What field contains more physics in computational physics

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SUMMARY

The discussion centers on the pursuit of a computational physics field that integrates substantial physics concepts with computational techniques, particularly within condensed matter physics. The participant, a first-year Ph.D. student, expresses a preference for topics that foster creativity over procedural methods like Density Functional Theory (DFT) calculations. They specifically mention an interest in topological insulators as a potential area of focus. The conversation highlights the importance of exploring relevant research papers on platforms like arXiv to identify engaging topics.

PREREQUISITES
  • Understanding of condensed matter physics principles
  • Familiarity with computational methods in physics
  • Knowledge of Density Functional Theory (DFT) calculations
  • Basic grasp of topological insulators and their significance
NEXT STEPS
  • Explore research papers on arXiv related to topological insulators
  • Investigate advanced computational techniques in condensed matter physics
  • Study the implications of DFT in the context of topological phases
  • Learn about other innovative topics in computational physics beyond DFT
USEFUL FOR

Ph.D. students, researchers in computational physics, and anyone interested in exploring creative and physics-rich topics within condensed matter physics.

taishizhiqiu
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I am now a Ph.D. student just finishing my first year. According to my strengths, I think I should find my way in computational physics. The 'traditional' field of my advisor's group is DFT calculation. However, I think DFT calculation are more like procedures and does not contain much physics and creativity.

So, I want to find a field which contains both a lot of physics and computation(And of course, in condensed matter physics field). Is there any suggestions?
 
Physics news on Phys.org
DEvens said:
Have you looked here?

http://arxiv.org/archive/cond-mat

Maybe if you see a paper that does work you are interested in, you can look farther.
I know, but I want a special topic, like topological insulator
 

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