Advanced Math for Engineers and Scientists
In this course you will be learning the fundamentals of Laplace Transform and useful techniques to manipulate Laplace Transform.
This course is designed for
-students have a little bit calculus background, such as the concept of differentiation and integration
-someone wants to advance their math skills by learning how to perform Laplace Transform for their projects/research/homework
-someone that is considering renewing math skills to tackle new challenges
-someone wants to get basic understanding of Laplace Transform and later apply it to electrical networks, vibrations, signal processing, or other areas of engineering and science.
Conduct Laplace Transform of basic functions
Find the Laplace Transform of functions by using first shifting theorem
Conduct Inverse Laplace Transform of basic functions
1 Lectures
4 Lectures
6 Lectures
Hello everyone! My name is Victoria, the creator of L'imagist Studio where I share educational videos for engineers and scientists with engaging visuals. I am currently a graduate student at Purdue University studying mechanical engineering. I am also working as a design engineer in the automotive industry. I love math, science, engineering and art! I also have the passion to...
Everything shown in this presentation is correct. It shows how to, mechanically, find a Laplace transform of a time domain function, or the other way around. It does now shed any light on why the Laplace transform works. Is it that Laplace woke up one morning and said, "I know, I will multiply this time domain function by a complex exponential, I will integrate it all from 0 to infinity, and I bet you, this is a winning ticket to solving linear differential equations....". I doubt it. I think Laplace was looking for what he can do to the function to change it into something else, that helps solves the problem, and the Laplace transform is the logical answer. I just wish I could see why this treatment seems to be the secret sauce....
Great course, excellent introduction to Laplace transform. Assumes prior knowledge of calculus to undergo course.
I found one mathematical typo in section 4 part 15 when doing the course:
When working out the inverse laplace of 1/(s(s^2-1)) as the first part of solving the laplace transfrom by integration: it was written as 0.5(e^t + e^(-t) + 2) but this should be 0.5(e^t + e^(-t) - 2) instead. [Minute 5:40 of video]
It was a good match to remember the fundamentals of Laplace transform. Thanks!
very good
It has been a while since I have done any work with differential equations. Before I started, I wanted to work with some Laplace transforms and this course is a perfect refresher. I am grateful to the author!!!!
Content as mentioned in the title itself is for quick intro and so it tried to cover all operation in Laplace transform. After this one can quickly grasp any book for command.
Gostei muito do curso. Ajudou a recordar itens que já havia esquecido.O curso irá me ajudar bastante nas minhas atividades.
Si es una buena elección
helpfull for basic level laplace transform problems or for beginners
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Ezekiel S.
well explained.