- What is the concept of Laplace transform?
- What is the importance of Laplace transform?
- What are the real life applications of Laplace transform?
What is the concept of Laplace transform?
Laplace transform is the integral transform of the given derivative function with real variable t to convert into a complex function with variable s. For t ≥ 0, let f(t) be given and assume the function satisfies certain conditions to be stated later on.
What is the importance of Laplace transform?
The Laplace transformation is the most effective method for converting differential equations to algebraic equations. In electronics engineering, the Laplace transformation is very important to solve problems related to signal and system, digital signal processing, and control system.
What are the real life applications of Laplace transform?
Laplace transform is an integral transform method which is particularly useful in solving linear ordinary dif- ferential equations. It finds very wide applications in var- ious areas of physics, electrical engineering, control engi- neering, optics, mathematics and signal processing.