Semester.ly

Johns Hopkins University | EN.520.648

Compressed Sensing and Sparse Recovery

3.0

credits

Average Course Rating

(4.46)

Sparsity has become a very important concept in recent years in applied mathematics, especially in mathematical signal and image processing, as in inverse problems. The key idea is that many classes of natural signals can be described by only a small number of significant degrees of freedom. This course offers a complete coverage of the recently emerged field of compressed sensing, which asserts that, if the true signal is sparse to begin with, accurate, robust, and even perfect signal recovery can be achieved from just a few randomized measurements. The focus is on describing the novel ideas that have emerged in sparse recovery with emphasis on theoretical foundations, practical numerical algorithms, and various related signal processing applications. Recommended Course Background: Undergraduate linear algebra and probability.

Spring 2013

(4.35)

Spring 2014

(4.91)

Spring 2015

(4.55)

Spring 2023

(4.01)

Spring 2013

Professor: Trac Duy Tran

(4.35)

The best aspects of the course included the cutting-edge lessons on compressed sensing and the kind professor. The topic was very interesting and students got to learn the practical aspect of things as well. The worst aspects of the course included the chal enging and comprehensive homework assignments, many of which seemed to have a strong mathematical base. The course would improve if there were more programming assignments and more chal enging homework assignments to help student grapple with the more difficult content. Prospective students should have some math background in this highly recommended course.

Spring 2014

Professor: Trac Duy Tran

(4.91)

This course not only focused on compressed sensing, but also added some introduction related material of discriminative applications, which turned out to be more generalized research problems. Also, the professor’s had amazing lecturing abilities and was motivational to his class. The only negative aspect in this course was the short time (1 week) between the first and second presentations. Prospective students should have a math background in linear algebra.

Spring 2015

Professor: Trac Duy Tran

(4.55)

The best aspects included the relatable and effective professor, the 1-on-1 feedback sessions, and the obvious student progress made throughout the semester. Many students agreed that the method of working on different iterations of the same speech was an effective approach, and that the professor’s guidance was very helpful. Some students felt the semester course was too short and would have benefited from a full semester of work. Suggestions for improvement included having opportunities for individual presentations. Prospective students should be prepared for a significant amount of speech preparation every week and the opportunity to improve public speaking and presentation skills.

Spring 2023

Professor: Trac duy Tran

(4.01)