Summer Math Study for Engineering Grads

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SUMMARY

The forum discussion centers on summer math study strategies for engineering graduates preparing for graduate school. Participants recommend self-studying "Concrete Mathematics" by Ronald Graham and Donald Knuth, which focuses on discrete mathematics with an engineering perspective. Additionally, the importance of reviewing previous coursework, particularly discrete math, is emphasized for a solid foundation before entering graduate studies. Engaging in partner study or group discussions is also suggested to enhance learning outcomes.

PREREQUISITES
  • Understanding of multi-variable calculus, differential equations, linear algebra, and discrete math.
  • Familiarity with self-study techniques and resources.
  • Basic knowledge of graduate program requirements in engineering disciplines.
  • Access to "Concrete Mathematics" by Ronald Graham and Donald Knuth.
NEXT STEPS
  • Explore advanced topics in discrete math, including number theory and combinatorics.
  • Research study techniques for effective self-study and partner study approaches.
  • Review recommended textbooks for upcoming graduate courses.
  • Investigate additional resources for discrete mathematics and its applications in engineering.
USEFUL FOR

Engineering graduates, prospective graduate students in computer engineering, and anyone interested in enhancing their mathematical foundation for advanced studies.

typer91
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I'm an engineering major who is about to graduate from an undergrad program and will be entering grad school in the fall. I'm interested in doing some sort of summer study of math, though I'm not sure whether I should do a review of the previous math courses that I've taken during my undergrad years or branch out into something completely new to get a head start on some of the things that I might see later on in grad school.

I've previously taken (multi-variable) calculus, differential equations, linear algebra, and discrete math. If doing a review, I would lean more towards discrete math since the topics from the class I had seemed very interesting, though what would be some recommendations for further pursuing number theory or discrete math?

Also, has anyone previously done a self study or a partner study over the summer? If so, how did it work for you?
 
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Anyone up for doing this?
 
What type of grad program will you be entering? DId you go to that school as an undergrad? If not, look on their website to see what their students would have learned, and make sure you don't have any holes. If you have no holes, then it can depend a lot on what you are studying, what your interests are, and how much you really want to do this summer...
jason
 
I'm going to be entering as a master's student in computer engineering. I'm prepared to do a lot this summer since I have a bit of spare time. Any suggestions on how I should plan a summer study?
 
typer91 said:
I'm going to be entering as a master's student in computer engineering. I'm prepared to do a lot this summer since I have a bit of spare time. Any suggestions on how I should plan a summer study?

It sounds like you would profit from self studying from Concrete Mathematics. Mostly discrete stuff, light on proofs (as suits engineering rather than mathematics), but serious work.
 
Thanks for the recommedation! Is anyone else out there doing a self study this summer? I'm wondering if it would be better to study with others.
 
I will be doing my first calculus course this summer, so not necessarily self study.
 
IGU said:
It sounds like you would profit from self studying from Concrete Mathematics. Mostly discrete stuff, light on proofs (as suits engineering rather than mathematics), but serious work.

Concrete Mathematics is not a general discrete math book, there are topics it doesn't cover for example combinatorics or graph theory.

So for a more general book, I'll choose the one below for being encyclopedic and rigorous. You can find a preview on Google Books, just search for it. The Amazon reviewers don't like it so much but this is for review and you are heading into grad school now. Knuth is valuable for the more arcane topics that it covers as well as for the getting-your-hands-dirty approach that it follows.

https://www.amazon.com/dp/0072880082/?tag=pfamazon01-20
 
Last edited by a moderator:
What courses will you be taking next year? What textbooks are recommended for those courses? Why not make a head start on the recommended texts?
 

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