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Published in 2019 at "Mathematical Methods in the Applied Sciences"
DOI: 10.1002/mma.6140
Abstract: In this paper, we study the existence and multiplicity of standing waves with prescribed L2 ‐norm Schrödinger‐Poisson equations with general nonlinearities in R3 : i∂tψ+Δψ−κ(|x|−1*|φ|2)ψ+f(ψ)=0, where κ>0 and f is superlinear and satisfies the monotonicity…
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Keywords:
dinger poisson;
schr dinger;
existence multiplicity;
equations general ... See more keywords
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Published in 2018 at "Mediterranean Journal of Mathematics"
DOI: 10.1007/s00009-018-1188-7
Abstract: We consider the following fractional elliptic problem: $$\begin{aligned} (P)\left\{ \begin{array}{ll} (-\Delta )^s u = f(u) H(u-\mu )&{} \quad \text{ in } \ \Omega ,\\ u =0 &{}\quad \text{ on } \ \mathbb{{R}}^n {\setminus } \Omega…
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Keywords:
multiplicity solutions;
existence multiplicity;
solutions fractional;
fractional elliptic ... See more keywords
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Published in 2019 at "Mediterranean Journal of Mathematics"
DOI: 10.1007/s00009-019-1317-y
Abstract: We consider the following elliptic problem $$\begin{aligned} \left\{ \begin{array}{lll} -{\text {div}}\left( \dfrac{\left| \nabla u\right| ^{p-2} \nabla u}{\left| y\right| ^{ap}}\right) = \mu \dfrac{\left| u\right| ^{p-2} u}{\left| y\right| ^{p(a+1)}}+ h(x) \dfrac{\left| u\right| ^{q-2} u}{\left| y\right| ^{bq}} +…
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Keywords:
left right;
dfrac left;
elliptic problem;
problem ... See more keywords
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Published in 2017 at "Afrika Matematika"
DOI: 10.1007/s13370-016-0444-x
Abstract: In this paper, we are concerned with quasilinear elliptic equations with a Dirichlet boundary condition and two parameters. Using the truncation techniques and variational methods, the existence and/or multiplicity of positive solutions to the problems…
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Keywords:
existence multiplicity;
positive solutions;
elliptic equations;
two parameters ... See more keywords
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Published in 2018 at "Bulletin of the Iranian Mathematical Society"
DOI: 10.1007/s41980-018-0054-5
Abstract: Using variational methods, we prove in different situations the existence and multiplicity of solutions for the following Steklov problem: $$\begin{aligned} -\text{ div }(a(x, \nabla u))+|u|^{p(x)-2}u= & {} 0, \quad \text {in }\Omega , \\ a(x,…
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Keywords:
existence multiplicity;
multiplicity results;
partial omega;
mapsto mathbb ... See more keywords
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Published in 2019 at "Journal of Mathematical Analysis and Applications"
DOI: 10.1016/j.jmaa.2019.03.028
Abstract: Abstract In this paper we establish sufficient conditions for an asymptotically linear elliptic boundary value problem to have at least five solutions when the range of the derivative of the nonlinearity includes at least the…
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Keywords:
results semilinear;
elliptic problem;
problem;
semilinear elliptic ... See more keywords
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Published in 2020 at "Journal of Mathematical Analysis and Applications"
DOI: 10.1016/j.jmaa.2020.123882
Abstract: Abstract This paper deals with the following variational problem with variable exponents { − div ( ( 1 + | ∇ u | p ( x ) 1 + | ∇ u | 2 p…
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Keywords:
multiplicity solutions;
existence multiplicity;
ambrosetti rabinowitz;
condition ... See more keywords
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Published in 2019 at "Journal of Mathematical Physics"
DOI: 10.1063/1.5082847
Abstract: This paper deals with the existence and multiplicity of positive solutions for a class of Kirchhoff Laplacian type problems in whole R3. The multiplicity of solutions is established by variational methods and Ljusternik-Schnirelmann theory.
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Keywords:
multiplicity;
existence multiplicity;
class kirchhoff;
solutions class ... See more keywords
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Published in 2019 at "Journal of Mathematical Physics"
DOI: 10.1063/1.5087755
Abstract: It is well known that a single nonlinear fractional Schr\"odinger equation with a potential $V(x)$ and a small parameter $\varepsilon $ may have a positive solution that is concentrated at the nondegenerate minimum point of…
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Keywords:
existence multiplicity;
positive solutions;
minimum point;
fractional laplacian ... See more keywords
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Published in 2021 at "Applicable Analysis"
DOI: 10.1080/00036811.2021.1979223
Abstract: In this paper, by using the concentration-compactness principle of Lions for variable exponents found in [Bonder JF, Silva A. Concentration-compactness principal for variable exponent space and app...
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Keywords:
multiplicity solutions;
existence multiplicity;
type potential;
solutions kirchhoff ... See more keywords
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Published in 2020 at "Mathematical Problems in Engineering"
DOI: 10.1155/2020/3965721
Abstract: which was proposed by Kirchhoff in [6]. In fact, (3) is an extension and generalization of the classical D’Alembert wave equation in some ways. .is model is widely used in many fields, such as non-Newtonian…
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Keywords:
multiplicity positive;
existence multiplicity;
positive solutions;
type equations ... See more keywords