Pages that link to "Item:Q4432778"

The following pages link to Gauged harmonic maps, Born-Infeld electromagnetism, and magnetic vortices (Q4432778):

Displaying 18 items.

• On vanishing theorems for vector bundle valued \(p\)-forms and their applications (Q543355) (← links)
• Solitary waves for nonlinear Klein-Gordon equations coupled with Born-Infeld theory (Q846398) (← links)
• Asymptotic behaviors of governing equation of gauged sigma model for Heisenberg ferromagnet (Q1988409) (← links)
• Classification of non-topological solutions of an elliptic equation arising from self-dual gauged sigma model (Q2054162) (← links)
• Qualitative properties of solutions to semilinear elliptic equations from the gravitational Maxwell gauged \(O(3)\) sigma model (Q2076300) (← links)
• Geometric analysis of the Yang-Mills-Higgs-Dirac model (Q2085440) (← links)
• Explicit self-similar solutions for a class of zero mean curvature equation and minimal surface equation (Q2183432) (← links)
• The boundary value problem for Yang-Mills-Higgs fields (Q2316630) (← links)
• On anisotropic singularities for semi-linear elliptic equations in \(\mathbb{R}^2\) (Q2408607) (← links)
• Integer-squared laws for global vortices in the Born-Infeld wave equations (Q2424092) (← links)
• The gradient flow for gauged harmonic map in dimension two. II (Q2510364) (← links)
• Dynamical behavior near explicit self-similar blow–up solutions for the Born–Infeld equation (Q5240855) (← links)
• Convergent perturbative power series solution of the stationary Maxwell–Born–Infeld field equations with regular sources (Q5256224) (← links)
• An extended magnetostatic Born-Infeld model with a concave lower order term (Q5410937) (← links)
• A survey of solutions in a gravitational Born-Infeld theory (Q5414817) (← links)
• Eigenvalue problems for \(p\)-div-curl systems (Q6110837) (← links)
• Nonlinear problems inspired by the Born-Infeld theory of electrodynamics (Q6493652) (← links)
• Variational aspects of the generalized Seiberg-Witten functional (Q6574282) (← links)