Mathematical Analysis and Analytic Number Theory 2019
This volume is a collection of investigations involving the theory and applications of the various tools and techniques of mathematical analysis and analytic number theory, which are remarkably widespread in many diverse areas of the mathematical, biological, physical, chemical, engineering, and sta...
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Format | eBook |
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Language | English |
Published |
Basel, Switzerland
MDPI - Multidisciplinary Digital Publishing Institute
2021
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Subjects | |
Online Access | Get full text |
ISBN | 9783036500331 3036500332 9783036500324 3036500324 |
DOI | 10.3390/books978-3-0365-0033-1 |
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Abstract | This volume is a collection of investigations involving the theory and applications of the various tools and techniques of mathematical analysis and analytic number theory, which are remarkably widespread in many diverse areas of the mathematical, biological, physical, chemical, engineering, and statistical sciences. It contains invited and welcome original as well as review-cum-expository research articles dealing with recent and new developments on the topics of mathematical analysis and analytic number theory as well as their multidisciplinary applications. |
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AbstractList | This volume is a collection of investigations involving the theory and applications of the various tools and techniques of mathematical analysis and analytic number theory, which are remarkably widespread in many diverse areas of the mathematical, biological, physical, chemical, engineering, and statistical sciences. It contains invited and welcome original as well as review-cum-expository research articles dealing with recent and new developments on the topics of mathematical analysis and analytic number theory as well as their multidisciplinary applications. |
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SubjectTerms | analytic functions Appell–Bessel functions ArcTan and ArcTanh functions asymptotics Bessel functions bi-close-to-convex functions cardioid domain Catalan’s constant Chebyshev polynomials circular domain close-to-convex functions close-to-convexity closed form closure property coefficient estimates combinatorial partition-theoretic identities conic domain convergence theorems convex functions convexity convolution cotangent sum Dedekind sum delta sequence determinant differential operator distortion distribution Euler sums Euler’s pentagonal number theorem exponential sums Fibonacci number Fox-Wright function fractional Laplacian functions with positive real part gamma function and its extension generalized Lupaş operators generating functions Hadamard product Hankel determinant Hankel matrix Hardy space harmonic numbers harmonic univalent functions hyper-Bessel functions hypergeometric function and its extensions integral expressions integral representation integral representations inverse Jacobi’s triple-product identity Janowski functions Korovkin’s type theorem Lambert series laplace and other integral transforms lemniscate of Bernoulli Hankel determinant Lucas number m-fold symmetric functions Mathematics and Science Mersenne number modular transformation multivalent functions multivariable R-functions p-valent analytic function partial fractions periodic tridiagonal Toeplitz matrix Pochhammer symbol and its extensions q analogue q-Bernardi integral operator q-close-to-convex functions q-convex functions q-integral operator q-product identities q-Ruschweyh differential operator q-starlike functions quasi-Hadamard Ramanujan’s theta functions reciprocals Reference, Information and Interdisciplinary subjects Research and information: general riemann zeta function Riesz fractional derivative Rogers-Ramanujan continued fraction Rogers-Ramanujan identities Schur’s Schur’s second partition theorem second Hankel determinant Sherman-Morrison-Woodbury formula special functions starlike function starlike functions starlikeness subordinate subordination subordinations the Göllnitz-Gordon’s and the Göllnitz’s partition identities theta-function identities Toeplitz matrix Trigamma function umbral methods univalent function univalent functions Voronovskaya type theorem with symmetric conjecture point τ-Gauss hypergeometric function and its extensions τ-Kummer hypergeometric function |
Title | Mathematical Analysis and Analytic Number Theory 2019 |
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