Positive solutions of singular Dirichlet boundary value problems with time and space singularities
✍ Scribed by Svatoslav Staněk
- Publisher
- Elsevier Science
- Year
- 2009
- Tongue
- English
- Weight
- 889 KB
- Volume
- 71
- Category
- Article
- ISSN
- 0362-546X
No coin nor oath required. For personal study only.
📜 SIMILAR VOLUMES
By a new approach, we present a new existence result of positive solutions to the following Dirichlet boundary value problem, It is remarkable that the result of this paper is not obtained by employing the fixed-point theorems in cone and the method of the lower and upper functions. Our nonlinearit
The paper discusses the existence of positive solutions, dead core solutions and pseudodead core solutions of the singular Dirichlet boundary value problem Here λ is the positive parameter, A > 0, f is singular at the value 0 of its first phase variable and h may be singular at the value 0 of its s
By constructing a particular closed convex set and applying the Mönch fixed-point theorem, we study the existence of positive solutions of the singular boundary value problem in Banach space, singularities occurring at t = 0, 1, and x = θ . Our method is completely distinct from what the former lit
## Abstract The paper presents existence results for positive solutions of the differential equations __x__ ″ + __μh__ (__x__) = 0 and __x__ ″ + __μf__ (__t, x__) = 0 satisfying the Dirichlet boundary conditions. Here __μ__ is a positive parameter and __h__ and __f__ are singular functions of non‐p