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Theorems of Leray-Schauder Type And Applications

This volume presents a systematic and unified treatment of Leray-Schauder continuation theorems in nonlinear analysis. In particular, fixed;

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Theorems of Leray-Schauder Type And Applications

This volume presents a systematic and unified treatment of Leray-Schauder continuation theorems in nonlinear analysis. In particular, fixed;

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Degree Theory for Discontinuous Operators

This unique book contains a generalization of the Leray-Schauder degree theory which applies for wide and meaningful types of discontinuous;

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Nonlinear Functional Analysis

of the Leray-Schauder degree in infinite dimensional Banach spaces. Applications, especially to fixed point theorems, are presented. The fourth;

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Topological Degree Theory and Applications

in Rn, then consider the Leray-Schauder degree for compact mappings in normed spaces. Next, they explore the degree theory for condensing;

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Topological Degree Theory and Applications

in Rn, then consider the Leray-Schauder degree for compact mappings in normed spaces. Next, they explore the degree theory for condensing;

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Linear Integral Equations

contexts, including: &; Fredholm equations &; Riesz-Schauder equations &; Symmetric integral equations and applications;

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Cauchy Problem Non-Lipschitz Equations

maximum/minimum principles, comparison theorems and derivative (Schauder-type) estimates are developed and employed. Detailed specific;

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Spectral Theory and Nonlinear Functional Analysis

invariant for calculating the Leray-Schauder degree, new methods for solving nonlinear equations in Banach spaces, and general properties;

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Spectral Theory and Nonlinear Functional Analysis

invariant for calculating the Leray-Schauder degree, new methods for solving nonlinear equations in Banach spaces, and general properties;

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Nonlinear Analysis, Differential Equations, and Applications

curvature flow, critical point theory in infinite dimensional spaces using the Leray-Schauder index, non-radial solutions of a supercritical;

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Introduction to Various Aspects of Degree Theory in Banach Spaces

Since its development by Leray and Schauder in the 1930's, degree theory in Banach spaces has proved to be an important tool in tackling;

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Elementary Fixed Point Theorems

This book provides a primary resource in basic fixed-point theorems due to Banach, Brouwer, Schauder and Tarski and their applications. Key;

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Mean Oscillations and Equimeasurable Rearrangements of Functions

-space version of the John-Nirenberg inequality for bounded mean oscillation functions with sharp exponent, and sharp embedding theorems for;

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Hilbert And Banach Space-valued Stochastic Processes

of infinite-dimensional stationary and nonstationary stochastic processes or time series, based on Hilbert and Banach space-valued second order random;

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Half-discrete Hilbert-type Inequalities

homogeneous kernels of degree-one were considered. Since then, the theory of Hilbert-type discrete and integral inequalities is almost built by Prof;

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Elliptic and Parabolic Equations Involving the Hardy-Leray Potential

The scientific literature on the Hardy-Leray inequality, also known as the uncertainty principle, is very extensive and scattered. The;

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An In-Depth Guide to Fixed-Point Theorems

This book details fixed point theory, a gripping and wide-ranging field with applications in multifold areas of pure and applied;

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Hodge Theory and Complex Algebraic Geometry II

degeneration of the Leray spectral sequence and the global invariant cycles follow. The main results of the second part are the generalized Noether;

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Hodge Theory and Complex Algebraic Geometry II

of the Leray spectral sequence and the global invariant cycles follow. The main results of the second part are the generalized Noether-Lefschetz;

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Wigner-Type Theorems for Hilbert Grassmannians

Wigner's theorem is a fundamental part of the mathematical formulation of quantum mechanics. The theorem characterizes unitary and anti;

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Probability

This book is a collective work made by various authors well-recognised owing to their appreciable contributions to the theory and;

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Foundations of the Minimal Model Program

algebraic varieties. This theory has developed into a powerful tool with applications to diverse questions in algebraic geometry and related fields;

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Nonlinear Potential Theory and Weighted Sobolev Spaces

Sobolev space theory covers results concerning approximation, extension, and interpolation, Sobolev and Poincare inequalities, Maz'ya type;

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Nonconventional Limit Theorems And Random Dynamics

The book is devoted to limit theorems for nonconventional sums and arrays. Asymptotic behavior of such sums were first studied in ergodic;

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Theorems in School

ISBN Theorems in School. Type boekomslag: Hardcover, Uitgever: Brill, Sense, Minimum bestelhoeveelhe;...

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Topics in Uniform Approximation of Continuous Functions

, Bishop, and Von Neumann are also included. In turn, the book presents the approximation of continuous functions defined on a locally compact;

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