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  2. 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_representation
    In 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
     
  3. People also ask
    What is an irreducible representation?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 .
    How to find the number of irreducible representations present in a reducible representation?The number of irreducible representations present in a reducible representation is given by where is the group order of the group and the sum must be taken over all elements in each class. Written explicitly, where is the group character of a single entry in the character table and is the number of elements in the corresponding conjugacy class.
    How do you know if a representation is irreducible?A representation is said to be irreducible if it has only trivial subrepresentations (all representations can form a subrepresentation with the trivial -invariant subspaces, e.g. the whole vector space , and {0} ). If there is a proper nontrivial invariant subspace, is said to be reducible .
    What if a representation of a finite group is irreducible?So by repeatedly splitting up a representation until our components are irreducible (or more formally, using induction on the dimension), we get the following theorem: Every complex, finite-dimensional representation of a finite group is a direct sum of irreducible representa-tions.
     
  4. 1.3: Irreducible Representations and Character Tables

    WebIrreducible representations and their characters obey certain algebraic relationships. From these 5 rules, we can ascertain whether this is a complete character table for these 6 symmetry operations. Five …

  5. Irreducible representation - Encyclopedia of Mathematics

  6. Irreducible Representation -- from Wolfram MathWorld

  7. What is the meaning of an "irreducible representation"?

  8. 12.7: Characters of Irreducible Representations

  9. 1.4: Representations - Chemistry LibreTexts

  10. Character theory - Wikipedia

  11. Irreducible representation - Wikipedia - BME

  12. Representation theory of the Poincaré group - Wikipedia

  13. 既約表現 - Wikipedia