OSCILLATION CRITERIA FOR FUNCTIONAL DIFFERENCE INEQUALITIES WITH STRONGLY BOUNDED FORCING TERM

SUNDAR, PON and KISHOKKUMAR, B. and REVATHI, K. (2018) OSCILLATION CRITERIA FOR FUNCTIONAL DIFFERENCE INEQUALITIES WITH STRONGLY BOUNDED FORCING TERM. Asian Journal of Mathematics and Computer Research, 23 (2). pp. 93-103.

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Abstract

In this paper, we consider the functional difference inequalities of the form:x(n)fLmx(n) +f(n, x(g1(n))x(g2(n))x(gk(n)))gh(n)50 formevenandx(n)fLmx(n)f(n, x(g1(n))x(g2(n))x(gk(n)))gh(n)=0 formoddwherem=2 andLmis the general dis-conjugate difference operator defined byL0x(n) =a0(n)x(n)andLix(n) =ai(n)∆(Li1(x(n))), i= 1,2,, mWe obtain some new oscillation criteria for the above inequalities under the condition1∑n01ai(n)=1,i= 1,2,

Item Type: Article
Subjects: Library Keep > Mathematical Science
Depositing User: Unnamed user with email support@librarykeep.com
Date Deposited: 13 Jan 2024 04:45
Last Modified: 13 Jan 2024 04:45
URI: http://archive.jibiology.com/id/eprint/2088

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