O'Regan, "On a fractional differential equation with infinitely many solutions," Advances in Difference Equations, vol. 2012, no. 145, pp. 1-6, 2012.Ba˘leanu D, Mustafa OG, O'Regan D (2012) On a fractional differential equation with infinitely many solutions. Adv Differ Equ 2012:145...
Focusing nonlinear Schrodinger equation with infinitely many solitons.Studies the long-time behavior of the solutions for nonlinear Schrodinger equation. Use of the Reimann-Hilbert factorization formulation of the inverse scattering problem; Time evolutions and asymptotic conditions of the scattering ...
Infinitely many solutionsVariant fountain theoremsIn this paper, we use variant fountain theorems to study the existence of infinitely many solutions for the fractional p-Laplacian equation $$ (-\\Delta )_{p}^{\\alpha }u+\\lambda V(x) \\vert u \\vert ^{p-2}u=f(x,u)-\\mu g(x)...
In this paper, we study the existence of infinitely many solutions of the perturbed biharmonic equation with Navier boundary value condition Under the assumptions thatf(x,u) is odd and with locally superlinear growth at infinity inuandg(x,u) is not odd inu, we prove the existence of ...
百度试题 结果1 题目If the equation =+2 2 in x has infinitely many solutions. then k= 相关知识点: 试题来源: 解析 7 -2 反馈 收藏
This paper deals with a p(x)-Laplacian equation in R-N. By means of a direct variational approach and the theory of the variable exponent Sobolev spaces, we establish the existence of infinitely many distinct homoclinic radially symmetric solutions whose W-1.p(x)(R-N)-norms tend to zero ...
For all p∈(1,∞) and f(x,t)∈L (p+1)/p , existence of infinitely many periodic solutions is proved. This improves the results of the author [Nonlinear Anal., Theory, Methods Appl. 11, 85- 104 (1987); see also Proc. Japan Acad., Ser. A 61, 341-344 (1985; Zbl 0599.35090)...
摘要: In this paper,by using variational method and concentration- compactness principle,infinitely many solutions are obtained for a class of biharmonic equation with singular potential.关键词: biharmonic equation concentration-compactness principle variational method ...
methodIn this paper, we study the existence of infinitely many solutions of the perturbed biharmonic equation with Navier boundary value conditionUnder the assumptions that f(x, u) is odd and with locally superlinear growth at infinity in u and g(x, u) is not odd in u, we prove the...
1) a system of two equations with two unknowns may have one solution, no solution, or infinitely many solutions 2) if you solve and get an ALWAYS TRUE equation (e.g. 12=12), then the system has infinitely many solutions 3) if you solve and get a NEVER TRUE equation (e.g. -2=...