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Optimal Methods for Ill-Posed Problems

The book covers fundamentals of the theory of optimal methods for solving ill-posed problems, as well as ways to obtain accurate and;

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Methods of Solving Number Theory Problems

Through its engaging and unusual problems, this book demonstrates methods of reasoning necessary for learning number theory. Every;

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Problems in Analytic Number Theory

This informative and exhaustive study gives a problem-solving approach to the difficult subject of analytic number theory. It is primarily;

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Problems in Analytic Number Theory

This informative and exhaustive study gives a problem-solving approach to the difficult subject of analytic number theory. It is primarily;

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A Primer in Combinatorics

the basic language of set theory. This approach is often useful for solving combinatorial problems, especially problems where one has to;

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Nonlinear Conjugate Gradient Methods for Unconstrained Optimization

Two approaches are known for solving large-scale unconstrained optimization problems-the limited-memory quasi-Newton method (truncated;

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Nonlinear Conjugate Gradient Methods for Unconstrained Optimization

Two approaches are known for solving large-scale unconstrained optimization problems-the limited-memory quasi-Newton method (truncated;

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Discrete Mathematics: Elementary and Beyond

mathematics. It discusses a number of selected results and methods, mostly from areas of combinatorics and graph theory, and it uses proofs and;

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Essentials of Number Theory

Number theory is a vast and fascinating field of mathematics, sometimes called higher arithmetic, consisting of the study of the properties;

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Not Always Buried Deep

Number theory is one of the few areas of mathematics where problems of substantial interest can be fully described to someone with minimal;

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104 Number Theory Problems

-solving skills needed to excel in mathematical contests and in mathematical research in number theory. Offering inspiration and intellectual;

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High-Precision Methods in Eigenvalue Problems and Their Applications

This book presents a survey of analytical, asymptotic, numerical, and combined methods of solving eigenvalue problems. It considers the new;

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Number Theory

Challenge your problem-solving aptitude in number theory with powerful problems that have concrete examples which reflect the potential and;

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Interval Methods for Solving Nonlinear Constraint Satisfaction, Optimization and Similar Problems

theory, dynamical systems theory, and others. Three appendices, on the notation, representation of numbers used as intervals' endpoints, and;

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Theory & Methods of Computational Vibronic Spectroscopy

, together with databases of molecular fragments, have proved efficient and flexible for solving various problems ranging from detailed;

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Solving Mathematical Problems

in solving mathematical problems at the Mathematical Olympiad level. Covering number theory, algebra, analysis, Euclidean geometry, and analytic;

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Methods for Solving Inverse Problems in Mathematical Physics

of the theory of inverse problems for all principal types of partial differential equations. It covers up-to-date methods of linear and nonlinear;

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The Math Problems Notebook

many topics, including number theory, algebra, combinatorics, geometry and analysis. The problems start as simple exercises and become more;

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Handbook of Linear Partial Differential Equations for Engineers and Scientists

and mass transfer, wave theory, hydrodynamics, aerodynamics, elasticity, acoustics, electrodynamics, diffraction theory, quantum mechanics;

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Numerical Methods of Solving Ill-Posed Problems of Dielectric Spectrometry

Numerical Methods of Solving Ill-Posed Problems of Dielectric Spectrometry;

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Pearls of Discrete Mathematics

intriguing examples, problems, theorems, and proofs, the book illustrates the relationship of these structures to algebra, geometry, number theory;

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Problem Based Journey From Elementary Number Theory To An Introduction To Matrix Theory, A

solving challenging problems. These topics include Number theory, Set Theory, Group Theory, Matrix Theory, and applications to cryptography and;

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Optimization in Solving Elliptic Problems

Optimization in Solving Elliptic Problems focuses on one of the most interesting and challenging problems of computational mathematics;

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Fourier Series in Several Variables with Applications to Partial Differential Equations

multiple Fourier series and number theory. The book first presents four summability methods used in studying multiple Fourier series;

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Fourier Series in Several Variables with Applications to Partial Differential Equations

multiple Fourier series and number theory. The book first presents four summability methods used in studying multiple Fourier series;

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Pearls of Discrete Mathematics

, problems, theorems, and proofs, the book illustrates the relationship of these structures to algebra, geometry, number theory, and combinatorics;

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Equations and Inequalities

, algebraic inequalities, and elementary number theory, in particular divisibility and diophantine equations. In each topic, brief theoretical;

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