Pages that link to "Item:Q961076"

The following pages link to On a class of boundary value problems involving the \(p\)-biharmonic operator (Q961076):

Displaying 20 items.

• Remarks on the qualitative questions for biharmonic operators (Q514967) (← links)
• On overdetermined boundary value problems for the biharmonic operator (Q1340576) (← links)
• A critical \(p\)-biharmonic system with negative exponents (Q2004600) (← links)
• A positivity preserving property result for the biharmonic operator under partially hinged boundary conditions (Q2035962) (← links)
• Higher order approximation of biharmonic problem using the WEB-spline based mesh-free method (Q2171400) (← links)
• Approximation of \(p\)-biharmonic problem using WEB-spline based mesh-free method (Q2296076) (← links)
• (Q3388347) (← links)
• Ordinary <i>p</i>‐Biharmonic Problems (Q4582073) (← links)
• (Q4615671) (← links)
• On the numerical approximation of <i>p</i>‐biharmonic and ∞‐biharmonic functions (Q4966594) (← links)
• Existence of a non-trivial solution for fourth-order elastic beam equations involving Lipschitz non-linearity (Q4966803) (← links)
• A Lie symmetry analysis and explicit solutions of the two‐dimensional ∞‐Polylaplacian (Q4967119) (← links)
• A C⁰ Interior Penalty Discontinuous Galerkin Method and an equilibrated <i>a posteriori</i> error estimator for a nonlinear fourth order elliptic boundary value problem of <i>p</i>-biharmonic type (Q5044414) (← links)
• On the discretization of evolution &lt;i&gt;p&lt;/i&gt;-bi-Laplace equation (Q5882865) (← links)
• Pseudomodes for Biharmonic Operators with Complex Potentials (Q6086800) (← links)
• On the Pinsky phenomenon for B-elliptic operators (Q6112414) (← links)
• On the solution of evolution p(.)-Bilaplace equation with variable (Q6154725) (← links)
• Mixed finite element method for a beam equation with the \(p(x)\)-biharmonic operator (Q6161531) (← links)
• Boundary value problem of the operator \(\oplus^k\) related to the biharmonic operator and the diamond operator (Q6161987) (← links)
• Galerkin method applied to \(p(\cdot)\)-bi-Laplace equation with variable exponent (Q6585974) (← links)