<--- Back to Details
First PageDocument Content
Group theory / Algebra / Abstract algebra / Finite groups / Sylow theorems / Quasinormal subgroup / P-group / Nilpotent group / Normal p-complement / Normal subgroup / Maximal subgroup / Solvable group
Date: 2016-06-06 22:30:39
Group theory
Algebra
Abstract algebra
Finite groups
Sylow theorems
Quasinormal subgroup
P-group
Nilpotent group
Normal p-complement
Normal subgroup
Maximal subgroup
Solvable group

✐ ✐ ✐ “BN11N23” — — 21:46 — page 359 — #1

Add to Reading List

Source URL: w3.math.sinica.edu.tw

Download Document from Source Website

File Size: 156,59 KB

Share Document on Facebook

Similar Documents

Isometric group actions on Hilbert spaces: structure of orbits Yves de Cornulier, Romain Tessera, Alain Valette November 8, 2005 Abstract Our main result is that a finitely generated nilpotent group has no isometric acti

Isometric group actions on Hilbert spaces: structure of orbits Yves de Cornulier, Romain Tessera, Alain Valette November 8, 2005 Abstract Our main result is that a finitely generated nilpotent group has no isometric acti

DocID: 1xVyh - View Document

SUBGROUP SERIES II KEITH CONRAD 1. Introduction In part I, we met nilpotent and solvable groups, defined in terms of normal series. Recalling the definitions, a group G is called nilpotent if it admits a normal series (1

SUBGROUP SERIES II KEITH CONRAD 1. Introduction In part I, we met nilpotent and solvable groups, defined in terms of normal series. Recalling the definitions, a group G is called nilpotent if it admits a normal series (1

DocID: 1ucTI - View Document

BETTI NUMBER ESTIMATES FOR NILPOTENT GROUPS MICHAEL FREEDMAN, RICHARD HAIN, AND PETER TEICHNER Abstract. We prove an extension of the following result of Lubotzky and Madid on the rational cohomology of a nilpotent group

BETTI NUMBER ESTIMATES FOR NILPOTENT GROUPS MICHAEL FREEDMAN, RICHARD HAIN, AND PETER TEICHNER Abstract. We prove an extension of the following result of Lubotzky and Madid on the rational cohomology of a nilpotent group

DocID: 1rPBs - View Document

✐  ✐ ✐ “BN11N23” —  — 21:46 — page 359 — #1

✐ ✐ ✐ “BN11N23” — — 21:46 — page 359 — #1

DocID: 1rgt9 - View Document

Mathematical Research Letters  4, 283–MAXIMAL NILPOTENT QUOTIENTS OF 3-MANIFOLD GROUPS

Mathematical Research Letters 4, 283–MAXIMAL NILPOTENT QUOTIENTS OF 3-MANIFOLD GROUPS

DocID: 1qbCj - View Document