О $p$-группах автоморфизмов абелевых $p$-групп

Е.И. Хухро

Displaying similar documents to “О $p$ -группах автоморфизмов абелевых $p$ -групп”

Расшерения абелевых $2$ -групп с помощью $L_{2} (q)$ с неприводимым действием

В.П. Буриченко (2000)

Algebra i Logika

Similarity:

Нижние центральные ряды силовских $2$ -подгрупп симплектической и ортогональной групп над кольцом $ℤ_{2^{m}}$ .

С.Г. Колесников, S. G. Kolesnikov, S. G. Kolesnikov, S. G. Kolesnikov (1998)

Algebra i Logika

Similarity:

Нормальные автоморфизмы в многообразии $𝒩_{2} 𝒜$ . про- $p$ -группы

Ч.К. Гупта, Н.С. Романовский, Č. K. Gupta, N. S. Romanovskij, Č. K. Gupta, N. S. Romanovskij, Č. K. Gupta, N. S. Romanovskij (1996)

Algebra i Logika

Similarity:

Вполне тразитивные группы без кручения конечного $p$ -ранга

A.P. Чехлов (2001)

Algebra i Logika

Similarity:

Распознавание по множеству порядков элементов знакопеременных групп степени $r + 1$ и $r + 2$ для простого $r$ и группы степени

А.В. Заварницин, A.V. Zavarnicin, A.V. Zavarnicin, A.V. Zavarnitsyn (2000)

Algebra i Logika

Similarity:

Многообразия $ℓ$ -групп с тождеством $[x^{p}, y] = e$ конечнобазируемы.

С.А. Гурченков (1984)

Algebra i Logika

Similarity:

Regularity of sets with constant intrinsic normal in a class of Carnot groups

Marco Marchi (2014)

Annales de l’institut Fourier

Similarity:

In this Note, we define a class of stratified Lie groups of arbitrary step (that are called “groups of type $☆$ ” throughout the paper), and we prove that, in these groups, sets with constant intrinsic normal are vertical halfspaces. As a consequence, the reduced boundary of a set of finite intrinsic perimeter in a group of type $☆$ is rectifiable in the intrinsic sense (De Giorgi’s rectifiability theorem). This result extends the previous one proved by Franchi, Serapioni & Serra Cassano...

Распознавание конечных простых групп $L_{3} (2^{m})$ и $U_{3} (2^{m})$ по порядкам их элементов

В.Д. Мазуров, М.Ч. Су, Ч.П. Чао (2000)

Algebra i Logika

Similarity:

On sequences over a finite abelian group with zero-sum subsequences of forbidden lengths

Weidong Gao, Yuanlin Li, Pingping Zhao, Jujuan Zhuang (2016)

Colloquium Mathematicae

Similarity:

Let G be an additive finite abelian group. For every positive integer ℓ, let $d i s c_{ℓ} (G)$ be the smallest positive integer t such that each sequence S over G of length |S| ≥ t has a nonempty zero-sum subsequence of length not equal to ℓ. In this paper, we determine $d i s c_{ℓ} (G)$ for certain finite groups, including cyclic groups, the groups $G = C ₂ \oplus C_{2 m}$ and elementary abelian 2-groups. Following Girard, we define disc(G) as the smallest positive integer t such that every sequence S over G with |S| ≥ t has nonempty zero-sum...

Минимальные подстановочные представления конечных простых исключительных групп типа $E_{6}$ , $E_{7}$ , и $E_{8}$ .

А.В. Васильев, A. V. Vasil&amp;#039;ev, A. V. Vasil&#039;ev, A. V. Vasil'ev (1997)

Algebra i Logika

Similarity:

On the Davenport constant and group algebras

Daniel Smertnig (2010)

Colloquium Mathematicae

Similarity:

For a finite abelian group G and a splitting field K of G, let (G,K) denote the largest integer l ∈ ℕ for which there is a sequence $S = g ₁ \cdot . . . \cdot g_{l}$ over G such that $(X^{g ₁} - a ₁) \cdot . . . \cdot (X^{g_{l}} - a_{l}) \neq 0 \in K [G]$ for all $a ₁, . . ., a_{l} \in K^{\times}$ . If (G) denotes the Davenport constant of G, then there is the straightforward inequality (G) - 1 ≤ (G,K). Equality holds for a variety of groups, and a conjecture of W. Gao et al. states that equality holds for all groups. We offer further groups for which equality holds, but we also give the first examples of groups G for...

Числа разложения групп ${\hat{𝒥}}_{2}$ и $Aut (𝒥_{2})$

А.С. Кондратьев (1988)

Algebra i Logika

Similarity:

$G$ -тождества и $G$ -многообразия

М.Г. Амаглобели, В.Н. Ремесленников (2000)

Algebra i Logika

Similarity:

Plane and layer $(p 2, 2^{l})$ symmetry groups

S. V. Jablan (1990)

Matematički Vesnik

Similarity:

Deformation theory and finite simple quotients of triangle groups I

Michael Larsen, Alexander Lubotzky, Claude Marion (2014)

Journal of the European Mathematical Society

Similarity:

Let $2 \leq a \leq b \leq c \in ℕ$ with $μ = 1 / a + 1 / b + 1 / c < 1$ and let $T = T_{a, b, c} = 〈 x, y, z : x^{a} = y^{b} = z^{c} = x y z = 1 〉$ be the corresponding hyperbolic triangle group. Many papers have been dedicated to the following question: what are the finite (simple) groups which appear as quotients of $T$ ? (Classically, for $(a, b, c) = (2, 3, 7)$ and more recently also for general $(a, b, c)$ .) These papers have used either explicit constructive methods or probabilistic ones. The goal of this paper is to present a new approach based on the theory of representation varieties (via deformation theory). As a corollary we essentially...

A problem of Kollár and Larsen on finite linear groups and crepant resolutions

Robert Guralnick, Pham Tiep (2012)

Journal of the European Mathematical Society

Similarity:

The notion of age of elements of complex linear groups was introduced by M. Reid and is of importance in algebraic geometry, in particular in the study of crepant resolutions and of quotients of Calabi–Yau varieties. In this paper, we solve a problem raised by J. Kollár and M. Larsen on the structure of finite irreducible linear groups generated by elements of age $\leq 1$ . More generally, we bound the dimension of finite irreducible linear groups generated by elements of bounded deviation....

Displaying similar documents to “О p -группах автоморфизмов абелевых p -групп”

Displaying similar documents to “О $p$ -группах автоморфизмов абелевых $p$ -групп”