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[PDF] Top 20 Stability of numerical method for semi linear stochastic pantograph differential equations

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Stability of numerical method for semi linear stochastic pantograph differential equations

Stability of numerical method for semi linear stochastic pantograph differential equations

... differential equations played an important role in application areas, such as physics, biology, economics, and finance ...[–]. Stochastic pantograph differential equa- tions are particular cases of ... See full document

11

Strong convergence and stability of implicit numerical methods for stochastic differential equations with non-globally Lipschitz continuous coefficients

Strong convergence and stability of implicit numerical methods for stochastic differential equations with non-globally Lipschitz continuous coefficients

... (BEM) method strongly converges to the solution of the SDE with one-sided Lipschitz drift and linearly growing diffusion ...for numerical schemes only cover SDEs where the diffusion coefficients have at ... See full document

21

Equivalence of the mean square stability between the partially truncated Euler–Maruyama method and stochastic differential equations with super linear growing coefficients

Equivalence of the mean square stability between the partially truncated Euler–Maruyama method and stochastic differential equations with super linear growing coefficients

... Actually, many interesting works have been devoted to (A), i.e., given the SDE is stable under certain conditions, some numerical method can reproduce such a stability. We just mention some of the ... See full document

15

Almost sure exponential stability of an explicit stochastic orthogonal Runge Kutta Chebyshev method for stochastic delay differential equations

Almost sure exponential stability of an explicit stochastic orthogonal Runge Kutta Chebyshev method for stochastic delay differential equations

... of numerical methods for stochastic differential equations (SDEs) has recently attracted an increasing ...of stability, i.e., almost sure stability [–] and moment stability ... See full document

8

Almost sure exponential stability in the numerical simulation of stochastic differential equations

Almost sure exponential stability in the numerical simulation of stochastic differential equations

... exponential stability of stochastic differential equations (SDEs) is shared with that of a numerical ...the stochastic theta method is p th moment exponentially stable for a ... See full document

20

Almost sure and moment exponential stability of Euler-Maruyama discretizations for hybrid stochastic differential equations

Almost sure and moment exponential stability of Euler-Maruyama discretizations for hybrid stochastic differential equations

... the stability. Intuitively, even though a numerical method such as the Euler–Maruyama can match the stability properties of a single linear SDE for sufficiently small ∆ > 0, it is ... See full document

21

Almost sure exponential stability of numerical solutions for stochastic delay differential equations

Almost sure exponential stability of numerical solutions for stochastic delay differential equations

... the stochastic ver- sions of the LaSalle theorem, from which follows the almost sure asymptotic stability of SDEs and ...the stability of stochastic difference equations has been exam- ... See full document

17

Block Method for Solving Pantograph-type Functional Differential Equations

Block Method for Solving Pantograph-type Functional Differential Equations

... a numerical method, it is of practical importance to study the behavior of the global ...The numerical solution y n is expected to behave as the exact solution y ( x n ) does as x n approaches ...of ... See full document

5

Numerical solution of stochastic state dependent delay differential equations: convergence and stability

Numerical solution of stochastic state dependent delay differential equations: convergence and stability

... addressing numerical methods, because they play an important role to educe a realistic view of the solution behaviour of such ...the numerical analysis of SDDEs whose time lag is a dis- crete, see, ... See full document

34

Existence and stability of solutions to non linear neutral stochastic functional differential equations in the framework of G Brownian motion

Existence and stability of solutions to non linear neutral stochastic functional differential equations in the framework of G Brownian motion

... Neutral stochastic functional differential equations (NSFDEs) play a key role in model- ing physical, technical, biological and economic dynamic systems such as predicting op- tion pricing and the growth of ... See full document

14

Strong convergence rates for backward Euler–Maruyama method for non-linear dissipative-type stochastic differential equations with super-linear diffusion coefficients

Strong convergence rates for backward Euler–Maruyama method for non-linear dissipative-type stochastic differential equations with super-linear diffusion coefficients

... the stability analysis of the under- lying numerical scheme for the non-linear SDEs ...the numerical scheme is not stable, then the simulated path may diverge substantially from the exact ... See full document

21

Analysis on exponential stability of hybrid pantograph stochastic differential equations with highly nonlinear coefficients

Analysis on exponential stability of hybrid pantograph stochastic differential equations with highly nonlinear coefficients

... asymptotic stability and boundedness arising from automatic ...and linear growth condition. However, the linear growth condition is usually violated in many practical ...and stability of ... See full document

16

Exponential stability of highly nonlinear neutral pantograph stochastic differential equations

Exponential stability of highly nonlinear neutral pantograph stochastic differential equations

... exponential stability criteria by the methods of Lyapunov functions and M-matrices for a class hybrid neutral pantograph stochastic differential ...exponential stability criterion and ... See full document

12

Convergence and stability of the exponential Euler method for semi linear stochastic delay differential equations

Convergence and stability of the exponential Euler method for semi linear stochastic delay differential equations

... By Ito’s formula and the delay term of the equation, we give the proof of Theorem .. The highlight of the proof is that we give the mean square boundedness of the solution to the equation by dividing the interval into ... See full document

19

Backward stochastic differential equations with Young drift

Backward stochastic differential equations with Young drift

... Here η has finite q-variation, with q ∈ [ 1 , 2 ) and the last term is a priori not well-defined. There are several approaches to make sense of such a “rough” PDE (or pathwise SPDEs). We shall employ the solution concept ... See full document

17

On the asymptotic stability and numerical analysis of solutions to nonlinear stochastic differential equations with jumps

On the asymptotic stability and numerical analysis of solutions to nonlinear stochastic differential equations with jumps

... on stability and numerical solution of SDEs with jumps under nonlinear growth con- ...formula, stochastic inequality and nonnegative semi-martingales convergence theorem, we prove that SDEs ... See full document

27

Mean Square Solutions of Second Order Random Differential Equations by Using the Differential Transformation Method

Mean Square Solutions of Second Order Random Differential Equations by Using the Differential Transformation Method

... ordinary differential equations which contain random constant or random variables are well known topics which are called the random ordinary differential ...random differential ... See full document

11

Stability of Exponential Euler Method for Linear Stochastic Delay Differential Equations

Stability of Exponential Euler Method for Linear Stochastic Delay Differential Equations

... Mao, Numerical solutions of stochastic differential delay equations under the generalized Khasminskii-type conditions, Applied Mathematics and Computation, 217(2011), ...and stability ... See full document

6

Razumikhin type theorem and mean square asymptotic behavior of the backward Euler method for neutral stochastic pantograph equations

Razumikhin type theorem and mean square asymptotic behavior of the backward Euler method for neutral stochastic pantograph equations

... Razumikhin-type stability theorems of neutral stochastic functional differential equations (NFDEs) were investigated by several authors, but there was almost no Razumikhin-type theorems on the general ... See full document

15

Numerical methods for simulation of stochastic differential equations

Numerical methods for simulation of stochastic differential equations

... the method we will use for our ...the numerical meth- ods for SDE. First, we represent a stochastic Taylor expansion and we obtain the Euler- Maruyama [11] and Milstein methods [12] from the ... See full document

10

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