High School Graduation: Preparing for Quantum Mechanics

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SUMMARY

High school students interested in pursuing Quantum Mechanics should focus on developing strong mathematical skills, particularly in calculus (levels 1, 2, and 3), differential equations, group theory, complex analysis, and Fourier analysis. Engaging with a university that has a quantum computing research group can provide valuable insights and opportunities. Preparing for Quantum Mechanics at the college level is essential for a successful career in physics.

PREREQUISITES
  • Proficiency in calculus (1, 2, and 3)
  • Understanding of differential equations (up to second order partial differential equations)
  • Knowledge of group theory
  • Familiarity with complex analysis and Fourier analysis
NEXT STEPS
  • Research universities with active quantum computing research groups
  • Study advanced calculus and differential equations
  • Explore resources on group theory and its applications in physics
  • Learn about complex analysis and Fourier analysis techniques
USEFUL FOR

High school seniors planning to pursue a degree in physics, particularly those interested in Quantum Mechanics and related research fields.

Nervous
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OK, so I want to do something in physics.
And *so far* I'm feeling most interested in Quantum Mechanics, but I know it's best to keep my options open.
I'm also a senior in high school, graduating this year.
I wanted to know if there are any programs I could do before I get into college.
A head start if you will.

Any advice is more than what I have right now so get at me.
 
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Heya,

Quantum Mechanics is a course all physics students take in college and grad school. If you want to study quantum mechanics on the research level, I'd suggest looking into a university that has a quantum computing research group.

As for programs before hand, I'm not sure. It'd be best if you work on your math skills - quantum mechanics, at the basic level, requires one to be proficient in calculus (1, 2, and 3), differential equations (up to second order partial diff-eqs), group theory, complex analysis, and Fourier analysis.

Best of luck to you in your future endeavors!
 

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