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The method of lower and upper solutions and the monotone iterative technique are used.
By (C1 - C3), we may use the method of lower and upper solutions (see [3]).
We show this result utilizing the method of lower and upper functions.
Their results were established with the method of lower and upper solutions.
Our analysis relies on the method of lower and upper solutions.
The method of lower and upper solutions has a very long history.
We rely on the method of lower and upper solutions to generate an iterative technique, which is not necessarily monotone.
The main results are based on the method of lower and upper solutions, a priori estimates and Brouwer degree theory.
In Section 2, we introduce some notations, auxiliary results and present the method of lower and upper solutions.
The results are obtained by employing fixed-point theorems and the method of lower and upper solutions.
We adopt the method of lower and upper solutions requiring a weak form of a Wintner-Nagumo growth condition.
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