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Oscillation Results for Second Order Self-Adjoint Matrix Differential Systems
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Qi-Ru Wang
Published/Copyright:
March 4, 2010
Abstract
By employing the matrix Riccati technique and the integral averaging technique, new oscillation criteria are established for a second order self-adjoint matrix differential system of the form [𝑌(𝑡)𝑌′]′ + 𝑄(𝑡)𝑌 = 0.
Key words and phrases:: Matrix differential systems; oscillation; matrix Riccati technique; integral averaging technique
Received: 2003-03-04
Revised: 2003-07-21
Published Online: 2010-03-04
Published in Print: 2004-June
© Heldermann Verlag
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Keywords for this article
Matrix differential systems;
oscillation;
matrix Riccati technique;
integral averaging technique
Articles in the same Issue
- Maximal Subgroups of Some Classes of Semigroups of Binary Relations
- Additive Surjections Preserving Rank One and Applications
- Some Families of Generating Functions for the Bessel and Related Functions
- On the Uniqueness of Solutions of Some Quasi-Variational Inequalities from Control Theory
- The Existence of Solutions for a Semilinear Abstract Dirichlet Problem
- Noncommutative Symplectic Foliation, Bott Connection and Phase Space Reduction
- Karoubi–Villamayor K-Theory, Weakly Stable C*-Categoroids, and KK-Theory
- On Absolutely Nonmeasurable Additive Functions
- On Higher Order Functional Differential Equations with Property A
- On the Behavior of Solutions of Linear Neutral Integrodifferential Equations with Unbounded Delay
- Invariant Regions and Global Existence of Solutions for Reaction-Diffusion Systems with a Full Matrix of Diffusion Coefficients and Nonhomogeneous Boundary Conditions
- A Sharp Endpoint Estimate for a Multilinear Littlewood–Paley Operator
- On an Initial-Boundary Value Problem for a Fourth Order Composite Equation with Bilaplacian
- An Application of Independent Families of Sets to the Measure Extension Problem
- Oscillation Results for Second Order Self-Adjoint Matrix Differential Systems
