Search Results - Viscosity-splitting algorithm

A viscosity splitting algorithm for solving inclusion and equilibrium problems by Bin Dehaish, Buthinah A, Latif, Abdul, Bakodah, Huda O, Qin, Xiaolong

“…In this paper, we present a viscosity splitting algorithm with computational errors for solving common solutions of inclusion and equilibrium problems…”
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Some results on a viscosity splitting algorithm in Hilbert spaces by Zhang, Yunpeng

“…In this paper, a viscosity splitting for common solution problems is proposed.Strong convergence theorems are obtained in the framework of Hilbert…”
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An improved splitting algorithm for unsteady generalized Newtonian fluid flow problems with natural boundary conditions by Obbadi, Anouar, El-Amrani, Mofdi, Seaid, Mohammed, Yakoubi, Driss

“… The present study proposes an improved viscosity-splitting approach for solving the generalized Newtonian fluids in which the viscosity follows a nonlinear generic rheological law…”
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A stable second-order splitting method for incompressible Navier–Stokes equations using the scalar auxiliary variable approach by Obbadi, Anouar, El-Amrani, Mofdi, Seaid, Mohammed, Yakoubi, Driss

“…We propose a novel second-order fractional-step method for the numerical solution of incompressible Navier–Stokes equations. This fractional-step method…”
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A time viscosity-splitting method for incompressible flows with temperature-dependent viscosity and thermal conductivity by El-Amrani, Mofdi, Obbadi, Anouar, Seaid, Mohammed, Yakoubi, Driss

“… The proposed method consists of four steps all based on a viscosity-splitting algorithm where the convection and diffusion terms of both velocity and temperature solutions are separated…”
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Inertial viscosity forward-backward splitting algorithm for monotone inclusions and its application to image restoration problems by Kitkuan, Duangkamon, Kumam, Poom, Martínez-Moreno, Juan, Sitthithakerngkiet, Kanokwan

“…In this research, we are interested about the monotone inclusion problems in the scope of the real Hilbert spaces by using an inertial forward-backward splitting algorithm…”
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The time viscosity-splitting method for the Boussinesq problem by Zhang, Tong, Qian, Yanxia

“…In this article, we consider the time viscosity-splitting method for the Boussinesq problem…”
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Convergence Theorems for Modified Inertial Viscosity Splitting Methods in Banach Spaces by Pan, Chanjuan, Wang, Yuanheng

“…In this article, we study a modified viscosity splitting method combined with inertial extrapolation for accretive operators in Banach spaces and then establish a strong convergence theorem…”
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A large time stepping viscosity-splitting finite element method for the viscoelastic flow problem by Zhang, Tong, Pedro, Damazio, Yuan, JinYun

“…In this article, a large time stepping viscosity-splitting scheme is considered for the viscoelastic flow problem…”
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An accelerated viscosity forward-backward splitting algorithm with the linesearch process for convex minimization problems by Suantai, Suthep, Jailoka, Pachara, Hanjing, Adisak

“… The forward-backward splitting algorithm is one of the popular optimization methods for approximating a minimizer of the function…”
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A Splitting in Time Scheme and Augmented Lagrangian Method for a Nematic Liquid Crystal Problem by Guillén-González, F., Koko, J.

“… First, a two sub-step viscosity-splitting time scheme is proposed. The first sub-step couples diffusion and convection terms whereas the second one is concerned with diffusion terms and constraints…”
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Strong convergence theorems for a class of split feasibility problems and fixed point problem in Hilbert spaces by Zhu, Jinhua, Tang, Jinfang, Chang, Shih-sen

“… By using the modified forward–backward splitting method, we propose a viscosity iterative algorithm…”
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Approximating solutions of the sum of a finite family of maximally monotone mappings in Hilbert spaces by Wega, Getahun Bekele, Zegeye, Habtu, Boikanyo, Oganeditse A.

“…–Rachford splitting algorithm and prove some strong convergence theorems of the proposed algorithm under suitable conditions…”
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Viscosity modification with parallel inertial two steps forward-backward splitting methods for inclusion problems applied to signal recovery by Cholamjiak, Watcharaporn, Dutta, Hemen

“… In this paper, we introduce a new parallel algorithm by combining viscosity modification with parallel inertial two steps forward-backward splitting methods for approximating…”
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Inertial methods for fixed point problems and zero point problems of the sum of two monotone mappings by Thong, Duong Viet, Vinh, Nguyen The

“… We introduce modified forward-backward splitting methods based on the so-called inertial forward-backward splitting algorithm, Mann algorithm and viscosity method…”
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A 3+1 dimensional viscous hydrodynamic code for relativistic heavy ion collisions by Karpenko, Iu, Huovinen, P., Bleicher, M.

“… With the help of ideal–viscous splitting, we keep the ability to solve the equations of ideal hydrodynamics in the limit of zero viscosities using a Godunov-type algorithm…”
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Mixing parameterizations in ocean climate modeling by Moshonkin, S. N., Gusev, A. V., Zalesny, V. B., Byshev, V. I.

“… The circulation model is found to be sensitive to a mixing parametrization. The computation of viscosity and diffusivity coefficients by an original splitting algorithm…”
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Implicit Large Eddy simulations of turbulent flow around a square cylinder at Re=22,000 by Zeng, Kai, Li, Zhuoneng, Rana, Zeeshan A., Jenkins, Karl W.

“…•The Implicit LES approach with 2nd and 3nd order WENO scheme is applied to square cylinder flow at Re=22000.•The near wall performance of 3rd order WENO ILES…”
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Algorithm of the k–ω Turbulence Equations Solution for the Ocean General Circulation Model by Moshonkin, S. N., Zalesny, V. B., Gusev, A. V.

“…The algorithm for splitting k –ω turbulence equations is used to parameterize viscosity and diffusion coefficients in the ocean general circulation model. The k –ω…”
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Mucus and Ciliated Cells of Human Lung: Splitting Strategies for Particle Methods and 3D Stokes Flows by Chatelin, R., Poncet, P., Didier, A., Murris-Espin, M., Anne-Archard, D., Thiriet, M.

“…This proceeding is introducing a fractional step algorithm for diffusion-transport allowing computation of flows with sharp varia- tions of viscosity…”
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