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- 奇異偽辛群的Carter子群CARTER SUBGROUPS OF SINGULAR PSEUDO-SYMPLECTIC GROUPS
- 研究了Carter子群的若干性質(zhì)和子群成為Carter子群的一個(gè)充分條件.Some properties of Carter subgroups are obtained,and a sufficient condition of a subgroup H to be a Carter subgroup of G is given.
- 奇異偽辛幾何singular pseudo-symplectic geoetry
- 偽辛群作用下子空間軌道生成的格的同構條件The isomorphic conditions of some lattices generated by transitive sets of subspaces under finite pseudo-symplectic groups
- 本文確定了交錯群A_n的Carter子群。The present paper has determined Carter subgroups in alternative groups A_n.
- 關(guān)于局部環(huán)上的偽辛群生成元的長(cháng)度Length of Generating Elements of Pseudo- symplectic Group in the Local Ring
- 主要結果是:若這種群包含二維保向歐幾里德群,則必為三維保向歐幾里德群的子群.The main result is:if such a group contains the orientation-preserving Euclidean group in R~2,then it is a subgroup of the orientation-preserving Euclidean goup in R~3.
- 辛群胚symplectic groupoid
- 研究了局部環(huán)R=KG上酉群U2nR的C arter子群的存在性及結構.The existence and the structure of Carter subgroups of unitary groups U_(2n)R over local rings R=KG are studied.
- 射影辛群projective symplectic group
- "Harmsworth先生，" 我用微弱的聲音說(shuō)。 "別打斷我的說(shuō)。" 他說(shuō)。"Mr Harmsworth, " I said in a weak voice, "Don't interrupt, " he said.
- 有限群的Carter子群The Carter Subgroups of Finite Groups
- 利用偽辛幾何中1維非迷向子空間構作PBIB設計The Construction of a Class of PBIB Designs By Using 1-Dimensional Non-Isotropic Subspaces Pseudo-Symplectic Geometry over Finite Fields
- 有限辛群finite group of type C2
- "Inthefamilyway" 是一種老式的表達方式，意為 "懷孕" 。"In the family way" is an old-fashioned expression meaning "pregnant".
- 根據參數生成數值柵格要素,它具有指定的范圍大小和數值,并輸入轉換流程。NumericRasterCreator Creates a feature with a raster of the specified size with a numeric value using the parameters supplied, and sends it into the workspace for processing.
- 無(wú)限辛群infinite symplectic group
- 只要為了實(shí)現一些明確的目標,如更好的武器或軍事運輸系統,美國政府愿意花錢(qián)研究。The government was willing to pay for research only to meet certain clear goals, such as better weapons or military transport systems.
- 子Hom-結合代數Sub-Hom-associative algebra
- 實(shí)射影辛群real projective symplectic group
