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The Inverse Laplace Transform of an Exponential Function

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Mathematical Physics

Functions, Fourier Series and Fourier Transform, Laplace and Inverse Laplace Transforms, Tensors, Green's Function and Partial Differential;

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An Introduction to Mathematical Physics

AN INTRODUCTION TO MATHEMATICAL PHYSICS discusses the Curvilinear Coordinates, Vector Space, Matrices, Tensors, Beta Function, Gamma;

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Integral Transforms and Their Applications

has been discussed * The Mellin and Hankel transform of a function of real variable for all its positive real values including zero have been;

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Introductory Laplace Transform with Applications

transform an indispensable mathematical tool for engineers and scientists. The method of Laplace transform for solving linear differential equations;

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Nonlinear Ocean Waves and the Inverse Scattering Transform

asthe inverse scattering transform, the fundamental building block of which is a generalized Fourier series called the Riemann theta function;

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Tauberian Theory of Wave Fronts in Linear Hereditary Elasticity

transform, a classification of near-front asymptotics of solutions to considered equations is given-depending on the singularity character of the;

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Advanced Calculus

geometry, Stieltjes integral, infinite series, gamma function, Fourier series, Laplace transform, much more. Numerous graded exercises with;

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Integral Transform Techniques for Green's Function

the branch cut for the multi-valued square root function. Further, an exact closed form Green's function for torsional waves is presented, as;

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Introduction To Spectral Theory And Inverse Problem On Asymptotically Hyperbolic Manifolds

key point of the approach is the generalized Fourier transform, which serves as the basic tool to introduce and analyse the time-dependent;

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Wechselstroeme, Drehstrom, Leitungen, Anwendungen der Fourier-, der Laplace- und der Z-Transformation

of alternating current, including three-phase current, conduction theory, Maxwells equations, Fouriers representation of time functions, and the;

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Convolution and Equidistribution

Convolution and Equidistribution explores an important aspect of number theory--the theory of exponential sums over finite fields and their;

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Convolution and Equidistribution

Convolution and Equidistribution explores an important aspect of number theory--the theory of exponential sums over finite fields and their;

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Laplace Transforms and Their Applications to Differential Equations

, evaluation of integrals and establishment of mathematical relationships, derivation of Laplace transforms of various functions, the Laplace transform;

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The Laplace Transform

the Laplace transform of both sides of the equation (Theorem A. 6)? Or, in many proofs it is required to take the limit inside an integral;

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Fourier and Laplace Transforms

. These transforms play an important role in the analysis of all kinds of physical phenomena. As a link between the various applications of these;

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Fourier and Laplace Transforms

. These transforms play an important role in the analysis of all kinds of physical phenomena. As a link between the various applications of these;

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The Laplace Transform

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The Fast Laplace Transform

This monograph reviews the use of the Laplace transform as implemented using the fast Fourier transform. This method has been described;

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Fuzzy Transforms for Image Processing and Data Analysis

variable is defined as an operator which transforms a continuous function f on the real interval [a,b] in an n-dimensional vector by using n;

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Fuzzy Transforms for Image Processing and Data Analysis

variable is defined as an operator which transforms a continuous function f on the real interval [a,b] in an n-dimensional vector by using n;

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Mathematics For The Physical Sciences

, the Laplace transform, wave and heat conduction equations, the gamma function, and Bessel functions. Prerequisites include a familiarity with;

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Exponential Transformation

in this book, called the ExO Sprint. Exponential Transformation is the detailed implementation handbook for becoming an Exponential;

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Laplace Transform

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Fourier Analysis

called a Fourier transform, while the operation of rebuilding the function from these pieces is known as Fourier synthesis. For example;

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Lung Mechanics: An Inverse Modeling Approach

With mathematical and computational models furthering our understanding of lung mechanics, function and disease, this book provides an all;

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A History of Parametric Statistical Inference from Bernoulli to Fisher, 1713-1935

This book offers a detailed history of parametric statistical inference. Covering the period between James Bernoulli and R.A. Fisher, it;

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