학술논문
EXISTENCE OF POSITIVE SOLUTIONS FOR BVPS TO INFINITE DIFFERENCE EQUATIONS WITH ONE-DIMENSIONAL p-LAPLACIAN
이용수 2
- 영문명
- 발행기관
- 충청수학회
- 저자명
- Yuji Liu
- 간행물 정보
- 『Journal of the Chungcheong Mathematical Society』Volume 24, No. 4, 639~662쪽, 전체 24쪽
- 주제분류
- 자연과학 > 자연과학일반
- 파일형태
- 발행일자
- 2011.11.30
5,680원
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국문 초록
영문 초록
Motivated by Agarwal and O Regan ( Boundary value problems for general discrete systems on in¯nite intervals, Comput.
Math. Appl. 33(1997)85-99), this article deals with the discrete type BVP of the in¯nite di？？erence equations. The su±cient condi-tions to guarantee the existence of at least three positive solutions are established. An example is presented to illustrate the main re- sults. It is the purpose of this paper to show that the approach to
get positive solutions of BVPs by using multi-¯xed-point theorems can be extended to treat BVPs for in¯nite di？？erence equations. The strong Caratheodory (S-Caratheodory) function is de¯ned in this paper.
목차
1. Introduction
2. Main results
키워드
해당간행물 수록 논문
- ON A T-FUNCTION f(x) = x + h(x) WITH A SINGLE CYCLE ON Z2n
- EXISTENCE OF POSITIVE SOLUTIONS FOR BVPS TO INFINITE DIFFERENCE EQUATIONS WITH ONE-DIMENSIONAL p-LAPLACIAN
- A SIMPLE PROOF OF QUOTIENTS OF THETA SERIES AS RATIONAL FUNCTIONS OF J
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