Search for tag: "ode"

8 March 2021 - Carola-Bibiane Schönlieb (University of Cambridge) - Structure-preserving deep learning

The subtitles/captions on this talk are being edited. They will be available within 2 weeks of the talk being published.8 March 2021Carola-Bibiane Schönlieb (University of Cambridge) -…

From  OLLIE Quinn on March 8th, 2021 0 likes 45 plays 0  

UK-APASI in Mathematical Sciences: Julien Arino (Lecture 1)

Subtitles will be added soon. Monday 22 February 2021 UK-APASI in Mathematical Sciences Julien Arino - Assessing the risk of COVID-19 importation and the effect of quarantine

From  Liam Holligan on February 22nd, 2021 0 likes 27 plays 0  

One World Virtual Seminar Series - Stochastic Numerics and Inverse Problems: Evelyn Buckwar (Johannes Kepler University)

Subtitles have been automatically added to this video, we are editing these so they correctly reflect the lecture. Click "cc" to turn subtitles off. Evelyn Buckwar (Johannes Kepler…

From  DIANE HORBERRY on December 16th, 2020 0 likes 63 plays 0  

Solving Differential Equations in Python: Higher order ODEs with solve_ivp

We look at how to break a second order ode into two couple first order ODEs so that these can be integrated using scipy's solve_ivp function.

From  Mark Naylor on April 30th, 2020 0 likes 79 plays 0  

Solving Differential Equations in Python: First order ODEs with solve_ivp

How to the SciPy solve_ivp function to integrate first oder ODEs in Python. The 'ivp' stands for Initial Value Problem which means it can be used to solve problems where we know all the…

From  Mark Naylor on April 15th, 2020 0 likes 328 plays 0  

Laplace transform Week 3 Example 1b: Stability of third order differential equation

Evaluate the stability of the third order ODE given by: x''' + 2x'' + 4x' + 8x = t exp(2t) with x(0)=x'(0) = 0 and x''(0)=1

From  Daniel Friedrich on November 6th, 2019 0 likes 455 plays 0  

Laplace transform Week 3 Example 1a: Laplace transform method for third order differential equation

Solve a third order ODE with the Laplace transform method. The initial value problem is given by: x''' + 2x'' + 4x' + 8x = t exp(2t) with x(0)=x'(0) = 0 and…

From  Daniel Friedrich on November 6th, 2019 0 likes 455 plays 0