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Asymptotic Expansion of Multiple Integrals and the Method of Stationary Phase

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Rigorous Time Slicing Approach to Feynman Path Integrals

integral gives a finite definite value. The stationary phase method is applied to it. Basic properties of oscillatory integrals and the stationary;

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Hadamard Expansions and Hyperasymptotic Evaluation

of Laplace and Laplace-type integrals. This brand new method builds on the well-known asymptotic method of steepest descents, of which the opening;

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Asymptotic Expansion of a Partition Function Related to the Sinh-model

of potential theory and large deviation theory so as to grasp the leading asymptotics described by an equilibrium measure, the Riemann-Hilbert approach;

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Asymptotic Analysis Of Differential Equations

including dominant balance, the use of divergent asymptotic series, phase integral methods, asymptotic evaluation of integrals, and boundary layer;

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Asymptotic Analysis Of Differential Equations

including dominant balance, the use of divergent asymptotic series, phase integral methods, asymptotic evaluation of integrals, and boundary layer;

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Electromagnetic Wave Propagation in Turbulence

not in integral tables. Ample examples of application are outlined and solutions for many problems in turbulence theory are given. The method;

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Cambridge Tracts in Mathematics

of a suitable number of terms. The theory of such asymptotic expansions is of great importance in many branches of pure and applied mathematics;

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Cambridge Tracts in Mathematics

of a suitable number of terms. The theory of such asymptotic expansions is of great importance in many branches of pure and applied mathematics;

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Advanced Complex Analysis

methods (including Euler's method, stationary phase, the saddle-point method, and the WKB method), univalent functions (including an introduction;

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Asymptotics and Mellin-Barnes Integrals

Asymptotics and Mellin-Barnes Integrals, first published in 2001, provides an account of the use and properties of a type of complex;

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Asymptotic Perturbation Theory Of Waves

is on the direct asymptotic method which is based on the asymptotic expansion of the solution in series of one or more small parameters and;

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Perturbation Methods

In this book the author presents the theory and techniques underlying perturbation methods in a manner that will make the book widely;

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Selected Asymptotic Methods with Applications to Electromagnetics and Antennas

This book describes and illustrates the application of several asymptotic methods that have proved useful in the authors' research;

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Selected Asymptotic Methods With Applications To Electromagn

This book describes and illustrates the application of several asymptotic methods that have proved useful in the authors' research;

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Adaptive Stochastic Methods

This monograph develops adaptive stochastic methods in computational mathematics. The authors discuss the basic ideas of the algorithms and;

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Semi-Markov Models

characteristics of reliability and efficiency, and utilizing the method of asymptotic phase enlargement developed by V.S. Korolyuk and A.F. Turbin. The;

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Preparation and characterization of new HPLC stationary phase

Preparation and characterization of new HPLC stationary phase is een boek van Emad Yousif;

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Asymptotic Approximations for the Sound Generated by Aerofoils in Unsteady Subso

aircraft engine, and the solutions are presented as asymptotic approximations. Key analytical techniques, such as the Wiener-Hopf method, and the;

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Semiclassical Soliton Ensembles for the Focusing Nonlinear Schroedinger Equation (AM-154)

systems, and Deift and Zhou's nonlinear Steepest-DescentStationary Phase method for the analysis of Riemann-Hilbert problems. In particular, they;

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Observed Confidence Levels

background material on the asymptotic expansion theory used in the book. Helping you choose the most reliable method for a variety of problems;

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Observed Confidence Levels

background material on the asymptotic expansion theory used in the book. Helping you choose the most reliable method for a variety of problems;

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Stability Of Stationary Sets In Control Systems With Discontinuous Nonlinearities

nonlinearities. The treatment is based on the theory of differential inclusions and the second Lyapunov method. Various versions of the Kalman-Yakubovich;

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Multiple Wiener-Ito Integrals

, and it is shown that the theory of Wiener-Ito integrals provides a valuable tool in their study. More precisely, a version of these random;

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Asymptotic Analysis

therefore particularly prized in the applications of mathematics. The book presents a balanced view of the methods and their usefulness: integrals;

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HPLC

; column efficiency; and the influence of physical chemistry on separations. Focusing on the basic considerations such as selection of stationary;

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Physical Problems Solved by the Phase-Integral Method

This book provides a thorough introduction to one of the most efficient approximation methods for the analysis and solution of problems;

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