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There are 4 modules in this course
Digital Signal Processing is the branch of engineering that, in the space of just a few decades, has enabled unprecedented levels of interpersonal communication and of on-demand entertainment. By reworking the principles of electronics, telecommunication and computer science into a unifying paradigm, DSP is a the heart of the digital revolution that brought us CDs, DVDs, MP3 players, mobile phones and countless other devices.
In this series of four courses, you will learn the fundamentals of Digital Signal Processing from the ground up. Starting from the basic definition of a discrete-time signal, we will work our way through Fourier analysis, filter design, sampling, interpolation and quantization to build a DSP toolset complete enough to analyze a practical communication system in detail. Hands-on examples and demonstration will be routinely used to close the gap between theory and practice.
To make the best of this class, it is recommended that you are proficient in basic calculus and linear algebra; several programming examples will be provided in the form of Python notebooks but you can use your favorite programming language to test the algorithms described in the course.
Introduction to the notation and basics of Digital Signal Processing
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TS
4·
Reviewed on Aug 16, 2020
It offers rigorous introduction to DSP. Besides the lectures, it requires separate study of the materials to get well acquainted with the concepts.
J
JA
5·
Reviewed on Jul 21, 2020
very good course, but it require some math and a brief reading of a book in signals, there are only few courses in coursera that are challenging, this is one of them, 10/10
B
BE
5·
Reviewed on Nov 28, 2022
This course was a great refresher after not working with DSP concepts for while. It also went beyond what I had learned in school with good explanations and extra insights.
What will I actually learn in this digital signal processing course?
You'll learn how to think about discrete-time signals, represent them mathematically, and analyze them in the frequency domain. It starts with the basics of signals and simple DSP operations, then builds into vector-space thinking and Fourier analysis. Along the way, you'll apply the ideas through guided examples such as sound synthesis and reading DFT plots.
Do I need calculus or linear algebra before starting this course?
Yes, basic calculus and linear algebra are recommended before you start. The course uses linear algebra directly when it treats signals as vectors and bases, and that math carries into the Fourier material. You don't need deep programming experience, but several examples are provided as Python notebooks for testing the algorithms.
Is this course beginner-friendly for digital signal processing?
It's a good fit for beginners in DSP if you already have some math background. The course starts from the definition of a discrete-time signal, but it moves fairly quickly into vector spaces and Fourier methods rather than staying at an intuitive overview level. If you're completely new to calculus, linear algebra, or math-heavy engineering courses, it may feel demanding.
How long does it take to complete this course?
Plan on about 29 hours total. At around 10 hours a week, that's roughly three weeks of steady study, with time split across lessons, readings, and worked examples. The course also includes practice homework, quizzes, and guided notebook labs.
Are there hands-on exercises or labs in this course?
Yes, but the hands-on work is guided rather than project-based. You'll work through Python notebook labs and practice exercises that let you test ideas such as the Karplus-Strong algorithm, plot Fourier results, or examine signal examples like dial tones. That practice helps you connect the math to signals you can hear, visualize, and interpret.
What skills, topics, or methods are covered in this course?
You'll cover discrete-time signals, the vector-space view of signals, and frequency-domain analysis. The course teaches core Fourier tools such as the DFT and STFT, then uses them to interpret audio, speech, and communication signals. Overall, it helps you move between time and frequency representations and reason about how digital signals behave.
What can I actually do after finishing this course?
After finishing, you should be able to analyze sampled signals with common Fourier representations and explain them using the language of vectors, bases, and frequency. For example, you could inspect a DFT plot to identify dominant components in a musical sound or another discrete-time signal. That's a solid outcome if your goal is to interpret and analyze signals in a principled way.
Is this course more focused on theory or hands-on learning?
It's more concept-focused, with guided practice to reinforce the ideas. Most of the course is spent understanding how signals, frequency analysis, and the underlying math fit together, while the labs and exercises let you test those ideas on concrete examples.
Why would I choose this course over other digital signal processing courses?
This course is a strong choice if you want DSP explained through linear algebra and Fourier thinking, not just as a toolbox of formulas. It moves from discrete-time signals into vector spaces and frequency-domain analysis, then backs that up with guided notebooks and examples from audio and communications. If you want a mathematically serious introduction with enough practice to see the ideas in action, this course is likely a better fit than a lighter, more tool-driven overview.