One-leg methods - Globe Thesis

Keyword [One-leg methods] Result: 1 - 20 \| Page: 1 of 2
1.	Stability Analysis Of Numerical Methods For Several Classes Of Volterra Functional Differential Equations
2.	Convergence And Stability Of Several Numerical Methods For Nonlinear Stochastic Delay Differential Equations
3.	Numerical Analysis Of Nonlinear Neutral Functional Differential Equations
4.	Numerical Analysis For Several Classes Of Nonlinear Delay Differential-Algebraic Equations
5.	Nonlinear Stability Of One-leg Methods For Delay Differential Equations
6.	Numerical Analysis Of One-Leg Methods For A Class Of Delay Differential Algebraic Equations
7.	Discrete-time Waveform Relaxation Methods Of Nonlinear Differential-Algebraic Equations
8.	The Numerical Stability Analysis For Two Classes Of Delay Differential Equations
9.	Input-to-state Stability Of Numerical Methods For Control Systems With Delays
10.	Stability Analysis Of Numerical Methods For Nonlinear Delay Integro-differential Equations
11.	Convergence And Stability Of The IMEX One-leg Methods For Stiff Volterra Delay Integro-differential Equations
12.	The Method Of Integral Differential Equations Fugitive,
13.	Dissipativity Of Numerical Methods For A Class Of Nonlinear Neutral Delay Differential Equations
14.	Convergence Analysis Of Numerical Methods For A Class Of Nonlinear Neutral Delay Differential Equations
15.	Stability Analysis Of One-leg Methods For Functional Differential And Functional Equations
16.	Implicit-explicit Multistep Methods For Nonlinear Stiff Delay Differential Equations
17.	Error Analysis Of Implicit-explicit Linear Multistep Methods And Implicit-explicit One-leg Methods For Stiff Initial Value Problems
18.	Stability Analysis Of One-leg Methods For Nonlinear Functional Differential And Functional Equations With Two Delays
19.	Convergence Of One-leg Methods For Nonlinear Neutral Delay-integro-differential Equations
20.	Dissipativity Analysis Of One-leg Methods And Runge-Kutta Methods For A Class Of Neutral Delay Integro-differential Equations
<<First <Prev Next> Last>> Jump to