Quantum References for generalized canonical commutation relations

AI Thread Summary
The discussion focuses on seeking references for articles that explore generalized canonical commutation relations, specifically where the relation includes a real constant c, expressed as [x,p]=icħ. It is noted that much of the existing literature uses the case where c=1/ħ, often indicating that they are working in units where ħ=1. Participants are encouraged to share relevant sources or insights on this topic. The inquiry highlights a niche area of interest within the physics community regarding variations in commutation relations. Overall, the request aims to expand knowledge on this specific theoretical framework.
Ssnow
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Hi to all, I ask if somebody of the Physics community know good references for article where the author works with generalized canonical commutation relations ( I mean that the author works with ##[x,p]=ic\hbar## with ##c## a real constant instead of ##[x,p]=i\hbar##).
Thank you for the answers,
Ssnow
 
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There is a lot of literature with ##c=1/\hbar##, they usually say that they work in units ##\hbar=1##. o0)
 
By looking around, it seems like Dr. Hassani's books are great for studying "mathematical methods for the physicist/engineer." One is for the beginner physicist [Mathematical Methods: For Students of Physics and Related Fields] and the other is [Mathematical Physics: A Modern Introduction to Its Foundations] for the advanced undergraduate / grad student. I'm a sophomore undergrad and I have taken up the standard calculus sequence (~3sems) and ODEs. I want to self study ahead in mathematics...

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