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6-9 April 2021, BMC BAMC 2021 This is the plenary talk by Bernd Sturmfels (MPI, Leipzig/Berkeley) Linear PDE with Constant Coefficients This recording is being subtitled. Subtitles will be made…
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April 6th, 2021
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OPSFOTA online seminar series Generalised higher order Freud polynomials Kerstin Jordaan (University of South Africa) 29 March 2021 The subtitles/captions on this talk are being edited. They will…
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english Date Created
March 29th, 2021
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The subtitles/captions on this talk are being edited. They
will be available within 2 weeks of the talk being published.3rd March 2021Pedro Vaz - Schur-Weyl duality, Verma modules, and…
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March 3rd, 2021
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How to use stability probes to check stability, phase margin etc.
Course Code
ELEE11073 Publisher
Filip Taneski Licence Type
Creative Commons - Attribution Language
English Date Created
March 4th, 2021
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In the last part of this lecture we look at the results we obtain to the test problem and look forward to solving real fluid dynamics problems using commercial solvers in CFD5.
Course Code
SCEE09004 Publisher
School of Engineering Licence Type
Creative Commons - Attribution Language
English Date Created
February 22nd, 2021
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We now introduce a family of test problems and look at the Matlab code needed to solver the shallow water equations.
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scee09004 Publisher
School of Engineering Licence Type
Creative Commons - Attribution Language
English Date Created
February 22nd, 2021
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In this lecture we extend our solver to apply to a system of equations in one spatial dimension. In this case we are solving the St Vennant, or Shallow Water Equations.
Course Code
SCEE09004 Publisher
School of Engineering Licence Type
Creative Commons - Attribution Language
English Date Created
February 22nd, 2021
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Here we look in detail at the results from the test problem and discuss dispersive and dissipative errors.
Course Code
SCEE09004 Publisher
School of Engineering Licence Type
Creative Commons - Attribution Language
English Date Created
February 16th, 2021
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This part of the lecture develops a 2D solver using the method of Fractional Steps and the MacCormack scheme and applies it to a test problem
Course Code
SCEE09004 Publisher
School of Engineering Licence Type
Creative Commons - Attribution Language
English Date Created
February 16th, 2021
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In this lecture we look at operator splitting and the method of fractional steps which can be used to solve 2 and 3D problems with 1D schemes.
Course Code
SCEE09004 Publisher
School of Engineering Licence Type
Creative Commons - Attribution Language
English Date Created
February 16th, 2021
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We look briefly at how MUSCL schemes use weighted interpolation of fluxes as an alternative to the TVD schemes.
Course Code
SCEE09004 Publisher
School of Engineering Licence Type
Creative Commons - Attribution Language
English Date Created
February 15th, 2021
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Here we implement the MacCormack scheme with a TVD correction in Matlab and apply it to a test problem
Course Code
SCEE09004 Publisher
School of Engineering Licence Type
Creative Commons - Attribution Date Created
February 15th, 2021
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In this lecture we look at schemes which are not prone to producing the spurious "Gibbs" oscillations we saw in the last lecture. We start b talking about TVD schemes
Course Code
SCEE09004 Publisher
School of Engineering Licence Type
Creative Commons - Attribution Language
English Date Created
February 15th, 2021
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Subtitles are automatically added to video uploads. Subtitles are being edited and will be available soon. 11th February 2021 Bertrand Toën (Toulouse, France): Foliations on schemes
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Liam Holligan Licence Type
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English Date Created
February 11th, 2021
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A lecture introducing numerical methods for hyperbolic PDEs
Course Code
SCEE09004 Publisher
School of Engineering Licence Type
Creative Commons - Attribution Language
English Date Created
February 8th, 2021
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Subtitles have been automatically added to this recording. To turn subtitles off please click "CC" and select "off". 4 February Merlin Christ (Hamburg, Germany): A gluing…
Publisher
Liam Holligan Licence Type
All rights reserved Language
English Date Created
February 4th, 2021
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