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1.
Sufficient conditions for the uniqueness of positive solutions of singular Sturm-Liouville boundary value problems

where and , are established.

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2.
Here is a particular case of the main result of this paper: Let be a bounded domain, with a boundary of class , and let be two continuous functions, , with 0$">, , with n$">. If


and if the set of all global minima of the function has at least connected components, then, for each 0$"> small enough, the Neumann problem


admits at least strong solutions in .

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3.
Consider

where and and let be the principal eigenvalue of the problem with . For , we discuss for which values of and the Fredholm alternative holds.

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4.
We prove that the least-energy solution of the problem

where is a ball, and if , if , is unique (up to rotation) if is small enough.

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5.
We consider the existence of positive solutions to the BVP

where . Our results extend some of the existing literature on superlinear semipositone problems and singular BVPs. Our proofs are quite simple and are based on fixed point theorems in a cone.

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6.
This paper is concerned with a class of complete second order linear differential equations in a Banach space. We show the existence and uniqueness of classical solutions of

 

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7.
Let , let and let be a bounded domain with a smooth boundary . Our purpose in this paper is to consider the existence of solutions of the problem:

where

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8.
In this paper, we study the existence of -periodic solutions for the problem

where is a -periodic, pseudo monotone mapping from a reflexive Banach space into its dual.

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9.
We show that for any infinite set of unit vectors in the maximal operator defined by

is not bounded in .

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10.
The Dirichlet problem




is considered where the functions and are polynomials. The authors study the problem of determining which functions will admit polynomial solutions for any polynomial . When one additionally requires the classical condition , this forces , and a complete classification is obtained. Some necessary conditions are obtained for the case 2$">.

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