Your comprehensive guide to signals and systems: Learn Fourier Analysis and Laplace Transform with ease.
What you will learn
Signal representations.
The basics and relationships of Fourier series, Fourier transform, and Laplace transform.
The concept of amplitude and phase spectra.
The concept of signals and systems and their mathematical models, as well as the properties of LTI systems.
The essentials about Transient and AC simulations.
Description
A strong foundation in the fundamentals lies at the core of every great engineer.
- Are you struggling to grasp the fundamentals of signals and systems?
- Do you often find yourself struggling to understand Fourier and Laplace Transforms?
Look no further than “Unlocking Circuit Analysis: Fourier, Laplace and LTI Systems” – The second course in The Tao of Phasor Series.
This course is more than just a math lesson:
- Our high-quality content, insightful lessons, and engaging storytelling will guide you through this complex subject matter, and you’ll find them so easy to understand.
- Our focus is on the WHY, not just the HOW, and we’ll explore the evolution of these concepts.
- We’ll explain the fundamental principles behind signals and systems, providing you with a solid foundation for your electrical engineering journey.
- You’ll see that signals and systems are not just abstract concepts, but a KEY to unlock the secrets of electrical engineering.
By the end of this course:
- You’ll have a comprehensive understanding of signals and systems, from Fourier series to Laplace transforms.
- You’ll have the knowledge and skills to apply these concepts in real-world scenarios.
- You’ll be equipped with a solid foundation that will make you a well-rounded engineer.
Join us on this journey and unlock the secrets of signals and systems!
Course Highlights:
- Euler & Euler’s Formula
- Fourier & Frourier Series
- Sine-Cosine Form, Amplitude-Phase Form, Complex-Exponential Form
- Examine Frequency Contents
- Fourier Transform and Inverse Fourier Transform
- Amplitude Spectrum and Phase Spectrum
- The Problem of Fourier Transform
- Definition of Laplace Transform
- Laplace
- Signals and Systems
- Use Transfer Functions to Describe Systems
- Time-Invariant Systems
- Linear Time-Invariant Systems and Convolution
- Impulse Response and Transfer Function
- Transient Simulation
- AC Simulation
- What exactly has it transformed?
- Essence
- Applications
English
language
Content
Course Overview
Welcome
Overview
Euler Formula
Euler
Euler’s Formula
Fourier Series
Fourier
Frourier Series
Sine-Cosine Form
Amplitude-Phase Form
Complex-Exponential Form
Examine Frequency Contents
When Period Approaches Infinity
Fourier Transform and Laplace Transform
Fourier Transform and Inverse Fourier Transform
Amplitude Spectrum and Phase Spectrum
The Problem of Fourier Transform
Make It Converge
Definition of Laplace Transform
Laplace
Signals and Systems
Signals and Systems
Use Transfer Functions to Describe Systems
Time-Invariant Systems
Linear Time-Invariant Systems
Convolution
Impulse Response and Transfer Function
Fundamentals of Simulation
Transient Simulation
AC Simulation
More on Fourier Transform
What exactly has it transformed
Essence
Applications
Conclusion
Summary
Bonus