isomorphism
1Isomorphism — I so*mor phism, n. [Cf. F. isomorphisme.] 1. (Crystallog.) A similarity of crystalline form between substances of similar composition, as between the sulphates of barium ({BaSO4}) and strontium ({SrSO4}). It is sometimes extended to include… …
2isomorphism — from Ger. Isomorphismus, 1828, coined by German chemist Eilhard Mitscherlich (1794 1863) from isomorph; see ISOMORPHIC (Cf. isomorphic). Related: Isomorph …
3isomorphism — [ī΄sō môr′fiz΄əm, ī΄sə môr′fiz΄əm] n. [< ISOMORPHIC + ISM] 1. Biol. a similarity in appearance or structure of organisms belonging to different species or races 2. Chem. an identity or close similarity in the crystalline form of substances… …
4Isomorphism — In abstract algebra, an isomorphism (Greek: ἴσος isos equal , and μορφή morphe shape ) is a bijective map f such that both f and its inverse f −1 are homomorphisms, i.e., structure preserving mappings.In the more general setting of category… …
5isomorphism — izomorfizmas statusas T sritis chemija apibrėžtis Atomų (jonų, molekulių) gebėjimas pakeisti vienas kitą to paties tipo kristalinėje gardelėje. atitikmenys: angl. isomorphism rus. изоморфизм …
6isomorphism — izomorfizmas statusas T sritis fizika atitikmenys: angl. isomorphism vok. Isomorphie, f rus. изоморфизм, m pranc. isomorphie, f; isomorphisme, m …
7isomorphism — izomorfizmas statusas T sritis augalininkystė apibrėžtis Morfologinis besikeičiančių diploidinių ir haploidinių kartų panašumas. atitikmenys: angl. isomorphism rus. изоморфизм …
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8isomorphism — isomorphic ► ADJECTIVE ▪ corresponding in form and relations. DERIVATIVES isomorphism noun isomorphous adjective …
9Isomorphism (disambiguation) — Isomorphism may refer to:* Isomorphism, in mathematics, a mapping that preserves the structure * Group isomorphism, in mathematics, a mapping that preserves the group structure * Ring isomorphism, in mathematics, a mapping that preserves both the …
10Isomorphism theorem — In mathematics, specifically abstract algebra, the isomorphism theorems are three theorems that describe the relationship between quotients, homomorphisms, and subobjects. Versions of the theorems exist for groups, rings, vector spaces, modules,… …
