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Zeta and q-Zeta Functions and Associated Series and Integrals is a thoroughly revised, enlarged and updated version of Series Associated with the Zeta and Related Functions. Many of the chapters and sections of the book have been significantly modified or rewritten and a new chapter on the theory and applications of the basic (or q- ) extensions of various Special Functions is included. This book will be invaluable as it covers not only detailed and systematic presentations of the theory and applications of the various methods and techniques used in dealing with many different classes of series and integrals associated with the Zeta and related functions but stimulating historical accounts of a large number of problems and well-classified tables of series and integrals. Detailed and systematic presentations of the theory and applications of the various methods and techniques used in dealing with many different classes of series and integrals associated with the Zeta and related functions.
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Stochastic processes --- Queuing theory --- Functions, Special
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517.58 --- Convergence --- Hypergeometric series --- Gaussian hypergeometric series --- Gaussian series --- Gauss's series --- 517.58 Special functions. Hyperbolic functions. Euler integrals. Gamma functions. Elliptic functions and integrals. Bessel functions. Other cylindrical functions. Spherical functions. Legendre polynomials. Orthogonal polynomials. Chebyshev polynomials. --- Special functions. Hyperbolic functions. Euler integrals. Gamma functions. Elliptic functions and integrals. Bessel functions. Other cylindrical functions. Spherical functions. Legendre polynomials. Orthogonal polynomials. Chebyshev polynomials. --- Convergence (Mathématiques) --- Convergence. --- Hypergeometric series. --- Séries hypergéométriques --- Convergence (Mathématiques) --- Séries hypergéométriques --- Series --- Hypergeometric functions --- Functions --- Special functions. Hyperbolic functions. Euler integrals. Gamma functions. Elliptic functions and integrals. Bessel functions. Other cylindrical functions. Spherical functions. Legendre polynomials. Orthogonal polynomials. Chebyshev polynomials
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Volterra equations --- Numerical solutions --- Volterra equations - Numerical solutions. --- Convolutions (Mathematics) --- Kernel functions. --- Kernel functions --- 517.96 --- 519.6 --- 681.3*G12 --- Numerical analysis --- Functions, Kernel --- Functions of complex variables --- Geometric function theory --- 681.3*G12 Approximation: chebyshev; elementary function; least squares; linear approximation; minimax approximation and algorithms; nonlinear and rational approximation; spline and piecewise polynomial approximation (Numerical analysis) --- Approximation: chebyshev; elementary function; least squares; linear approximation; minimax approximation and algorithms; nonlinear and rational approximation; spline and piecewise polynomial approximation (Numerical analysis) --- 519.6 Computational mathematics. Numerical analysis. Computer programming --- Computational mathematics. Numerical analysis. Computer programming --- 517.96 Finite differences. Functional and integral equations --- Finite differences. Functional and integral equations --- Convolution transforms --- Transformations, Convolution --- Distribution (Probability theory) --- Functions --- Integrals --- Transformations (Mathematics)
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"Methods of Mathematical Modeling: Infectious Diseases presents computational methods related to biological systems and their numerical treatment via mathematical tools and techniques. [...] The authors deal with methods as well as applications, including stability analysis of biological models, bifurcation scenarios, chaotic dynamics, and non-linear differential equations arising in biology. The book focuses primarily on infectious disease modeling and computational modeling of other real-world medical issues, including COVID-19, smoking, cancer and diabetes. The book provides the solution of these models so as to provide actual remedies."--
Communicable diseases --- Contagion and contagious diseases --- Contagious diseases --- Infectious diseases --- Microbial diseases in human beings --- Zymotic diseases --- Diseases --- Infection --- Epidemics --- Epidemiology --- Mathematical models. --- Social aspects. --- Communicable Diseases --- Models, Theoretical --- Epidemiologic Methods
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Fractional calculus --- Differential equations --- Dérivées fractionnaires --- Equations différentielles --- Fractional calculus. --- Differential equations. --- 517.91 Differential equations --- Derivatives and integrals, Fractional --- Differentiation of arbitrary order, Integration and --- Differintegration, Generalized --- Fractional derivatives and integrals --- Generalized calculus --- Generalized differintegration --- Integrals, Fractional derivatives and --- Integration and differentiation of arbitrary order --- Calculus --- Dérivées fractionnaires --- Equations différentielles --- ELSEVIER-B EPUB-LIV-FT --- 517.91. --- Numerical solutions --- 517.91
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Beta --- Beta vulgaris --- Génétique des populations --- population genetics --- Taxonomie --- taxonomy --- Résistance aux maladies --- Disease resistance --- Résistance à la température --- Temperature resistance --- Rhizoctonia --- Cercospora --- Pool de gènes --- Gene pools --- Évaluation --- evaluation --- Italy --- Switzerland --- Egypt --- Romania --- China --- 633.63 --- 631.52 --- Sugar beet. Beta vulgaris --- Improvement of plant strains. Applied genetics. Selection etc. --- 631.52 Improvement of plant strains. Applied genetics. Selection etc. --- 633.63 Sugar beet. Beta vulgaris --- evaluation.
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Nonlinear Analysis: Stability, Approximation, and Inequalities presents some of the most recent results in the field of nonlinear analysis. Dedicated to Themistocles M. Rassias on the occasion of his 60th birthday, this volume contains 44 articles on various developments in the field, pertaining to subjects such as the stability of functional equations, variational systems, geometric analysis, analytic inequalities, approximation theory and optimization, as well as their applications. Many of the chapters are related to the seminal contributions of Th. M. Rassias and are based upon his initial findings. This book is well suited to researchers working in nonlinear analysis and approximation theory, differential equations, variational analysis, optimization and their applications, and also to mathematically oriented engineers. It can be used as a valuable source of supplementary material for graduate research and course work.
Mathematical optimization. --- Mathematics. --- Systems theory. --- Mathematical analysis --- Nonlinear theories --- Mathematical optimization --- Engineering & Applied Sciences --- Civil & Environmental Engineering --- Applied Mathematics --- Operations Research --- Nonlinear theories. --- Differential equations, Nonlinear. --- Nonlinear differential equations --- Nonlinear problems --- Nonlinearity (Mathematics) --- Approximation theory. --- System theory. --- Optimization. --- Approximations and Expansions. --- Systems Theory, Control. --- Calculus --- Mathematical physics --- Math --- Science --- Optimization (Mathematics) --- Optimization techniques --- Optimization theory --- Systems optimization --- Maxima and minima --- Operations research --- Simulation methods --- System analysis --- Systems, Theory of --- Systems science --- Theory of approximation --- Functional analysis --- Functions --- Polynomials --- Chebyshev systems --- Philosophy --- Rassias, Themistocles M., --- Rassias, Th. M. --- Rassias, Themistoklēs M.,
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