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CFD::Bits | Answering fundamental and practical questions in computational scienceAnswering fundamental and practical questions in computational science
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Answering fundamental and practical questions in computational science
Theory | CFD::Bits
http://www.cfdbits.com/category/theory
Answering fundamental and practical questions in computational science. Reference Pressure in Periodic Problems. May 25, 2015. The pressure poisson equation is ubiquitous in all pressure-projection and correction methods, in one form or another. It assumes the standard form of the Poisson equation […]. Click to email this to a friend (Opens in new window). Click to share on Twitter (Opens in new window). Click to share on Google (Opens in new window). Click to share on LinkedIn (Opens in new window).
Development | CFD::Bits
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Answering fundamental and practical questions in computational science. SVN List Modified Files Only. May 4, 2015. Try: svn status grep ‘ M’. Click to email this to a friend (Opens in new window). Click to share on Twitter (Opens in new window). Click to share on Google (Opens in new window). Click to share on LinkedIn (Opens in new window). Share on Facebook (Opens in new window). Click to print (Opens in new window). Click to share on Reddit (Opens in new window). Continue reading ». April 13, 2015.
May | 2015 | CFD::Bits
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Answering fundamental and practical questions in computational science. Reference Pressure in Periodic Problems. May 25, 2015. The pressure poisson equation is ubiquitous in all pressure-projection and correction methods, in one form or another. It assumes the standard form of the Poisson equation […]. Click to email this to a friend (Opens in new window). Click to share on Twitter (Opens in new window). Click to share on Google (Opens in new window). Click to share on LinkedIn (Opens in new window).
SVN List Modified Files Only | CFD::Bits
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Answering fundamental and practical questions in computational science. SVN List Modified Files Only. May 4, 2015. Svn status grep ' M'. Click to email this to a friend (Opens in new window). Click to share on Twitter (Opens in new window). Click to share on Google (Opens in new window). Click to share on LinkedIn (Opens in new window). Share on Facebook (Opens in new window). Click to print (Opens in new window). Click to share on Reddit (Opens in new window). Your email address will not be published.
Are You Sensitive to Perturbations? | CFD::Bits
http://www.cfdbits.com/theory/are-you-sensitive-to-perturbations
Answering fundamental and practical questions in computational science. Are You Sensitive to Perturbations? April 6, 2015. An Introduction to von-Neumann Stability Analysis. The von-Neumann stability analysis is a very elegant and simple approach to analyze the stability of a given numerical scheme. It is based on a very simple idea: if a random signal or perturbation happens to show up during the numerical solution, how would that signal behave? Epsilon(t,x)= sum {m}e {a t}e {ik {m}x}. This is the equat...
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CFD::Bits – Utah Computational Engineering & Asymptotics Laboratory
http://www.tonysaad.net/projects/cfdbits
Utah Computational Engineering and Asymptotics Laboratory. Department of Chemical Engineering, University of Utah. April 8, 2015. April 12, 2015. CFD: Bits is a website dedicated to computational scientists and the amazing work they do everyday serving the scientific community and advancing computational discovery across all disciplines. CFD: Bits is mostly based on my humble musings and daily work as a computational scientist and covers three fundamental aspects of computational science:.
Tony Saad – Utah Computational Engineering & Asymptotics Laboratory
http://www.tonysaad.net/author/tsaad
Utah Computational Engineering and Asymptotics Laboratory. Department of Chemical Engineering, University of Utah. Unbounded Kinetic Energy in Forward-Euler Inviscid Flows. June 30, 2016. June 30, 2016. When using a forward-Euler method for the time integration of the momentum equation for an inviscid-flow, it appears that the kinetic energy of the flow grows unbounded in time, regardless of the timestep size. To solve this problem, we need to do the following:. Show Me the Math. Frac{u {i} {n 1}-u {i} {...
Projects – Utah Computational Engineering & Asymptotics Laboratory
http://www.tonysaad.net/category/projects
Utah Computational Engineering and Asymptotics Laboratory. Department of Chemical Engineering, University of Utah. Posts related to projects, think Wasatch. EMaxEnt – An Online Maximum-Entropy Code for Reconstructing Probability Distributions from Moments. April 10, 2015. August 18, 2016. Maximum Entropy Reconstruction Code. April 8, 2015. April 12, 2015. Theory: numerical methods, discretization, stability analysis, governing equations…. Development: programming, version control, algorithms…. The Uintah...
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CFD::Bits | Answering fundamental and practical questions in computational science
Answering fundamental and practical questions in computational science. Computing Vorticity using Visit. June 1, 2015. One can compute vorticity on the fly using visit. It may be preferable to do that instead of spending the resources at runtime especially if you’re […]. Click to email this to a friend (Opens in new window). Click to share on Twitter (Opens in new window). Click to share on Google (Opens in new window). Click to share on LinkedIn (Opens in new window). Click to print (Opens in new window).
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CFD Education Center
Tuesday, November 24, 2015. Aim of CFD Education Center. This website is a platform on which visitors can discuss Computational Fluid Dynamics (CFD) and get some feedback from CFD experts or other visitors. One major advantage of this blog is that it works in parallel with different courses taught in fluid mechanics and fundamental books in numerical methods. Location: Vienna, Austria. Tuesday, January 20, 2015. Computational Fluid Dynamics - Elementary. In this post, the following topics are presented:.