Convergence of a decoupled mixed FEM for the dynamic Ginzburg–Landau equations in nonsmooth domains with incompatible initial data

Keyphrases

• Curved Polyhedra 25%
• Discrete Energy Method 50%
• Discrete Harmonic Functions 25%
• Discrete Solution 50%
• Finite Element Solution 100%
• Finite Element Spaces 50%
• Fully-discrete 50%
• Galerkin Finite Element Method 25%
• Ginzburg-Landau Equation 100%
• Global Existence of Weak Solutions 25%
• Global Uniqueness 25%
• Harmonic Vector Fields 25%
• Imbedding Inequalities 25%
• Mixed FEM 100%
• Mixed Finite Elements 50%
• Multi-connected Domain 25%
• Non-smooth Domain 100%
• Nonconvex 25%
• Nonlinear Structures 25%
• Nonsmooth 25%
• Numerical Examples 25%
• Parabolic Equation 25%
• PDE 50%
• Regularity of Solutions 25%
• Sobolev Embedding 25%
• Time-stepping Scheme 25%
• True Solution 25%
• Uniqueness of Weak Solutions 25%

Mathematics

• Boundedness 16%
• Discrete Energy 33%
• Discrete Solution 33%
• Finite Element Methods 100%
• Global Existence 16%
• Harmonic Vector Field 16%
• Initial Datum 100%
• Mixed Finite Element Method 16%
• Nonsmooth Domain 100%
• Numerical Example 16%
• Parabolic Equation 16%
• PDE 33%
• Polyhedron 16%
• Time Step 16%
• True Solution 16%
• Weak Solution 16%