Preparing for Quantum Mechanics, please suggest me good books.

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SUMMARY

This discussion focuses on preparing for quantum mechanics, particularly for students in biochemistry. Key mathematical concepts essential for understanding quantum mechanics include functions, complex numbers, partial derivatives, and linear algebra, specifically inner product spaces, orthonormal bases, linear operators, and matrices. The participant emphasizes the importance of a solid mathematical foundation to succeed in quantum research. Additionally, they encourage searching existing threads for further resources and discussions.

PREREQUISITES
  • Functions and their properties
  • Complex numbers and their applications
  • Partial derivatives and their significance in physics
  • Linear algebra concepts including inner product spaces and matrices
NEXT STEPS
  • Research advanced linear algebra techniques relevant to quantum mechanics
  • Explore textbooks specifically focused on quantum mechanics and mathematical foundations
  • Study mathematical theorems related to quantum physics
  • Review online resources or courses on complex analysis
USEFUL FOR

Students in biochemistry, physics enthusiasts, and anyone seeking to build a strong mathematical foundation for studying quantum mechanics.

pahtakus
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Hello I am a second year student and i am starting to learn about quantum world. I am in biochem programm so quantum is not the main focus of my program, however i realize that without physics there is absolutely no succeses in research. I am very curious about how atoms work, bonding and non bonding intermolecular forces. This is extremely difficult field. It requires tons of Mathematical knowldege. Can anyone please suggest What mathematical theorems and concepts i should know? I am familiar with basics of derivatives and integration. Where should i concentrate on? Any good textbooks?
 
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A solid understanding of functions, complex numbers, partial derivatives and the basics of linear algebra (inner product spaces, orthonormal bases, linear operators and matrices) will get you very far.

There are lots of threads like this one already, so I suggest that you do a search.
 

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