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[PDF] Top 20 Numerical methods for Stochastic differential equations: two examples

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Numerical methods for Stochastic differential equations: two examples

Numerical methods for Stochastic differential equations: two examples

... In this paper, we would like to present three recent contributions on the topic or in close connection to it. In Section 2, P.- ´ E. Chaudru de Raynal, introduces a new problem in the field of diffusion processes by con- ... See full document

13

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

... At this point, it is worth mentioning how our work compares with that of Higham et al. [18]. Theorem 3.3 in their paper is a very important contribution to the numerical SDE theory. The authors proved strong ... See full document

21

Numerical methods for simulation of stochastic differential equations

Numerical methods for simulation of stochastic differential equations

... differential equations (SDEs), namely the Euler-Maruyama (EM) and Milstein ...These methods are based on the truncated Ito-Taylor ...to numerical solution using Monte Carlo simulation for each ...the ... See full document

10

Accurate stationary densities with partitioned numerical methods for stochastic partial differential equations

Accurate stationary densities with partitioned numerical methods for stochastic partial differential equations

... of stochastic systems that are second order in time depends on the damping parameter, η ...order stochastic differential equations with additive noise and a damping term, it is possible to ... See full document

15

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

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

... where stochastic stability means exponential stability in mean square, results that answer (Q1) and (Q2) for scalar, linear systems can be found in [7, 20, ...of numerical methods for scalar constant ... See full document

20

Explicit numerical approximations for stochastic differential equations in finite and infinite horizons : truncation methods, convergence in pth moment, and stability

Explicit numerical approximations for stochastic differential equations in finite and infinite horizons : truncation methods, convergence in pth moment, and stability

... explicit numerical methods have advantages, a couple of modified EM methods have recently been developed for nonlinear ...EM methods still cannot handle the convergence of a large class of ... See full document

46

Computational method based on triangular operational matrices for solving nonlinear stochastic differential equations

Computational method based on triangular operational matrices for solving nonlinear stochastic differential equations

... causes differential equations, integro-differential or partial differential equations involving stochastic excitations of a Gaussian white ...by stochastic ... See full document

11

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

... of numerical methods for stochastic differential equations (SDEs) has recently received a more and more ...of numerical methods for ordinary differential ... See full document

21

Structure preserving stochastic Runge–Kutta–Nyström methods for nonlinear second order stochastic differential equations with multiplicative noise

Structure preserving stochastic Runge–Kutta–Nyström methods for nonlinear second order stochastic differential equations with multiplicative noise

... differential equations (SDEs) have been widely used in many fields such as bi- ology, economics, physics and finance (see, ...efficient numerical methods is of great signif- ...reliable numerical ... See full document

18

Numerical stationary distribution and its convergence for nonlinear stochastic differential equations

Numerical stationary distribution and its convergence for nonlinear stochastic differential equations

... the stochastic dif- ferential equation has a unique stationary ...one-step numerical methods including the BEM ...the numerical method. Therefore, for any one-step numerical solution ... See full document

28

Convergence rates of the truncated Euler-Maruyama method for stochastic differential equations

Convergence rates of the truncated Euler-Maruyama method for stochastic differential equations

... several numerical methods have been de- veloped to study the strong convergence of the numerical solutions to stochastic differen- tial equations (SDEs) under the local Lipschitz ... See full document

19

Numerical solution methods for fractional partial differential equations

Numerical solution methods for fractional partial differential equations

... and numerical results are ...in two different ways; reduction of the L1 scheme and using regression ...recent methods used to approximate the fractional deriva- tive which is Spline method as in ... See full document

464

Accelerated Genetic Algorithm Solutions Of Some Parametric Families Of Stochastic Differential Equations

Accelerated Genetic Algorithm Solutions Of Some Parametric Families Of Stochastic Differential Equations

... optimization methods which are based on the principles of ...the numerical solutions of stochastic differential equations with different ...in two steps: ... See full document

7

On One Step Method of Euler Maruyama Type for Solution of Stochastic Differential Equations Using Varying Stepsizes

On One Step Method of Euler Maruyama Type for Solution of Stochastic Differential Equations Using Varying Stepsizes

... order stochastic differential equations (SDEs) using Itô integral equation as basis ...the numerical solution is also examined for the SDEs. Two problems of first order SDEs are ... See full document

15

On two numerical problems in applied probability : discretization of Stochastic Differential Equations and optimization of an expectation depending on a parameter

On two numerical problems in applied probability : discretization of Stochastic Differential Equations and optimization of an expectation depending on a parameter

... We model the execution flow of orders at time T by a random variable N T (δ) whose conditional distribution with respect to the price process over [0, T ] is Poisson with parameter depending on the fair price and the ... See full document

16

Wiener chaos expansion and numerical solutions of stochastic partial differential equations

Wiener chaos expansion and numerical solutions of stochastic partial differential equations

... a two-stage MCMC method for sampling the permeability fields, where coarse-scale models of the fluid flows are used to increase the acceptance rate of the MCMC ...the two-stage MCMC method, we first test ... See full document

225

Numerical solutions of neutral stochastic functional differential equations

Numerical solutions of neutral stochastic functional differential equations

... functional differential equations and SFDEs, most NSFEDs can not be solved explicitly, so numerical methods become one of the power- ful ...the numerical analysis of the deterministic ... See full document

20

Quadratic spline solution of Calculus of Variation Problems

Quadratic spline solution of Calculus of Variation Problems

... the numerical methods are ...to numerical methods to get the solution of the differential ...equations. Numerical methods with spline functions in getting the ... See full document

10

Stability of numerical method for semi linear stochastic pantograph differential equations

Stability of numerical method for semi linear stochastic pantograph differential equations

... of stochastic delay differential equations, stochastic pantograph differential equations have been widely used in nonlinear dynamics, quantum mechanics, and ...and numerical solutions of ... See full document

11

Efficient Numerical Methods for Solving Differential Algebraic Equations

Efficient Numerical Methods for Solving Differential Algebraic Equations

... the methods of ODE, there are still many numerical methods that can solve DAE ...the numerical approaches for the solution of DAEs can be divided roughly into two classes: a) direct ... See full document

9

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