Undergrad What are the best resources for learning about Lorentz group representations?

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The discussion centers on finding comprehensive resources for learning about the Lorentz group and its representations. A recommended reading is chapter 2 of "A Modern Introduction to Quantum Field Theory" by Michele Maggiore, which covers essential properties of the group. Participants emphasize the importance of detailed explanations rather than exhaustive proofs. Additional suggestions may include textbooks and academic papers that focus on the mathematical framework of the Lorentz group. Overall, the thread seeks to compile valuable educational materials for a deeper understanding of the topic.
Silviu
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Hello! Can someone recommend me some good reading about the Lorentz group and its representations? I want something to go pretty much in all the details (not necessary proofs for all the statements, but most of the properties of the group to be presented). Thank you!
 
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Take a look at chapter 2 of "A Modern Introduction to Quantum Field Theory" by Michele Maggiore.
 

Thread 'Confusion about the Moyal-Weyl twist'

I am studying the mathematical formalism behind non-commutative geometry approach to quantum gravity. I was reading about Hopf algebras and their Drinfeld twist with a specific example of the Moyal-Weyl twist defined as F=exp(-iλ/2θ^(μν)∂_μ⊗∂_ν) where λ is a constant parametar and θ antisymmetric constant tensor. {∂_μ} is the basis of the tangent vector space over the underlying spacetime Now, from my understanding the enveloping algebra which appears in the definition of the Hopf algebra...
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