Article
Open Access
Oscillation of higher order neutral functional difference equations with positive and negative coefficients
-
R. Rath
,
B. Barik
Published/Copyright:
May 13, 2010
Published Online: 2010-5-13
Published in Print: 2010-6-1
© 2010 Mathematical Institute, Slovak Academy of Sciences
Articles in the same Issue
- Constructions of quotient algebras via triangular norms
- The general gould type integral with respect to a multisubmeasure
- On the sparse set topology
- Unique solvability of a non-linear non-local boundary-value problem for systems of non-linear functional differential equations
- Layer and unlayer solutions for some singularly perturbed semilinear elliptic systems
- A note on a dirichlet problem with concave-convex nonlinearity
- Oscillation of higher order neutral functional difference equations with positive and negative coefficients
- Some topological and geometric properties of generalized Euler sequence space
- Random solution of random multivalued operator inclusions
- Remark to an unambiguity of estimators in the universal linear statistical models with the type ii constraints
Keywords for this article
oscillatory solution;
nonoscillatory solution;
asymptotic behaviour;
difference equation
Creative Commons
BY-NC-ND 3.0
Articles in the same Issue
- Constructions of quotient algebras via triangular norms
- The general gould type integral with respect to a multisubmeasure
- On the sparse set topology
- Unique solvability of a non-linear non-local boundary-value problem for systems of non-linear functional differential equations
- Layer and unlayer solutions for some singularly perturbed semilinear elliptic systems
- A note on a dirichlet problem with concave-convex nonlinearity
- Oscillation of higher order neutral functional difference equations with positive and negative coefficients
- Some topological and geometric properties of generalized Euler sequence space
- Random solution of random multivalued operator inclusions
- Remark to an unambiguity of estimators in the universal linear statistical models with the type ii constraints
