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Wavelet Methods for Dynamical Problems: With Application

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  • The notes start from a level suitable for first year graduate students in applied mathematics, mathematical analysis or numerical analysis, and proceed to current research topics. The reader should therefore be able to gain quickly an insight into the important results and techniques in each area without recourse to the large research literature.

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Wavelet Methods for Second-Order Elliptic Problems

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An Introduction to Wavelet Analysis (Official Textbook

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  • Wavelet Methods — Elliptic Boundary Value Problems and
  • Boundary-value problems of diffusional heat-transfer processes are usually formulated on the basis of the first law of thermodynamics. To obtain the same result when the method of irreversible thermodynamics is applied an additional assumption that the temperature gradient values over the whole domain are reasonably small must be introduced.
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  • This paper is devoted to the study of a hypoelliptic Robin boundary value problem for quasilinear, second-order elliptic differential equations depending nonlinearly on the gradient. More precisely, we prove an existence and uniqueness theorem for the quasilinear hypoelliptic Robin problem in the framework of Hölder spaces under the <i>quadratic gradient growth</i> condition on the nonlinear

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Methods and Applications of Singular Perturbations

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Wavelet Methods for the Numerical Solution of Boundary

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  • Solution of Boundary Value Problems by Integral Equations
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Integral Methods in Science and Engineering - 1st Edition

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Numerical Approximation Methods for Elliptic Boundary

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