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Asymptotic Properties of Solutions of Nonautonomous Ordinary Differential Equations by I. T. Kiguradze, T. A. Chanturia is a nonfiction available to read on EtoBox.

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Title page Preface Basic Notation Chapter I. LINEAR DIFFERENTIAL EQUATIONS 1. Equations Having Properties A and B 1.1. Classification of nonoscillatory solutions 1.2. Conjugate points of the equation (1.1) 1.3. Necessary and sufficient conditions for the equation (1.1) to have properties A and B 1.4. Integral criteria for the equation (1.1) to have properties A and B 1.5. On general equations Notes 2. Oscillatory and Nonoscillatory Equations 2.1. Some auxiliary assertions 2.2. Oscillation and nonoscillation criteria 2.3. On third, fourth and sixth order equations Notes 3. Oscillation Properties of Solutions of Equations with Strongly Oscillating Coefficients 3.1. Zeros of solutions on a finite interval 3.2. Oscillation of all solutions of equations with strongly oscillating coefficients Notes 4. The Subspace of Solutions Vanishing at Infinity 4.1. Some integral identities and inequalities 4.2. On functions satisfying the conditions (4.19) 4.3. On a related problem 4.4. Theorems on the dimension of the space V^{(n,σ)} (p0, . .. , p_{n-l}) 4.5. Theorems on the dimension of the space V{(n,σ)}(p) 4.6. On solutions of second order equations Notes 5 . Bounded and Unbounded Solutions 5.1.

Who reads Asymptotic Properties of Solutions of Nonautonomous Ordinary Differential Equations?

Author

I. T. Kiguradze, T. A. Chanturia

Publisher

Kluwer

Published

1993

Language

EN

Category

nonfiction

Subjects

Mathematics, Stem