Definition of Isomorphisms

1. Noun. (plural of isomorphism) ¹

¹ Source: wiktionary.com

Definition of Isomorphisms

1. isomorphism [n] - See also: isomorphism

Lexicographical Neighbors of Isomorphisms

isometric traction
isometrical
isometrically
isometrics
isometries
isometropia
isometropias
isometry
isomonodromic
isomonodromy
isomorph
isomorphic
isomorphic response
isomorphically
isomorphism
isomorphisms (current term)
isomorphous
isomorphous gliosis
isomorphs
isomorphy
isonandra
isonaphthol
isoncotic
isoneph
isonephelic
isonephs
isoniazid
isoniazid acetyltransferase
isoniazid neuropathy
isoniazid polyneuropathy

Literary usage of Isomorphisms

Below you will find example usage of this term as found in modern and/or classical literature:

1. Theory and Applications of Finite Groups by George Abram Miller, Hans Frederick Blichfeldt, Leonard Eugene Dickson (1916)
"Group of isomorphisms of an Abelian Group.f Some of the most useful properties of an abeb'an group are exhibited by its group of isomorphisms. ..."

2. Theory of Groups of Finite Order by William Burnside (1897)
"So long, at all events, as we are dealing with the properties of a group of isomorphisms, no risk of confusion is thereby introduced. ..."

3. Development of Mathematics in the 19th Century by Felix Klein, Robert Hermann (1979)
"GROUPS OF VECTOR BUNDLE isomorphisms AND LINEAR GROUP REPRESENTATIONS Having constructed the "cross-section functor", we can consider its behavior under ..."

4. Proceedings of the American Association for the Advancement of Science (1898)
"To all such isomorphisms corresponds a substitution group, which has been called the group of isomorphisms of the given group. When a regular group (]{) of ..."

5. Primitive Groups by William Albert Manning (1921)
"It should be noticed that this group of inner isomorphisms of F is ... In many important groups there is no central and F has no outer isomorphisms. ..."

6. Summarized Proceedings ... and a Directory of Members (1898)
"To all such isomorphisms corresponds a substitution group, which has been called the group of isomorphisms of the given group. When a regular group (K) of ..."

7. Proceedings of the American Philosophical Society Held at Philadelphia for by American Philosophical Society (1897)
"Both the symmetric and the alternating group of degree 6 contain 6 ! simple isomorphisms to themselves that cannot be obtained by transforming the groups by ..."

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