Mass- and energy-conserving Gauss collocation methods for the nonlinear Schrödinger equation with a wave operator

Keyphrases

• Energy Conservation 100%
• Nonlinear Schrödinger Equation 100%
• Wave Operator 100%
• Mass-conserving 100%
• Gauss Collocation Method 100%
• Th-1 66%
• Nonlinear Algebraic System 66%
• Numerical Results 33%
• Torus 33%
• Numerical Solution 33%
• Mass Conservation 33%
• Exact Solutions 33%
• Algebraic Convergence 33%
• Collocation 33%
• Newton's Method 33%
• Optimal Convergence Rate 33%
• Fully-discrete 33%
• Newton Iteration 33%
• Gauss 33%
• Discrete Level 33%
• Discrete Energy Method 33%
• Scalar Auxiliary Variable 33%
• Machining Precision 33%
• Discrete-finite Element Method 33%
• Grid Ratio 33%
• Space-time Finite Elements 33%
• Discrete Mass Conservation 33%
• Fixed Point Theorem 33%

Mathematics

• Finite Element Method 100%
• Schr Dinger Equation 100%
• Algebraic System 100%
• Wave Operator 100%
• Collocation Method 100%
• Numerical Solution 50%
• Auxiliary Variable 50%
• Convergence Order 50%
• Iterative Method 50%
• Newton Iteration 50%
• Fixed Point 50%
• Discrete Level 50%
• Point Theorem 50%

Engineering

• Gauss 100%
• Schr Dinger Equation 100%
• Finite Element Analysis 66%
• Mass Conservation 66%
• Numerical Solution 33%
• Auxiliary Variable 33%
• Fixed Point 33%
• Precision Machine 33%
• Point Theorem 33%