In this paper, We study the existence and uniqueness of solutions for boundary value problems to the singular one-dimension -Laplacian by using mixed monotone method. Our results improve several recent results established in the literature.</p
We study a nonlinear one dimensional heat equation with nonmonotone perturbation and with mixed boun...
In this paper, using fixed point index and the mixed monotone technique, we present some multiplicit...
ABSTRACT. In this paper, we study the singular discrete boundary value problem8< [(u(t 1))] + g(...
AbstractBy mixed monotone method, the existence and uniqueness are established for singular (k, n - ...
By mixed monotone method, the existence and uniqueness are established for singular higher-order con...
AbstractBy mixed monotone method, the existence and uniqueness are established for singular fourth-o...
AbstractThe singular boundary value problem[formula]is studied in this paper whereg(s)=|s|p−2s,p>1. ...
This paper is devoted to study the existence and uniqueness of solutions to nonlinear difference Φ-...
This paper is devoted to study the existence and uniqueness of solutions to nonlinear difference Φ-...
This paper is devoted to study the existence and uniqueness of solutions to nonlinear difference Φ-...
This paper provides sufficient conditions for the existence and uniqueness of positive solutions to ...
In this paper, the method of upper and lower solutions is employed to obtain uniqueness of solutions...
By fixed point theorem of a mixed monotone operator, we study boundary value problems to non-linear ...
AbstractThe singular boundary value problemΦu′′=−gt,u,for all t∈0,1,u0=u1=0,is studied in this paper...
In this paper, the method of upper and lower solutions is employed to obtain uniqueness of solutions...
We study a nonlinear one dimensional heat equation with nonmonotone perturbation and with mixed boun...
In this paper, using fixed point index and the mixed monotone technique, we present some multiplicit...
ABSTRACT. In this paper, we study the singular discrete boundary value problem8< [(u(t 1))] + g(...
AbstractBy mixed monotone method, the existence and uniqueness are established for singular (k, n - ...
By mixed monotone method, the existence and uniqueness are established for singular higher-order con...
AbstractBy mixed monotone method, the existence and uniqueness are established for singular fourth-o...
AbstractThe singular boundary value problem[formula]is studied in this paper whereg(s)=|s|p−2s,p>1. ...
This paper is devoted to study the existence and uniqueness of solutions to nonlinear difference Φ-...
This paper is devoted to study the existence and uniqueness of solutions to nonlinear difference Φ-...
This paper is devoted to study the existence and uniqueness of solutions to nonlinear difference Φ-...
This paper provides sufficient conditions for the existence and uniqueness of positive solutions to ...
In this paper, the method of upper and lower solutions is employed to obtain uniqueness of solutions...
By fixed point theorem of a mixed monotone operator, we study boundary value problems to non-linear ...
AbstractThe singular boundary value problemΦu′′=−gt,u,for all t∈0,1,u0=u1=0,is studied in this paper...
In this paper, the method of upper and lower solutions is employed to obtain uniqueness of solutions...
We study a nonlinear one dimensional heat equation with nonmonotone perturbation and with mixed boun...
In this paper, using fixed point index and the mixed monotone technique, we present some multiplicit...
ABSTRACT. In this paper, we study the singular discrete boundary value problem8< [(u(t 1))] + g(...