A-stable time discretizations preserve maximal parabolic regularity

Keyphrases

• Nonlinearity 100%
• Time Discretization 100%
• Runge-Kutta Method 100%
• P-regularity 100%
• α-stable Process 100%
• Maximal Lp-regularity 100%
• R-boundedness 100%
• Maximal Regularity 100%
• Maximal Parabolic Regularity 100%
• Error Analysis 50%
• Stability Analysis 50%
• High-order 50%
• Error Bound 50%
• Growth Conditions 50%
• Crank-Nicolson Method 50%
• Discretized 50%
• Gauss 50%
• Parabolic Problems 50%
• Resolvent 50%
• Nonlinear Parabolic Equations 50%
• Formula Method 50%
• Implicit Euler Method 50%
• Time-discretization Method 50%
• Boundedness Condition 50%
• Fourier multiplier Theorem 50%
• Linear multistep Methods 50%
• Backward Difference Formula 50%
• Second Order Backward Difference Formula 50%
• Discrete Operators 50%
• Operator-valued Fourier multipliers 50%
• Generating Function Method 50%

Mathematics

• Parabolic 100%
• Time Discretization 100%
• Runge-Kutta Method 66%
• Boundedness 66%
• Nonlinearity 66%
• Error Bound 33%
• Resolvent 33%
• Additional Condition 33%
• Generating Function 33%
• Parabolic Problem 33%
• Parabolic Equation 33%
• Error Analysis 33%
• Crank-Nicolson Method 33%
• Fourier Multipliers 33%
• Stability Analysis 33%
• Euler Method 33%
• Growth Condition 33%