Results 31 to 40 of about 2,972 (267)
On a Randomized Backward Euler Method for Nonlinear Evolution Equations with Time-Irregular Coefficients [PDF]
37 pages, 3 ...
Monika Eisenmann +3 more
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A long wire with large current source transient electromagnetic (TEM) monitoring, with a large detection depth, low cost, safety, and environmental protection, has unique advantages in the testing and identification of unconventional reservoir fluid and ...
Xin Huang +5 more
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We focus on developing the finite difference (i.e., backward Euler difference or second-order central difference)/local discontinuous Galerkin finite element mixed method to construct and analyze a kind of efficient, accurate, flexible, numerical schemes
Meilan Qiu, Liquan Mei, Dewang Li
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Accelerating convergence for Backward-Euler method by adding time relaxation term
In this study, we introduce an algorithm to numerically solve any initial value problem (IVP). This algorithm depends on the Backward-Euler (BE) time discretization and time relaxation model (TRM). That is, a time relaxation term is added into IVP and discretized by the BE method.
Tarkan Öner, Osman Raşit Işık
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Vehicle-to-home (V2H) technology enables electric vehicles (EVs) to supply power to residential loads, offering enhanced energy self-sufficiency and backup capabilities. Accurate voltage regulation is essential in such systems, especially under nonlinear
Anh Tan Nguyen
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Almost sure exponential stability of the split-step backward Euler (SSBE) method applied to an Itô-type stochastic differential equation with time-varying delay is discussed by the techniques based on Doob-Mayer decomposition and semimartingale ...
Qian Guo, Xueyin Tao
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Numerical Analysis of Least-Squares Group Finite Element Method for Coupled Burgers' Problem
In this paper, a least squares group finite element method for solving coupled Burgers' problem in 2-D is presented. A fully discrete formulation of least squares finite element method is analyzed, the backward-Euler scheme for the time variable is ...
Najat Jalil Noon
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The split-step backward Euler method for linear stochastic delay differential equations
The authors consider a scalar linear system of Itô stochastic delay differential equations \[ \begin{cases} dy(t) & = (a y(t) + b y(t -\tau) dt + (c y (t) + dy(t-\tau))dW(t), \quad t \geq 0,\\ y(t) & = \psi (t), \quad t\in [-\tau, 0]\end{cases}\tag{1} \] where \(W(t)\) is on dimensional standard Wiener process, \(\tau >0.\) A split-step backward Euler (
Zhang, Haomin, Gan, Siqing, Hu, Lin
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We study the almost surely asymptotic stability of exact solutions to neutral stochastic pantograph equations (NSPEs), and sufficient conditions are obtained.
Zhanhua Yu
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