Definitions from Wiktionary (toric)
▸ adjective: Pertaining to or shaped like a torus, or a section of a torus; toroidal.
▸ adjective: (geometry and algebra) Which, in any of several technical senses, admits a high degree of symmetry, allowing combinatorial methods to be used in its study.
▸ adjective: (algebraic geometry, of a variety) Containing an algebraic torus as a dense subset, such that the group action of the torus on itself extends to the whole space; or, the embedding map taking the torus into the space. See Toric variety on Wikipedia.Wikipedia
▸ adjective: (geometry, of a manifold, generalizing the case of toric varieties) (Narrowly) A compact smooth toric variety. (Broadly) Quasitoric: a closed, real, even-dimensional smooth manifold equipped with an effective, smooth action by an algebraic torus whose orbits are simple complex polytopes and such that the action is locally the same as a faithful real representation of the group.
▸ adjective: (algebraic geometry, of a stack) Any of several generalizations of the notion of toric varieties to stacks: the stack quotient of a toric variety by its torus; the stack quotient of a toric variety by a subgroup of its torus.
▸ adjective: (commutative algebra, of an ideal) Generated by differences of monomials.
▸ adjective: (error correction) A particular topological quantum error correcting code; see Toric code on Wikipedia.Wikipedia
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▸ adjective: Pertaining to or shaped like a torus, or a section of a torus; toroidal.
▸ adjective: (geometry and algebra) Which, in any of several technical senses, admits a high degree of symmetry, allowing combinatorial methods to be used in its study.
▸ adjective: (algebraic geometry, of a variety) Containing an algebraic torus as a dense subset, such that the group action of the torus on itself extends to the whole space; or, the embedding map taking the torus into the space. See Toric variety on Wikipedia.Wikipedia
▸ adjective: (geometry, of a manifold, generalizing the case of toric varieties) (Narrowly) A compact smooth toric variety. (Broadly) Quasitoric: a closed, real, even-dimensional smooth manifold equipped with an effective, smooth action by an algebraic torus whose orbits are simple complex polytopes and such that the action is locally the same as a faithful real representation of the group.
▸ adjective: (algebraic geometry, of a stack) Any of several generalizations of the notion of toric varieties to stacks: the stack quotient of a toric variety by its torus; the stack quotient of a toric variety by a subgroup of its torus.
▸ adjective: (commutative algebra, of an ideal) Generated by differences of monomials.
▸ adjective: (error correction) A particular topological quantum error correcting code; see Toric code on Wikipedia.Wikipedia
Similar:
Toral,
torsionic,
supertoroidal,
trochoidal,
tortional,
torsive,
torsional,
tensorial,
tentorial,
orbitoidal,
more...
Types:
Phrases:
▸ Words similar to toric
▸ Usage examples for toric
▸ Idioms related to toric
▸ Wikipedia articles (New!)
▸ Popular nouns described by toric
▸ Words that often appear near toric
▸ Rhymes of toric
▸ Invented words related to toric