| NOUN1 | algebra | - |
| NOUN2 | an algebra | algebras |
NOUN article.ind sg | pl
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- Algebra {f} = algebra
- abstrakte Algebra {f} = abstract algebra
- AF-Algebra {f} = approximately finite algebra <AF algebra>
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weitere Beispiele ...
- Many authors use the term "algebra" to mean "associative algebra", or "unital associative algebra", or in some subjects such as algebraic geometry, "unital associative commutative algebra".
- In this setting, the monster group is visible as the automorphism group of the monster module, a vertex operator algebra, an infinite dimensional algebra containing the Griess algebra, and acts on the monster Lie algebra, a generalized Kac–Moody algebra.
- A number of important subspaces of the tensor algebra can be constructed as quotients: these include the exterior algebra, the symmetric algebra, the Clifford algebra, the Weyl algebra, and the universal enveloping algebra in general.
- In some CFTs, the symmetry algebra is not just the Virasoro algebra, but an associative algebra (i.e. ...
- The Lie algebra E8 contains as subalgebras all the exceptional Lie algebras as well as many other important Lie algebras in mathematics and physics.
- Somewhat surprising fact is that this construction applied to the polynomial algebra "C"..., "x"n will give not the usual algebra of matrices "Matn" (more precisely algebra of function on it), but much bigger non-commutative algebra of Manin matrices (more precisely algebra generated by elements "Mij".
- The universal enveloping algebra of a finite-dimensional Lie algebra is a filtered quadratic algebra.
- Quadric geometric algebra (QGA) is a geometrical application of the [...] geometric algebra.
- In algebra, a chiral Lie algebra is a D-module on a curve with a certain structure of Lie algebra. It is related to an [...] -algebra via the Riemann–Hilbert correspondence.
- The associated graded algebra of a Clifford algebra is an exterior algebra; i.e., a Clifford algebra degenerates to an exterior algebra.
- For any integer [...] , the W(N) algebra is a W-algebra which is generated by [...] meromorphic fields of dimensions [...]. The W(2) algebra coincides with the Virasoro algebra.
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