Math for Grad School: Beyond Physics Major Requirements

[id the sloth]

Are there any specific math classes that grad schools prefer you take beyond the requirements of the physics major? I hear physics majors taking things like real analysis and other things I see no point in taking because of how little application I see. I'm pretty good with math in general and already have a copy of Boas.

 

[chiro]

Are there any specific math classes that grad schools prefer you take beyond the requirements of the physics major? I hear physics majors taking things like real analysis and other things I see no point in taking because of how little application I see. I'm pretty good with math in general and already have a copy of Boas.

What sort of specialization (or pre-specialization) do you want to go into? Also are you talking grad school for physics and asking for advice about math subjects? (Just to clarify)

 

[id the sloth]

Applied Physics. Electronic stuff: semiconductor physics and devices, optoelectronics, nanoscale tech, etc. That's as specific as i can get at this point in my carrier.

 

[deRham]

I hear physics majors taking things like real analysis and other things I see no point in taking because of how little application I see.

Well, theoretical physics can be formulated in heavy mathematical language, assuming knowledge of the so-called bread and butter mathematics. Real analysis is obviously there, but it really depends what you want to do.

There are 2 levels of math - the level where you're learning a few nice results and learning how to communicate..and then the level where you're going above and beyond to produce something. I suspect strongly that for most theoretical physics, you needn't go beyond the first stage. The second stage starts to overlap with so-called Mathematical Physics.

 

[Matrix0]

I can understand your concern about taking math classes that may not seem directly applicable to your field of study. However, it is important to keep in mind that math is a fundamental tool in many scientific disciplines, including physics. In fact, many graduate programs in physics require strong mathematical skills and may even have specific math course requirements in addition to the general physics major requirements.

Real analysis, for example, is a branch of mathematics that deals with the rigorous study of real numbers and their properties. While it may not have immediate applications in physics, it provides a foundation for more advanced mathematical concepts that are commonly used in physics, such as calculus of variations and differential geometry. Additionally, real analysis can also help develop critical thinking and problem-solving skills that are essential for success in graduate studies.

Furthermore, graduate schools may have different requirements and expectations for their incoming students, and taking additional math courses can demonstrate your commitment and preparedness for the rigorous academic environment of graduate school. It is always beneficial to have a broad and strong foundation in mathematics, as it can open up opportunities for interdisciplinary research and collaborations.

In conclusion, while it may seem like there is little application for certain math courses beyond the requirements of a physics major, they can provide valuable skills and knowledge that can enhance your understanding and ability to tackle complex problems in your field of study. I would encourage you to consider taking additional math courses and to discuss any concerns with your academic advisor to ensure that you are well-prepared for graduate studies.