Pages that link to "Item:Q2293691"

The following pages link to Bifurcation of nodal radial solutions for a prescribed mean curvature problem on an exterior domain (Q2293691):

Displaying 15 items.

• Bifurcation for solutions of prescribed mean curvature problems on \(\mathbb{R}^ n\) (Q1314621) (← links)
• Lyapunov-type inequalities for one-dimensional Minkowski-curvature problems (Q1726653) (← links)
• \(\frac{\pi}{4}\)-tangentiality of solutions for one-dimensional Minkowski-curvature problems (Q1987054) (← links)
• A constructive approach about the existence of positive solutions for Minkowski curvature problems (Q2064899) (← links)
• Nonexistence criteria of solutions for a class of second order differential equations with relativistic derivative (Q2106125) (← links)
• Multiplicity and Calabi-Bernstein type asymptotic property of positive solutions for one-dimensional Minkowski-curvature problems (Q2106890) (← links)
• Bifurcation and Calabi-Bernstein type asymptotic property of solutions for the one-dimensional Minkowski-curvature equation (Q2247699) (← links)
• Spacelike graphs with prescribed mean curvature on exterior domains in the Minkowski spacetime (Q5157789) (← links)
• Infinitely many sign-changing solutions of the Neumann problem in some FLRW spacetimes (Q6110811) (← links)
• (Q6124912) (← links)
• Nonspurious solutions of the Dirichlet problem for the prescribed mean curvature spacelike equation in a Friedmann-Lemaître-Robertson-Walker spacetime (Q6184978) (← links)
• A bifurcation phenomenon for one-dimensional Minkowski-curvature equation (Q6541007) (← links)
• Repeated \(S\)-shaped and \(\Sigma\)-shaped bifurcation curves for the one-dimensional non-autonomous Minkowski-curvature problem (Q6597319) (← links)
• Global bifurcation of one-signed radial solutions for Minkowski-curvature equations involving indefinite weight and non-differentiable nonlinearities (Q6607346) (← links)
• Non-spurious solutions of discrete mixed boundary value problem with singular \(\phi \)-Laplacian (Q6612503) (← links)