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- In mathematics, specifically in the representation theory of groups and algebras:
- An irreducible representation is a nontrivial representation with no nontrivial proper subrepresentations12.
- An irreducible module is another name for a simple module1.
- A semisimple representation (also called a completely reducible representation) is a linear representation that is a direct sum of simple representations (irreducible representations)3.
Learn more:✕This summary was generated using AI based on multiple online sources. To view the original source information, use the "Learn more" links.In abstract algebra, irreducible can be an abbreviation for irreducible element of an integral domain; for example an irreducible polynomial. In representation theory, an irreducible representation is a nontrivial representation with no nontrivial proper subrepresentations. Similarly, an irreducible module is another name for a simple module.en.wikipedia.org/wiki/Irreducibility_(mathematics)In mathematics, specifically in the representation theory of groups and algebras, an irreducible representation or irrep of an algebraic structure is a nonzero representation that has no proper nontrivial subrepresentation, with closed under the action of.en.wikipedia.org/wiki/Irreducible_representationIn mathematics, specifically in representation theory, a semisimple representation (also called a completely reducible representation) is a linear representation of a group or an algebra that is a direct sum of simple representations (also called irreducible representations).en.wikipedia.org/wiki/Semisimple_representation - People also ask
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In mathematics, specifically in the representation theory of groups and algebras, an irreducible representation $${\displaystyle (\rho ,V)}$$ or irrep of an algebraic structure $${\displaystyle A}$$ is a nonzero representation that has no proper nontrivial subrepresentation See more
Group representation theory was generalized by Richard Brauer from the 1940s to give modular representation theory, … See more
In quantum physics and quantum chemistry, each set of degenerate eigenstates of the Hamiltonian operator comprises a vector space V for a … See more
Lorentz group
The irreps of D(K) and D(J), where J is the generator of rotations and K the generator of boosts, can be … See more• Artin, Michael (1999). "Noncommutative Rings" (PDF). Chapter V. See more
Let $${\displaystyle \rho }$$ be a representation i.e. a homomorphism $${\displaystyle \rho :G\to GL(V)}$$ of a group See more
Trivial representation
All groups $${\displaystyle G}$$ have a one-dimensional, irreducible trivial representation by mapping all group elements to the … See moreAssociative algebras
• Simple module
• Indecomposable module
• Representation of an associative algebra See moreWikipedia text under CC-BY-SA license 1.4: Representations - Chemistry LibreTexts
Decomposability and irreducibility for representations
Irreducible representation - Wikipedia - BME
Restriction of Irreducible Representation to Subgroups
3d Rotations and the 7d Cross Product (Part 2) | The n-Category …
abstract algebra - Representations of the symmetric group $S_3 ...
Is there a general way to prove a representation is irreducible?
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