On the numerical schemes for Langevin-type equations

Title On the numerical schemes for Langevin-type equations
Author Akat, Muzaffer, Kosker, R., Sirma, A.
Publication Date: 2020
Publication Place - Karaganda University
Subject Difference schemes, Stochastic oscillators, Langevin equation, Variation of constants
Type Periodical
Language English
Digital Yes
Manuscript No
Library: Özyeğin University
Library Asset ID 2518-7929
Record ID 00c8d59a-d307-4807-b8fd-e0c27421dcf0
Library Location International Finance
Date 2020
Sample Text In this paper, a numerical approach is proposed based on the variation-of-constants formula for the numerical discretization Langevin-type equations. Linear and non-linear cases are treated separately. The proofs of convergence have been provided for the linear case, and the numerical implementation has been executed for the non-linear case. The order one convergence for the numerical scheme has been shown both theoretically and numerically. The stability of the numerical scheme has been shown numerically and depicted graphically.
DOI 10.31489/2020M3/62-74
Cilt 99
View in source Özyeğin University Özyeğin University - Ottoman library catalog search
Özyeğin University - Ottoman library catalog search Özyeğin University

On the numerical schemes for Langevin-type equations

Author Akat, Muzaffer, Kosker, R., Sirma, A.
Publication Date 2020
Publication Place - Karaganda University
Subject Difference schemes, Stochastic oscillators, Langevin equation, Variation of constants
Type Periodical
Language English
Digital Yes
Manuscript No
Library Özyeğin University
Library Asset ID 2518-7929
Record ID 00c8d59a-d307-4807-b8fd-e0c27421dcf0
Library Location International Finance
Date 2020
Sample Text In this paper, a numerical approach is proposed based on the variation-of-constants formula for the numerical discretization Langevin-type equations. Linear and non-linear cases are treated separately. The proofs of convergence have been provided for the linear case, and the numerical implementation has been executed for the non-linear case. The order one convergence for the numerical scheme has been shown both theoretically and numerically. The stability of the numerical scheme has been shown numerically and depicted graphically.
DOI 10.31489/2020M3/62-74
Cilt 99
Özyeğin University - Ottoman library catalog search
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