Results 251 to 260 of about 1,565,809 (293)
Some of the next articles are maybe not open access.

DIVISIBILITY PROPERTIES OF HIGHER RANK LATTICES

Transformation Groups, 2016
Let \({\mathbb G}\) be an algebraic group over \({\mathbb Q}\) and let \(S\) be a finite set of primes (containing \(\infty\) if \({\mathbb G}({\mathbb R})\) is not compact) such that \({\mathbb G}\) splits over \({\mathbb Q}_p\) for all \(p\in S\). Let \(\Gamma\) be a cocompact lattice in \(G=\prod_{p\in S}{\mathbb G}({\mathbb Q}_p)\). The paper under
Einsiedler, Manfred, Mozes, Shahar
openaire   +1 more source

Groups with Divisibility Property-I

2018
Every finite non-cyclic abelian p-group of order greater than \(p^2\) has the property that its order divides that of its group of automorphisms (Theorem 3.34). The problem whether every non-abelian p-group of order greater than \(p^2\) possesses the same property has been a subject of intensive investigation.
Inder Bir Singh Passi   +2 more
openaire   +1 more source

Groups Without Divisibility Property

2018
We conclude the monograph by showing the existence of finite p-groups without Divisibility Property. This is a recent work of Gonzalez-Sanchez and Jaikin-Zapirain [46]. Uniform pro-p-groups, uniform \(\mathbb {Z}_p\)-Lie algebras, continuous cohomology, and existence of a 41-dimensional \(\mathbb {Q}\)-Lie algebra with one dimensional center and ...
Inder Bir Singh Passi   +2 more
openaire   +1 more source

New Observation on Division Property

Proceedings of the 2nd International Conference on Computer Science and Application Engineering, 2018
Division1 property is a generalized integral property proposed by Todo at Eurocrypt 2015, which has been used in the analysis of various symmetric-key algorithms. At Asiacrypt 2017, Sun et al. proposed automatic tools based on Boolean Satisfiability Problem (SAT) to detect the division property of ARX ciphers.
Yiran Xing, Hailun Yan, Xuejia Lai
openaire   +1 more source

Divisibility Properties for Overcubic Partition Triples

Summary: Let \(\overline{bt}(n)\) counts all of the overlined version of the cubic partition triples of a positive integer \(n\). In this paper, we obtain several infinite families of congruences modulo small powers of 2 for \(\overline{bt}(n)\). For example, we obtain \(\overline{bt}(8n+ 7)\equiv 0 \pmod {32}\) and \(\overline{bt} (8 \cdot 9^{\alpha ...
Shivaprasada Nayaka, S.   +2 more
openaire   +2 more sources

Divisibility properties of binomial coefficients

The Mathematical Gazette, 1974
In a very interesting recent article [1] W. A. Broomhead described an investigation carried out by staff and pupils at Tonbridge School of the patterns which result when the numbers in Pascal’s triangle are reduced modulo m .
openaire   +2 more sources

4. Property Division on Divorce

2018
At the end of a marriage or civil partnership, it is necessary to consider the practical and financial arrangements for the parties’ future: how they will share the value of the house(s), the pensions, and the savings and investments; who pays the debts; who gets personal belongings and furniture; and who has what income to live on.
openaire   +1 more source

Structure–property–function relationships of natural and engineered wood

Nature Reviews Materials, 2020
Chaoji Chen, Yudi Kuang, Shuze Zhu
exaly  

Artificial channels for confined mass transport at the sub-nanometre scale

Nature Reviews Materials, 2021
Jie Shen, Gong-Ping Liu, Yu Han
exaly  

NK cells for cancer immunotherapy

Nature Reviews Drug Discovery, 2020
Dario Campana
exaly  

Home - About - Disclaimer - Privacy