
Step by step solution of both cases from example 9.14. This example uses the method of separation of variables on the wave equation.
Course Code
SCEE09004 Publisher
Daniel Friedrich Licence Type
Creative Commons  Attribution Language
English Date Created
February 27th, 2021


Step by step solution of example 9.13 which covers a wave equation problem solved by the method of characteristics.
Course Code
SCEE09004 Publisher
Daniel Friedrich Licence Type
Creative Commons  Attribution Language
English Date Created
February 27th, 2021


Step by step solution of the radially symmetric heat conduction or diffusion problem from example 9.24
Course Code
SCEE09004 Publisher
Daniel Friedrich Licence Type
Creative Commons  Attribution Language
English Date Created
February 13th, 2021


Step by step solution of example 9.23 with the Laplace transform method
Course Code
SCEE09004 Publisher
Daniel Friedrich Licence Type
Creative Commons  Attribution Language
English Date Created
February 6th, 2021


Video discussing the harmonic oscillator. We use the Fourier series of a periodic forcing to find the particular solution of the differential equation describing the harmonic oscillator.
Course Code
SCEE08009 Publisher
Daniel Friedrich Licence Type
Creative Commons  Attribution Language
English Date Created
November 9th, 2020


Three examples showing the use of differentiation and integration to find Fourier series.
Course Code
SCEE08009 Publisher
Daniel Friedrich Licence Type
Creative Commons  Attribution Language
English Date Created
November 9th, 2020


Machine Learning Practical (MLP) Lecture 07, Clip 03 / 09.
Course Code
INFR11132 Licence Type
All rights reserved Language
English


This video shows how we can use shape preserving transforms to calculate the Fourier series of the square pulse from the Fourier series of the square wave.
Course Code
SCEE08009 Publisher
Daniel Friedrich Licence Type
Creative Commons  Attribution Language
English Date Created
October 26th, 2020


This example uses shape preserving transforms to calculate the Fourier series of a sawtooth function from the Fourier series of a sawtooth function with a different period.
Course Code
SCEE08009 Publisher
Daniel Friedrich Licence Type
Creative Commons  Attribution Language
English Date Created
October 26th, 2020


Example calculating the fullrange extension for the nonperiodic square function.
Course Code
SCEE08009 Publisher
Daniel Friedrich Licence Type
Creative Commons  Attribution Language
English Date Created
October 26th, 2020


Example showing the calculation of the Fourier series of the sawtooth function.
Course Code
SCEE08009 Publisher
Daniel Friedrich Licence Type
Creative Commons  Attribution Language
English Date Created
October 26th, 2020


Step by step calculation of the Fourier series of the square wave.
Course Code
SCEE08009 Publisher
Daniel Friedrich Licence Type
Creative Commons  Attribution Language
English Date Created
October 20th, 2020


In this example video, we calculate the Laplace transform of the ramp, sine and cosine functions, and the hyperbolic sine and cosine functions directly from the Laplace transform definition.
Course Code
SCEE08009 Publisher
Daniel Friedrich Licence Type
Creative Commons  Attribution Language
English Date Created
September 2nd, 2020


In this video, you will find a walkthrough of question 7 from Tutorial 1.
Licence Type
All rights reserved The University of Edinburgh Date Created
August 18th, 2020


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
Course Code
SCEE08009 Publisher
Daniel Friedrich Licence Type
Creative Commons  Attribution Language
English Date Created
November 6th, 2019


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…
Course Code
SCEE08009 Publisher
Daniel Friedrich Licence Type
Creative Commons  Attribution Language
English Date Created
November 6th, 2019
