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Qué (quién) es isomorphism$41091$ - definición
THEOREMS THAT DESCRIBE THE RELATIONSHIP BETWEEN QUOTIENTS, HOMOMORPHISMS, AND SUBOBJECTS
Noether isomorphism theorem; First isomorphism theorem; Second isomorphism theorem; Noether ismorphism theorem; Third group isomorphism theorem; Third ring isomorphism theorem; Second group isomorphism theorem; Second ring isomorphism theorem; First group isomorphism theorem; First ring isomorphism theorem; Third isomorphism theorem; First Ring Isomorphism Theorem; First Group Isomorphism Theorem; Second Group Isomorphism Theorem; Group Isomorphism Theorems; Group isomorphism theorems; Noether isomorphism theorems; First Isomorphism Theorem; Isomorphism factory; Isomorphism theorem; 1st isomorphism theorem
Isomorphism (crystallography)
TYPE OF CRYSTALS
Law of isomorphism; Law of Isomorphism; Isomorphic series; Isotype (crystallography); Mitscherlich's law of isomorphism
In chemistry isomorphism has meanings both at the level of crystallography and at a molecular level. In crystallography, compounds are isomorphous if their symmetry is the same and their unit cell parameters are similar
isomorphic
IN MATHEMATICS, INVERTIBLE HOMOMORPHISM
Isomorphic; Isomorphism (algebra); Isomorphisms; List of nonisomorphic groups; List of nonisomorphic; Isomorphic (mathematics); Isomorphous; Isomorphy; Canonical isomorphism; Isomorphism (category theory)
<mathematics> Two mathematical objects are isomorphic if they
have the same structure, i.e. if there is an isomorphism
between them. For every component of one there is a
corresponding component of the other.
(1995-03-25)
isomorphic
IN MATHEMATICS, INVERTIBLE HOMOMORPHISM
Isomorphic; Isomorphism (algebra); Isomorphisms; List of nonisomorphic groups; List of nonisomorphic; Isomorphic (mathematics); Isomorphous; Isomorphy; Canonical isomorphism; Isomorphism (category theory)
[???s?(?)'m?:f?k]
¦ adjective corresponding or similar in form and relations.
Derivatives
isomorphism noun
isomorphous adjective
Wikipedia
Isomorphism theorems
In mathematics, specifically abstract algebra, the isomorphism theorems (also known as Noether's isomorphism theorems) are theorems that describe the relationship between quotients, homomorphisms, and subobjects. Versions of the theorems exist for groups, rings, vector spaces, modules, Lie algebras, and various other algebraic structures. In universal algebra, the isomorphism theorems can be generalized to the context of algebras and congruences.
