Search Results - "Layton, William"

On the Energy Dissipation Rate of Ensemble Eddy Viscosity Models of Turbulence: Shear Flows.

Authors: Layton, William¹ (AUTHOR)

Source: Mathematics (2227-7390). Apr2026, Vol. 14 Issue 8, p1319. 16p.

Data assimilation with model errors.

Authors: Çıbık, Aytekin Fang, Rui Layton, William et al.

Source: Computers & Mathematics with Applications; Jul2026, Vol. 213, p172-189, 18p

Time filters and spurious acoustics in artificial compression methods.

Authors: Guzel, Ahmet Layton, William McLaughlin, Michael et al.

Source: Numerical Methods for Partial Differential Equations. Nov2022, Vol. 38 Issue 6, p1908-1928. 21p.

Analysis of the variable step method of Dahlquist, Liniger and Nevanlinna for fluid flow.

Authors: Layton, William Pei, Wenlong Qin, Yi et al.

Source: Numerical Methods for Partial Differential Equations. Nov2022, Vol. 38 Issue 6, p1713-1737. 25p.

Bounds on Energy, Magnetic Helicity, and Cross Helicity Dissipation Rates of Approximate Deconvolution Models of Turbulence for MHD Flows.

Authors: Layton, William Sussman, Myron Trenchea, Catalin

Source: Numerical Functional Analysis & Optimization; May2010, Vol. 31 Issue 5, p577-595, 19p

ON A 1/2-EQUATION MODEL OF TURBULENCE.

Authors: RUI FANG WEI-WEI HAN LAYTON, WILLIAM J.

Source: International Journal of Numerical Analysis & Modeling. 2025, Vol. 22 Issue 2, p139-156. 18p.

A Hybrid Regularization for the Navier–Stokes Equations.

Authors: Çıbık, Aytekin Siddiqua, Farjana Layton, William

Source: Numerical Methods for Partial Differential Equations. Mar2025, Vol. 41 Issue 2, p1-13. 13p.

Time step adaptivity in the method of Dahlquist, Liniger and Nevanlinna.

Authors: Layton, William Pei, Wenlong Trenchea, Catalin

Source: Advances in Computational Science & Engineering (ACSE); Sep2023, Vol. 1 Issue 3, p1-31, 31p

Doubly-adaptive artificial compression methods for incompressible flow.

Authors: Layton, William McLaughlin, Michael

Source: Journal of Numerical Mathematics. Sep2020, Vol. 28 Issue 3, p179-196. 18p.

Partitioned time stepping for a parabolic two domain problem.

Authors: Connors, Jeffrey M. Howell, Jason S. Layton, William J.

Source: SIAM Journal on Numerical Analysis; 2009, Vol. 47 Issue 5, p3526-3549, 24p

Sensitivities in large eddy simulation and improved estimates of turbulent flow functionals.

Authors: Anitescu, Mihai Layton, William J.

Source: SIAM Journal on Scientific Computing; 2007, Vol. 29 Issue 3, p1650-1667, 18p

Subgrid stabilized defect correction methods for the Navier-Stokes equations.

Authors: Kaya, Songul Layton, William Rivière, Béatrice

Source: SIAM Journal on Numerical Analysis; 2006, Vol. 44 Issue 4, p1639-1654, 16p

Coupling Fluid Flow with Porous Media Flow.

Authors: Layton, William J. Schieweck, Friedhelm Yotov, Ivan

Source: SIAM Journal on Numerical Analysis; December 2002/February 2003, Vol. 40 Issue 6, p2195-2218, 24p

A TIME-ACCURATE, ADAPTIVE DISCRETIZATION FOR FLUID FLOW PROBLEMS.

Authors: DECARIA, VICTOR LAYTON, WILLIAM HAIYUN ZHAO

Source: International Journal of Numerical Analysis & Modeling. 2020, Vol. 17 Issue 2, p254-280. 27p.

Extension of a simplified Baldwin–Lomax model to nonequilibrium turbulence: Model, analysis and algorithms.

Authors: Rong, Yao Layton, William Zhao, Haiyun

Source: Numerical Methods for Partial Differential Equations. Sep2019, Vol. 35 Issue 5, p1821-1846. 26p.

An analysis of the Robert–Asselin time filter for the correction of nonphysical acoustics in an artificial compression method.

Authors: DeCaria, Victor Layton, William McLaughlin, Michael

Source: Numerical Methods for Partial Differential Equations. May2019, Vol. 35 Issue 3, p916-935. 20p.

THE UNSTABLE MODE IN THE CRANK-NICOLSON LEAP-FROG METHOD IS STABLE.

Authors: HURL, NICK LAYTON, WILLIAM YONG LI et al.

Source: International Journal of Numerical Analysis & Modeling. 2016, Vol. 13 Issue 5, p753-762. 10p.

Adaptive parameter selection in nudging based data assimilation.

Authors: Çıbık, Aytekin Fang, Rui Layton, William et al.

Source: Computer Methods in Applied Mechanics & Engineering; Jan2025:Part B, Vol. 433, pN.PAG-N.PAG, 1p

Analysis of partitioned methods for the Biot System.

Authors: Bukac, Martina Layton, William Moraiti, Marina et al.

Source: Numerical Methods for Partial Differential Equations. Nov2015, Vol. 31 Issue 6, p1769-1813. 45p.

NUMERICAL ANALYSIS OF MODULAR VMS METHODS WITH NONLINEAR EDDY VISCOSITY FOR THE NAVIER-STOKES EQUATIONS.

Authors: LI SHAN LAYTON, WILLIAM J. HAIBIAO ZHENG

Source: International Journal of Numerical Analysis & Modeling. 2013, Vol. 10 Issue 4, p943-971. 29p.