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Limit Behavior of Solutions of Ordinary Linear Differential Equations
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František Neuman
Published/Copyright:
February 18, 2010
Abstract
A classification of classes of equivalent linear differential equations with respect to ω-limit sets of their canonical representatives is introduced. Some consequences of this classification to the oscillatory behavior of solution spaces are presented.
Received: 1993-04-06
Published Online: 2010-02-18
Published in Print: 1994-June
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Articles in the same Issue
- Some Open Problems About the Solutions of the Delay Difference Equation
- On Convergence Subsystems of Orthonormal Systems
- A Second-Order Nonlinear Problem with Two-Point and Integral Boundary Conditions
- Two-Dimensional Problems of Stationary Flow of A Noncompressible Viscous Fluid in the Case of Ozeen's Linearization
- Sturm's Theorem for Equations with Delayed Argument
- On the Cardinality of A Semi-Algebraic Set
- On Some Properties of Multiple Conjugate Trigonometric Series
- On Some Two-Point Boundary Value Problems for Two-Dimensional Systems of Ordinary Differential Equations
- Limit Behavior of Solutions of Ordinary Linear Differential Equations
- Contact Problems for Two Anisotropic Half-Planes with Slits
