Pages that link to "Item:Q1729187"
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The following pages link to Existence and multiplicity of solutions for Kirchhoff-Schrödinger type equations involving \(p(x)\)-Laplacian on the entire space \(\mathbb{R}^N\) (Q1729187):
Displaying 31 items.
- Existence and uniqueness of positive solution for \(p\)-Laplacian Kirchhoff-Schrödinger-type equation (Q1629339) (← links)
- Multiplicity and concentration behaviour of positive solutions for Schrödinger-Kirchhoff type equations involving the \(p\)-Laplacian in \(\mathbb{R}^N\) (Q1637028) (← links)
- Existence of sign-changing solutions for \(p(x)\)-Laplacian Kirchhoff type problem in \(\mathbb{R}^N\) (Q1996210) (← links)
- Existence and multiplicity of weak solutions for a Neumann elliptic problem with \(\vec{p}(x)\)-Laplacian (Q2022945) (← links)
- Existence and multiplicity of solutions for Schrödinger-Kirchhoff type problems involving the fractional \(p(\cdot) \)-Laplacian in \(\mathbb{R}^N\) (Q2126649) (← links)
- A class of \(p_1 (x, \cdot)\) \& \(p_2 (x, \cdot)\)-fractional Kirchhoff-type problem with variable \(s(x, \cdot)\)-order and without the Ambrosetti-Rabinowitz condition in \(\mathbb{R}^N\) (Q2135069) (← links)
- Radially symmetric solutions for quasilinear elliptic equations involving nonhomogeneous operators in an Orlicz-Sobolev space setting (Q2151963) (← links)
- An optimal control problem governed by a Kirchhoff-type variational inequality (Q2176022) (← links)
- Existence and multiplicity of solutions for a Schrödinger-Kirchhoff type equation involving the fractional \(p(.,.)\)-Laplacian operator in \(\mathbb{R}^N\) (Q2228329) (← links)
- Multiplicity solutions to non-local problems with general potentials and combined nonlinearities (Q2236747) (← links)
- On a class of \(p(x)\)-Choquard equations with sign-changing potential and upper critical growth (Q2243641) (← links)
- Existence of solutions for sublinear Kirchhoff problems with sublinear growth (Q2298540) (← links)
- A-priori bounds and multiplicity of solutions for nonlinear elliptic problems involving the fractional \(p(\cdot)\)-Laplacian (Q2338684) (← links)
- Kirchhoff-type problems involving logarithmic nonlinearity with variable exponent and convection term (Q2684838) (← links)
- On a class of double-phase problem without Ambrosetti–Rabinowitz-type conditions (Q4958374) (← links)
- Schrödinger p⋅–Laplace equations in RN involving indefinite weights and critical growth (Q5015505) (← links)
- (Q5034910) (← links)
- Existence and multiplicity of solutions for generalized quasilinear Schrödinger equations (Q5102311) (← links)
- Multiple solutions for p(x)${p(x)}$‐curl systems with nonlinear boundary condition (Q6047515) (← links)
- Multiplicity results of solutions to the double phase anisotropic variational problems involving variable exponent (Q6100694) (← links)
- Infinitely many solutions to a Kirchhoff-type equation involving logarithmic nonlinearity via Morse's theory (Q6151836) (← links)
- Elliptic anisotropic Kirchhoff-type problems with singular term (Q6156232) (← links)
- Kirchhoff type elliptic equations with double criticality in Musielak–Sobolev spaces (Q6179836) (← links)
- On a nonlocal anisotropic system with variable exponents (Q6189060) (← links)
- Quasilinear double phase problems with parameter dependent performance on the whole space (Q6190011) (← links)
- \(p(x)\)-Kirchhoff bi-nonlocal elliptic problem driven by both \(p(x)\)-Laplacian and \(p(x)\)-Biharmonic operators (Q6491296) (← links)
- Infinitely many small energy solutions to nonlinear Kirchhoff-Schrödinger equations with the \(p\)-Laplacian (Q6541344) (← links)
- Existence of weak solutions for Kirchhoff type double-phase problem in \(\mathbb{R}^N\) (Q6551556) (← links)
- Multiplicity of solutions for double phase equations with concave-convex nonlinearities (Q6599030) (← links)
- Existence and multiplicity of solutions for a \(p(x)\)-Choquard-Kirchhoff problem involving critical growth and concave-convex nonlinearities (Q6627010) (← links)
- On a double phase problem of Kirchhoff-type with variable exponent (Q6662515) (← links)
