group representation --- thick set --- free topological group --- character --- selectively sequentially pseudocompact --- separable topological group --- quotient group --- Chabauty topology --- pseudo-?-bounded --- topological group --- free precompact Boolean group --- right-angled Artin groups --- Neretin’s group --- coarse space --- ultrafilter space --- endomorphism --- separable --- absolutely closed topological group --- tree --- strongly pseudocompact --- Gromov’s compactification --- dynamical system --- semigroup compactification --- tame function --- compact topological semigroup --- vast set --- space of closed subgroups --- reflexive group --- Lie group --- matrix coefficient --- maximal ideal --- topological semigroup --- ballean --- continuous inverse algebra --- extension --- subgroup --- Thompson’s group --- scale --- isomorphic embedding --- arrow ultrafilter --- H-space --- paratopological group --- pseudocompact --- Ramsey ultrafilter --- fibre bundle --- locally compact group --- product --- large set in a group --- Vietoris topology --- topological group of compact exponent --- Bourbaki uniformity --- p-compact --- mapping cylinder --- syndetic set --- p-adic Lie group --- Boolean topological group --- non-trivial convergent sequence --- fixed point algebra --- polish group topologies --- varieties of coarse spaces --- piecewise syndetic set --- maximal space
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