In this paper, we shall present a three-point boundary value problem of fuzzy differential equation by means of Green's function.
Discrete third-order three-point right-focal boundary value problems
โ Scribed by D.R. Anderson
- Publisher
- Elsevier Science
- Year
- 2003
- Tongue
- English
- Weight
- 552 KB
- Volume
- 45
- Category
- Article
- ISSN
- 0898-1221
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โฆ Synopsis
we are concerned with the discrete right-focal boundary value problem A3z(t) = f(t, z(t + l)), z(ti) = Az(tz) = A2z(ts) = 0, and the eigenvalue problem A3z(t) = Xa(t)f(z(t + 1))
with the same boundary conditions, where tl < t2 < t3. Under various assumptions on f, a, and X, we prove the existence of positive solutions of both problems by applying a fixed-point theorem.
๐ SIMILAR VOLUMES
with the same boundary conditions. Under various assumptions on f , a, and ฮป we establish intervals of the parameter ฮป which yield the existence of a positive solution of the eigenvalue problem. By placing certain restrictions on the nonlinearity, we prove the existence of at least one, at least two
In this paper, we are concerned with the third order two-point generalized right focal boundary value problem A few new results are given for the existence of at least one, two, three and infinitely many monotone positive solutions of the above boundary value problem by using the Krasnosel'skii fix
We consider the following differential equation together with the three-point focal type boundary conditions where 1 2 < p < 1. By using two different fixed-point theorems, we offer criteria for the existence of three positive solutions of this problem. Examples are also included to illustrate the