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EULAG, a computational model for multiscale flows

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TLDR
EULAG (Eulerian/semi-Lagrangian fluid solver) is an established computational model for simulating thermo-fluid flows across a wide range of scales and physical scenarios and its capabilities are demonstrated with a select subset of recent applications.
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This article is published in Computers & Fluids.The article was published on 2008-10-01. It has received 277 citations till now. The article focuses on the topics: Solver & Massively parallel.

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Magnetic Cycles in Global Large-eddy Simulations of Solar Convection

TL;DR: In this article, a global magnetohydrodynamical simulation of the solar convection zone is presented, which succeeds in generating a large-scale axisymmetric magnetic component, which exhibits regular polarity reversals on decadal timescales.
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Solar Dynamo Theory

TL;DR: A review on solar dynamo theory is structured around three areas in recent years: (a) global magnetohydrodynamical simulations of convection and magnetic cycles, (b) the turbulent electromotive force and the dynamo saturation problem, and (c) flux transport dynamos, and their application to model cycle fluctuations as mentioned in this paper.
References
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Book

Turbulence in fluids

TL;DR: In this article, the transition from transition to Turbulence in fluid mechanics is described as follows: "Basic Fluid Dynamics, Transition to Turbence, Shear Flow Turbulence, Fourier Analysis of Homogeneous Turburbence, Isotropic Turbulences: Phenomenology and Simulations".
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A flexible inner-outer preconditioned GMRES algorithm

TL;DR: A variant of the GMRES algorithm is presented that allows changes in the preconditioning at every step, resulting in a result of the flexibility of the new variant that any iterative method can be used as a preconditionser.
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Geometric Conservation Law and Its Application to Flow Computations on Moving Grids

P. D. Thomas, +1 more
- 01 Oct 1979 - 
TL;DR: In this article, a geometric conservation law (GCL) is formulated that governs the spatial volume element under an arbitrary mapping and the GCL is solved numerically along with the flow conservation laws using conservative difference operators.
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Automatic numerical generation of body-fitted curvilinear coordinate system for field containing any number of arbitrary two-dimensional bodies

TL;DR: In this paper, a method for automatic numerical generation of a general curvilinear coordinate system with coordinate lines coincident with all boundaries of general multi-connected regions containing any number of arbitrarily shaped bodies is presented.
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Variational Iterative Methods for Nonsymmetric Systems of Linear Equations

TL;DR: A class of iterative algorithms for solving systems of linear equations where the coefficient matrix is nonsymmetric with positive-definite symmetric part, modelled after the conjugate gradient method, are considered.
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