Programs Need advice about applying to Ph.D. programs

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The discussion centers on pursuing a Ph.D. in quantum gravity (QG) after a master's in physics, with a focus on high-dimensional entanglement in curved spacetime. Questions raised include the viability of QG as a field and the acceptance of various theories like superstring and loop quantum gravity. The individual seeks recommendations for international colleges with relevant research opportunities, given visa concerns for the U.S. Additionally, they inquire if strong performance in advanced quantum mechanics and general relativity can offset a lack of undergraduate physics coursework. The advice emphasizes the importance of exploring various specializations, networking with researchers, and preparing for the extensive mathematical demands of QG studies.
Haorong Wu
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Hello. I am currently in the second year of my master's program. My major is physics and my research area is high-dimensional entanglement in curved spacetime. During my studies, I developed a strong interest in quantum gravity (QG) and intend to pursue a Ph.D. in this field. I have a few questions before I apply for Ph.D. programs.

1. Is QG a promising field? I know several QG theories, such as superstring theory and quantum loop theory. In the physics community, which theory is more widely accepted?

2. Would you recommend any colleges outside of the United States that offer relevant research groups (funding or scholarships required)? I doubt I would be able to obtain a visa to visit the United States. Also, because my profile is not competitive, as I will explain below, I am not considering top colleges.

3. My undergraduate major was automation ten years ago. Regrettably, I did not take many physics classes at the time. In my master's degree, I took advanced quantum mechanics and general relativity classes. My QM score is 88 out of 100, whereas my GR score is 99 out of 100. Could the classes in my master's program somewhat compensate for my lack of physics coursework?

My other profile is: Toefl: 107; GRE: 153+170+3.5. Not competitive, but I hope they will suffice. As the first author, I have 2 papers that were submitted under review. One is related to gravitational fluctuation and the other one is related to the Unruh effects. My current study is related to the quantum gravity effect and I hope I could write a paper on it.

Thanks in advance for any suggestions.
 
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I cannot help you with the specifics of your physics research, but I can give you some general advice that I give my students.

Do not lock into one specialization, especially a topic studied by only a few highly-competitive people on Earth. You may be able to get into a program and become the elite world expert. But not everyone gets to be Stephen Hawking. Have a back-up plan. Or two.

You want to know which direction is more widely accepted? Study both. Then no matter which way the winds blows, you're ready to go.

Read a bunch of research journals and papers on the topics that interest you.
Then, look at who wrote the papers you like the most.
Then, find out where THEY went to school, and send them an email.
Tell them how much you enjoyed their research and ask for their advice.
How did they decide what to study?
How did they make their career choices?
How did their lives change over time?
Don't just research the topic ... research the people.

Think outside the box. A lot of what you're talking about is theoretical. But maybe it's got some cool applications that you haven't considered. Physicists make great programmers for A.I. systems, and can build predictive algorithms for stock-market applications.

For example, I started out as a programmer, but got my degrees in physics. The physics thing was a struggle, so I got into the computer industry. When everyone got laid off, and the market was flooded with competing programmers, I could go back and teach physics. In hindsight, I might have liked to have studied more genetics. Or geology. Or landscaping. Life is weird.

One of the biggest problems I see with people in research is that they run out of steam about 5 or 10 years into their research. They have to constantly find a new direction, a new angle otherwise they get REALLY bored, and struggle to stay relevant. It never hurts to make a list of all the things you're interested in to refer back to later in your life.

Just my opinion.
 
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The thing about quantum gravity is, it's going to be massively heavily mathematical. You will be doing tons of metrics and integrals and maybe some topology and many other related things.

Most undergrad physics degrees include some calculus and algebra, but usually only up to 3-D integrals and gradients and surface integrals and maybe, if you are fortunate, some stuff about Stoke's theorm and relation to conservation laws and such. I think you must have had most of that in order to get good marks in GR.

That is, most people who do QG will have to learn a massive ton of math as part of their degree because they didn't learn it as an undergrad. If you are good with that, great! Consider the amount of math I presume you learned in your general relativity class, and consider doing about 3 years worth of the same intensity. Then probably 1 to 2 years of writing a thesis, also at the same intensity. If that sounds like fun then go ahead.
 
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...

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