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We investigate the existence of multiple solutions of (1.1) when.
Besides, we also obtain multiple solutions of (1.1) (see our Theorem 1.2).
Wang in [8] obtained multiple solutions of (1.2) by using Ljusternik-Schnirelman method.
We consider below the problem of finding multiple solutions of the semilinear elliptic systems (31).
Putkaradze and Vorobieff [32] made some experiments to show the multiple solutions of the flow in an expanding channel.
In this paper, we shall study the existence of multiple solutions of the semilinear elliptic systems (11).
We consider the existence of multiple solutions of the elliptic equation on with concave and convex nonlinearities.
However, to the best of our knowledge, there are few results for the existence of multiple solutions of (1.3).
Similar(3)
A new Algorithm for finding multiple solution of fractional differential equations is constructed based on a homotopy map between initial approximation and exact solution with predictor force condition.
In general, these problems admit multiple solutions, each of which is considered acceptable and equivalent when the relative importance of the objectives is unknown.
Finally, if the problem has multiple solutions, all of them can be found.
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