Integral Transforms and Operational Calculus

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Integral Transforms and Operational Calculus

Researches and investigations involving the theory and applications of integral transforms and operational calculus are remarkably wide-spread in many diverse areas of the mathematical, physical, chemical, engineering and statistical sciences.

Bibliographic Details
Other Authors:	Srivastava, Hari Mohan (auth)
Format:	eBook
Language:	Inglés
Published:	MDPI - Multidisciplinary Digital Publishing Institute 2019
Subjects:	infinite-point boundary conditions nonlinear boundary value problems q-polynomials ?-generalized Hurwitz–Lerch zeta functions Hadamard product password summation formulas Hankel determinant multi-strip Euler numbers and polynomials natural transform fuzzy volterra integro-differential equations zeros fuzzy differential equations Szász operator q)-Bleimann–Butzer–Hahn operators distortion theorems analytic function generating relations differential operator pseudo-Chebyshev polynomials Chebyshev polynomials Mellin transform uniformly convex functions operational methods differential equation ?-convex function Fourier transform q)-analogue of tangent zeta function q -Hermite–Genocchi polynomials Dunkl analogue derivative properties q)-Euler numbers and polynomials of higher order exact solutions encryption spectrum symmetry advanced and deviated arguments PBKDF wavelet transform of generalized functions fuzzy general linear method Lommel functions highly oscillatory Bessel kernel generalized mittag-leffler function audio features the uniqueness of the solution analytic Mittag–Leffler functions Dziok–Srivastava operator Bell numbers rate of approximation Bessel kernel univalent functions inclusion relationships Liouville–Caputo-type fractional derivative tangent polynomials Bernoulli spiral multi-point q -Hermite–Euler polynomials analytic functions Fredholm integral equation orthogonality property Struve functions cryptography Janowski star-like function starlike and q-starlike functions piecewise Hermite collocation method uniformly starlike and convex functions q -Hermite–Bernoulli polynomials generalized functions meromorphic function basic hypergeometric functions fractional-order differential equations q -Sheffer–Appell polynomials integral representations Srivastava–Tomovski generalization of Mittag–Leffler function Caputo fractional derivative Bernoulli symmetric sufficient conditions nonlocal the existence of a solution functions of bounded boundary and bounded radius rotations differential inclusion symmetry of the zero recurrence relation nonlinear boundary value problem Volterra integral equations Ulam stability q)-analogue of tangent numbers and polynomials starlike function function spaces and their duals strongly starlike functions q)-Bernstein operators vibrating string equation ?-generalized Hurwitz-Lerch zeta functions bound on derivatives Janowski convex function volterra integral equation strongly-starlike function Hadamard product (convolution) regular solution generalized Hukuhara differentiability functions with positive real part exponential function q–Bleimann–Butzer–Hahn operators Carlitz-type q-tangent polynomials distributions Carlitz-type q-tangent numbers starlike functions Riemann-Stieltjes functional integral hash K-functional (p Euler truncated-exponential polynomials Maple graphs Hurwitz-Euler eta function higher order Schwarzian derivatives generating functions strongly convex functions Hölder condition multiple Hurwitz-Euler eta function recurrence relations q-starlike functions partial sum Euler and Genocchi polynomials tangent numbers spectral decomposition determinant definition monomiality principle highly oscillatory Hurwitz-Lerch zeta function Adomian decomposition method analytic number theory existence existence of at least one solution symmetric identities modulus of continuity modified Kudryashov method MFCC q-hypergeometric functions differential subordination Janowski functions and Genocchi numbers series representation initial conditions generalization of exponential function upper bound q-derivative (or q-difference) operator DCT Schwartz testing function space anuran calls generalized Kuramoto–Sivashinsky equation Mittag–Leffler function subordination Hardy space convergence Hermite interpolation direct Hermite collocation method q-Euler numbers and polynomials distribution space Apostol-type polynomials and Apostol-type numbers Schauder fixed point theorem fractional integral convolution quadrature rule q)-integers Liouville-Caputo fractional derivative fixed point convex functions Grandi curves tempered distributions higher order q-Euler numbers and polynomials radius estimate
See on Biblioteca Universitat Ramon Llull:	https://discovery.url.edu/permalink/34CSUC_URL/1im36ta/alma991009433814706719

Description
Summary:	Researches and investigations involving the theory and applications of integral transforms and operational calculus are remarkably wide-spread in many diverse areas of the mathematical, physical, chemical, engineering and statistical sciences.
Physical Description:	1 electronic resource (510 p.)
ISBN:	9783039216192