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This monograph explores nonoscillation and existence of positive solutions for functional differential equations and describes their applications to maximum principles, boundary value problems and stability of these equations. In view of this objective the volume considers a wide class of equations including, scalar equations and systems of different types,  equations with variable types of delays and equations with variable deviations of the argument. Each chapter includes an introduction and preliminaries, thus making it complete. Appendices at the end of the book cover reference material. Nonoscillation Theory of Functional Differential Equations with Applications is addressed to a wide audience of researchers in mathematics and practitioners.      .

Differential equations, partial. --- Functional analysis. --- Functional differential equations. --- Functions, special. --- Mathematics. --- Functional differential equations --- Mathematics --- Physical Sciences & Mathematics --- Calculus --- Differential equations --- Oscillation theory. --- 517.91 Differential equations --- Partial differential equations. --- Special functions. --- Partial Differential Equations. --- Special Functions. --- Functional Analysis. --- Functional calculus --- Calculus of variations --- Functional equations --- Integral equations --- Special functions --- Mathematical analysis --- Partial differential equations

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Numerical analysis --- Congresses.

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Boundary value problems --- Difference equations

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The study of linear positive operators is an area of mathematical studies with significant relevance to studies of computer-aided geometric design, numerical analysis, and differential equations. This book focuses on the convergence of linear positive operators in real and complex domains. The theoretical aspects of these operators have been an active area of research over the past few decades. In this volume, authors Gupta and Agarwal explore new and more efficient methods of applying this research to studies in Optimization and Analysis. The text will be of interest to upper-level students seeking an introduction to the field and to researchers developing innovative approaches.

Approximation theory. --- Differential equations, partial. --- Global analysis (Mathematics). --- Harmonic analysis. --- Mathematics. --- Operator theory. --- Mathematics --- Physical Sciences & Mathematics --- Algebra --- Theory of approximation --- Mathematical analysis. --- Analysis (Mathematics). --- Partial differential equations. --- Approximations and Expansions. --- Operator Theory. --- Analysis. --- Partial Differential Equations. --- Functional analysis --- Functions --- Polynomials --- Chebyshev systems --- Partial differential equations --- Analysis, Global (Mathematics) --- Differential topology --- Functions of complex variables --- Geometry, Algebraic --- Math --- Science --- 517.1 Mathematical analysis --- Mathematical analysis

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