What Fields Can a Theoretical Physicist Focus on Besides String Theory?

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Discussion Overview

The discussion revolves around the interests of a participant in pursuing a career as a theoretical physicist while expressing a lack of interest in string theory. The focus is on identifying alternative fields within theoretical physics suitable for graduate study and the mathematical requirements necessary for such a path.

Discussion Character

  • Exploratory
  • Debate/contested
  • Mathematical reasoning

Main Points Raised

  • One participant expresses a realization that their interests lie more in theoretical physics than pure mathematics and questions what fields they could pursue besides string theory.
  • Another participant notes that many physicists do not engage with string theory, suggesting that there are numerous other areas of theoretical physics to explore.
  • Condensed Matter Theory is highlighted as a prominent alternative field within theoretical physics.
  • Concerns are raised about the amount of mathematics required for a career in theoretical physics, with questions about whether knowledge up to complex analysis and advanced PDEs is sufficient.
  • A response indicates that while undergraduate programs provide a minimal set of mathematical knowledge, further learning will be necessary and is often field-dependent.
  • It is mentioned that learning new mathematics often occurs concurrently with learning physics, and specific fields may require additional mathematical knowledge, such as statistics for physical cosmology or computational mathematics for computational work.

Areas of Agreement / Disagreement

Participants generally agree that there are multiple fields within theoretical physics beyond string theory, but there is no consensus on the specific mathematical requirements for graduate study, as opinions vary on what is necessary.

Contextual Notes

The discussion reflects a range of opinions on the intersection of mathematics and theoretical physics, with some participants emphasizing the need for ongoing learning and adaptation based on specific research interests.

Philosopher_k
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Ok, i have come to a realisation that my interests revolve not around pure mathematics (as i once thought) and more around theoretical physics, some people would claim that they merge into one at times, and that leads on to my question. If i wanted to be a theoretical physicist (rather than an experimental physicist), but am not keen on string theory, are there any other fields of theoretical physicis which i could focus on in grad school? Why am i not keen on string theory? well the answer is twofold, one i doubt i could match the contributions of the likes of witten and greene and secondly, i am slightly dubious of the credibility and goals of string theory.

My second Question is, how much mathematics must i complete to become a theoretical physicist? (i use this parameter loosly as i am aware you never stop learning mathematics) say i want to learn quantum field theory or Paticle theory in grad school, will mathematics up to complex analysis/fluid dynamics/advanced PDEs (the applied side) suffice, or will i need to learn topology, representation theory, functional analyisis (the pure side) as well?
 
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Philosopher_k said:
If i wanted to be a theoretical physicist (rather than an experimental physicist), but am not keen on string theory, are there any other fields of theoretical physicis which i could focus on in grad school?
Most physicists never even learns string theory so this is a really strange comment.
 


Philosopher_k said:
...are there any other fields of theoretical physicis which i could focus on in grad school?

There's all sorts of work going on in all kinds of directions. It's not all strings! Condensed Matter Theory is probably the most obvious one. Google some theoretical physics departments and see what kind of research they're doing - that'll give you a pretty decent idea.
 


Philosopher_k said:
My second Question is, how much mathematics must i complete to become a theoretical physicist?

The undergraduate physics program is intentionally designed to give you the minimal set of mathematics so that you can do physics research in graduate school.

(i use this parameter loosly as i am aware you never stop learning mathematics) say i want to learn quantum field theory or Paticle theory in grad school, will mathematics up to complex analysis/fluid dynamics/advanced PDEs (the applied side) suffice, or will i need to learn topology, representation theory, functional analyisis (the pure side) as well?

Yes. But a lot of this will be on demand learning, which is to say that you learn the math at the same time you learn the physics. Also, you'll invariably find in learning any area of physics that you will need to learn new math, and what math you learn is field dependent. For example, if you do any sort of physical cosmology you'll find that you'll need need a lot of statistics that you didn't cover as an undergraduate. If you do computational work, there is a ton of math that you need to learn on the side to do that work.
 

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