Pages that link to "Item:Q3104456"

The following pages link to 𝑝(𝑥)-Laplacian with indefinite weight (Q3104456):

Displaying 37 items.

• Eigenvalues for a Neumann boundary problem involving the \(p(x)\)-Laplacian (Q277785) (← links)
• Homoclinic solutions for \(p(t)\)-Laplacian-Hamiltonian systems without coercive conditions (Q305809) (← links)
• Existence of two almost homoclinic solutions for \(p(t)\)-Laplacian Hamiltonian systems with a small perturbation (Q330372) (← links)
• Existence of a solution for a nonlocal elliptic system of \((p(x),q(x))\)-Kirchhoff type (Q721015) (← links)
• On a Kirchhoff singular \(p(x)\)-biharmonic problem with Navier boundary conditions (Q829598) (← links)
• Eigenvalues of some \(p(x)\)-biharmonic problems under Neumann boundary conditions (Q1755487) (← links)
• Some remarks on a class of \(p(x)\)-Laplacian Robin eigenvalue problems (Q1790524) (← links)
• Weak solutions for fractional \(p(x,\cdot)\)-Laplacian Dirichlet problems with weight (Q2135659) (← links)
• On a class of fractional Laplacian problems with variable exponents and indefinite weights (Q2173240) (← links)
• Existence and multiplicity of solutions for a Schrödinger-Kirchhoff type equation involving the fractional \(p(.,.)\)-Laplacian operator in \(\mathbb{R}^N\) (Q2228329) (← links)
• For a class of \(p(x)\)-biharmonic operators with weights (Q2314682) (← links)
• Eigenvalue problems for fractional \(p(x,y)\)-Laplacian equations with indefinite weight (Q2332979) (← links)
• On a fourth order elliptic problem with a \(p(x)\)-biharmonic operator (Q2345091) (← links)
• On the existence of a weak solution for some singular \(p(x)\)-biharmonic equation with Navier boundary conditions (Q2417262) (← links)
• Multiple solutions for fourth order elliptic problems with \(p(x)\)-biharmonic operators (Q2806530) (← links)
• Existence of solution for an indefinite weight quasilinear problem with variable exponent (Q2862981) (← links)
• Minimax method involving singular <i>p</i>(<i>x</i>)-Kirchhoff equation (Q4599487) (← links)
• (Q4627067) (← links)
• (Q4627091) (← links)
• Existence of solutions for a <i>p</i>(<i>x</i>)-biharmonic problem under Neumann boundary conditions (Q4958377) (← links)
• Quasilinear elliptic problem without Ambrosetti–Rabinowitz condition involving a potential in Musielak–Sobolev spaces setting (Q5020756) (← links)
• On the fourth-order Leray–Lions problem with indefinite weight and nonstandard growth conditions (Q5095250) (← links)
• Existence and multiplicity of solutions for p(.)-Kirchhoff-type equations (Q5102188) (← links)
• Nonhomogeneous<i>p</i>(<i>x</i>)-Laplacian Steklov problem with weights (Q5213350) (← links)
• Nonhomogeneous eigenvalue problem with indefinite weight (Q5374188) (← links)
• Eigenvalues for a fourth order elliptic problem (Q5496249) (← links)
• Some remarks on an eigenvalue problem for an anisotropic elliptic equation with indefinite weight (Q5864238) (← links)
• Existence and multiplicity of solutions for α(x)-Kirchhoff Equation with indefinite weights (Q6064230) (← links)
• On the existence of solutions of a nonlocal biharmonic problem (Q6136176) (← links)
• On the \(p(x)\)-curl-system problem with indefinite weight and nonstandard growth conditions (Q6154123) (← links)
• Multiplicity of solutions for a nonhomogeneous problem involving a potential in Orlicz-Sobolev spaces (Q6177232) (← links)
• Multiplicity results for <i>p(x)</i> -biharmonic equations with nonlinear boundary conditions (Q6549322) (← links)
• Existence of solutions for \(p(x)\)-Laplacian elliptic BVPs on a variable Sobolev space via fixed point theorems (Q6550195) (← links)
• Multiplicity result for a \((p(x), q(x))\)-Laplacian-like system with indefinite weights (Q6603975) (← links)
• Multiplicity of solutions for a non-local problem with indefinite weights (Q6608453) (← links)
• Analysis of solutions for a class of \((p_1(x), \ldots, p_n(x))\)-Laplacian systems with Hardy potentials (Q6638317) (← links)
• Multiple solutions for a \(p(x)\)-Laplacian-like problem with Neumann boundary conditions (Q6656353) (← links)