Courses How big of a deal is not taking a course on PDE's as an undergrad?

  • Thread starter Thread starter xbomber88
  • Start date Start date
  • Tags Tags
    Course Undergrad
AI Thread Summary
Knowledge of partial differential equations (PDEs) is crucial for theoretical physics, but not having a dedicated course on PDEs at one's undergraduate institution is not necessarily a barrier to success in graduate school. Many physics and math programs integrate PDEs into their curriculum through upper-level courses or math methods classes. Self-study using textbooks is also a viable option for those looking to strengthen their understanding. Admissions committees typically consider a range of factors, so the absence of a PDE course on a transcript is unlikely to hinder acceptance into graduate programs. Students are encouraged to explore alternative options, such as contracting courses to include PDE content or seeking nearby institutions that offer the course. Engaging with professors or academic advisors can provide additional guidance and resources.
xbomber88
Messages
42
Reaction score
0
I want to go to grad school for theoretical physics and I've heard that it's very important to know partial differential equations for theoretical physics. But unfortunately my school doesn't have a course on PDE's. How big of a deal is this? Will I be able to pick it up easily in grad school?
 
Physics news on Phys.org
xbomber88 said:
I want to go to grad school for theoretical physics and I've heard that it's very important to know partial differential equations for theoretical physics. But unfortunately my school doesn't have a course on PDE's. How big of a deal is this? Will I be able to pick it up easily in grad school?

I assume your school has it included into physics or math courses. They should/must prepare you for grad school and it's almost sure PDE's are included into your degree.
 
I am in the same boat as you. At my school, my upper level physics courses, plus a math methods course I took, all covered PDE's pretty extensively. Therefore, while taking a course on PDE's would certainly be beneficial, I do not think it is a requirement to be successful in graduate school. I am not sure how far along you are in your degree, but my guess is you will cover the necessary material at some point. If you want to learn more about the subject, you can always get a book and self-study the material on your own.

Lastly, I doubt the lack of a PDE course on your transcript will keep you from getting into graduate school. I don't have the course and I got accepted to plenty of great schools. Good luck!
 
I'm in the same situation too. I'm just a freshman now (Double majoring in Physics & Math), but I'm planning my upcoming courses now. The math major is pretty small here, and there is no partial differential equations course.

However, I found a way around it. I am contracting my differential equations course next year to Honors, which means that I'll be doing a lot with partial differential equations toward the end of the semester, and I'll be making a couple higher level courses honors as well. Maybe you could speak to a professor or your adviser and see if they have any ideas. Are there any other colleges nearby you could take it at?
 
Hey, I am Andreas from Germany. I am currently 35 years old and I want to relearn math and physics. This is not one of these regular questions when it comes to this matter. So... I am very realistic about it. I know that there are severe contraints when it comes to selfstudy compared to a regular school and/or university (structure, peers, teachers, learning groups, tests, access to papers and so on) . I will never get a job in this field and I will never be taken serious by "real"...
Yesterday, 9/5/2025, when I was surfing, I found an article The Schwarzschild solution contains three problems, which can be easily solved - Journal of King Saud University - Science ABUNDANCE ESTIMATION IN AN ARID ENVIRONMENT https://jksus.org/the-schwarzschild-solution-contains-three-problems-which-can-be-easily-solved/ that has the derivation of a line element as a corrected version of the Schwarzschild solution to Einstein’s field equation. This article's date received is 2022-11-15...
Back
Top