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单词 grassmannian
释义

Grassmannianadj.n.

Brit. /ˌɡrasˈmanɪən/, /ˌɡrɑːsˈmanɪən/, U.S. /ˌɡræsˈmæniən/, /ˌɡrɑsˈmæniən/
Origin: From a proper name, combined with an English element. Etymons: proper name Grassmann , -ian suffix
Etymology: < the name of Hermann Grassmann (see Grassmann n.) + -ian suffix. Compare earlier Grassmann n.
Mathematics and Physics.
A. adj.
Designating any of various mathematical concepts and structures introduced by or associated with Hermann Grassmann. Cf. Grassmann n. 2.
ΘΚΠ
the world > relative properties > number > mathematics > [adjective] > characterized by theories of or approaches to
physico-mathematical1660
analytical1694
Bernoulli1749
analytic1761
Boolean1851
Sturmian1853
Bernoullian1876
Fermatian1887
Grassmannian1894
number-theoretic1899
Cantor1902
Cantorian1912
Tauberian1913
Thiessen1923
intuitionist1926
metamathematical1926
finitist1931
number-theoretical1936
finitistic1937
proof-theoretic1940
formalistic1941
Gödelian1942
constructivist1943
constructivistic1944
game-theoretical1946
game-theoretic1950
finitary1952
perturbation-theoretic1964
perturbation-theoretical1968
constructive1979
1894 Ann. Math. 8 38 In this article the author treats the line geometry as a sixth order Grassmannian system.
1934 Proc. London Math. Soc. 38 172 The ordinary Grassmannian varieties are particular cases of this more general representation.
1974 Math. Notes Acad. Sci. USSR 16 624 (title) Automorphisms of the tensor product of Abelian and Grassmannian algebras.
2000 A. D. Mirlin in G. Casati et al. New Direct. Quantum Chaos 226 The square of a Grassmannian variable is zero.
B. n.
The set of all linear subspaces of a particular dimension of a given vector space.
ΚΠ
1932 Math. Proc. Cambr. Philos. Soc. 28 421 The ∞κ+1 chordal [κ]'s of Cn correspond on the Grassmannian..to the points of a rational normal locus..of dimension κ+1.
1975 Amer. Jrnl. Math. 97 62 The first interesting Grassmannian is G(2,4), which has dimension 4.
2015 V. Lakshmibai & J. Brown Grassmannian Variety v. 67 The Picard group of the Grassmannian is isomorphic to the group of integers.
This entry has been updated (OED Third Edition, March 2019; most recently modified version published online March 2022).
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adj.n.1894
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