Search results for " group"

showing 10 items of 17137 documents

Nadzwyczajne obostrzenie kary na podstawie art. 65 k.k

2018

Istnieje pewna kategoria przestępstw cechujących się znacznym stopniem społecznej szkodliwości, ze względu na osobę sprawcy lub charakter czynu. Są to przestępstwa, z których popełniania sprawca uczynił sobie stałe źródło dochodu, albo przestępstwa popełniane w zorganizowanej grupie albo związku przestępczym, czy też przestępstwa o charakterze terrorystycznym. Wobec sprawców tych przestępstw stosuje się przepisy dotyczące wymiaru kary, środków karnych oraz środków związanych z poddaniem sprawcy próbie, przewidziane dla recydywisty wielokrotnego. Sąd wymierza więc (z ograniczeniami dotyczącymi sprawcy przestępstwa z art. 258 k.k.) karę nadzwyczajnie obostrzoną, a więc karę w wysokości powyże…

organised groupterrorist offenceextraordinarily aggravated penaltycriminal groupnadzwyczajne obostrzenie karyzorganizowana grupa przestępczazwiązek przestępczyprzestępstwo o charakterze terrorystycznymHoryzonty Bezpieczeństwa
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Kontrabanda organizētā grupā

2016

Bakalaura darba tēma ir “Kontrabanda organizētā grupā”. Darba mērķis ir pētīt kontrabandas noziedzīgus nodarījumus, kas pastrādāti organizētā grupā Krimināllikuma 190.panta izpratnē (ar grozījumiem, kas stājās spēkā ar 2015.gada 3.decembri). Aplūkot kontrabandas rašanās vēsturi, sākot no 1903.gada līdz mūsdienām. Izpētīt tās attīstību un problemātiku, mainoties politiskai un ekonomiskai situācijai. Autore veiks kontrabandas pamatsastāva un kvalificējošo pazīmju analīzi. Mēģinās izprast kontrabandas krimināltiesisko atbildību un tās atšķirību no administratīvā pārkāpuma. Darbā tiks veikts kontrabandas jēdziena salīdzinājums ar ārvalstu krimināltiesībām.

organizēta grupa organized groupievērojams apmērs significant amountkontrabanda smugglingnozieguma priekšmets object of crimetautsaimniecība national economyJuridiskā zinātne
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Intrinsic Lipschitz Graphs and Vertical β-Numbers in the Heisenberg Group

2016

The purpose of this paper is to introduce and study some basic concepts of quantitative rectifiability in the first Heisenberg group $\mathbb{H}$. In particular, we aim to demonstrate that new phenomena arise compared to the Euclidean theory, founded by G. David and S. Semmes in the 90's. The theory in $\mathbb{H}$ has an apparent connection to certain nonlinear PDEs, which do not play a role with similar questions in $\mathbb{R}^{3}$. Our main object of study are the intrinsic Lipschitz graphs in $\mathbb{H}$, introduced by B. Franchi, R. Serapioni and F. Serra Cassano in 2006. We claim that these $3$-dimensional sets in $\mathbb{H}$, if any, deserve to be called quantitatively $3$-rectifi…

osittaisdifferentiaaliyhtälöt28A75 (Primary) 28C10 35R03 (Secondary)SETSGeneral Mathematics010102 general mathematics16. Peace & justiceLipschitz continuity01 natural sciencesTravelling salesman problemCombinatoricsMathematics - Metric GeometryMathematics - Classical Analysis and ODEsTRAVELING SALESMAN PROBLEM0103 physical sciences111 MathematicsHeisenberg groupMathematics::Metric Geometrymittateoria010307 mathematical physicsRECTIFIABILITY0101 mathematicsMathematicsAmerican Journal of Mathematics
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C1,α-regularity for variational problems in the Heisenberg group

2017

We study the regularity of minima of scalar variational integrals of $p$-growth, $1<p<\infty$, in the Heisenberg group and prove the H\"older continuity of horizontal gradient of minima.

osittaisdifferentiaaliyhtälötNumerical AnalysisregularityHeisenberg groupsApplied Mathematicsp-Laplacian010102 general mathematicsScalar (mathematics)subelliptic equationsHölder condition01 natural sciences35H20 35J70010101 applied mathematicsMaxima and minimaMathematics - Analysis of PDEsweak solutionsPhysics::Atomic and Molecular Clustersp-LaplacianHeisenberg group0101 mathematicsAnalysisMathematical physicsMathematicsAnalysis &amp; PDE
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Group Identities on Units of Group Algebras

2000

Abstract Let U be the group of units of the group algebra FG of a group G over a field F . Suppose that either F is infinite or G has an element of infinite order. We characterize groups G so that U satisfies a group identity. Under the assumption that G modulo the torsion elements is nilpotent this gives a complete classification of such groups. For torsion groups this problem has already been settled in recent years.

p-groupAlgebra and Number TheoryDicyclic groupG-module010102 general mathematicsPerfect groupCyclic group010103 numerical & computational mathematics01 natural sciencesNon-abelian groupCombinatoricsInfinite groupIdentity component0101 mathematicsMathematicsJournal of Algebra
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Some new (s,k,?)-translation transversal designs with non-abelian translation group

1989

For λ >1 and many values of s andk, we give a construction of (s,k,λ)-partitions of finite non-abelian p-groups and of Frobenius groups with non-abelian kernel. These groups are associated with translation transversl designs of the same parameters.

p-groupCombinatoricsKernel (algebra)Group (mathematics)Transversal designTransversal (combinatorics)Geometry and TopologyAbelian groupFrobenius groupTranslation (geometry)MathematicsJournal of Geometry
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Abelian Sylow subgroups in a finite group, II

2015

Abstract Let p ≠ 3 , 5 be a prime. We prove that Sylow p-subgroups of a finite group G are abelian if and only if the class sizes of the p-elements of G are all coprime to p. This gives a solution to a problem posed by R. Brauer in 1956 (for p ≠ 3 , 5 ).

p-groupCombinatoricsMathematics::Group TheoryNormal p-complementAlgebra and Number TheoryLocally finite groupSylow theoremsCyclic groupElementary abelian groupOmega and agemo subgroupAbelian groupMathematicsJournal of Algebra
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ON SYLOW NORMALIZERS OF FINITE GROUPS

2013

[EN] The paper considers the influence of Sylow normalizers, i.e. normalizers of Sylow subgroups, on the structure of finite groups. In the universe of finite soluble groups it is known that classes of groups with nilpotent Hall subgroups for given sets of primes are exactly the subgroup- closed saturated formations satisfying the following property: a group belongs to the class if and only if its Sylow normalizers do so. The paper analyzes the extension of this research to the universe of all finite groups.

p-groupComplement (group theory)Finite groupAlgebra and Number TheorySaturated formationApplied MathematicsSylow theoremsNilpotent Hall subgroupAlgebraMathematics::Group TheorySylow normalizerIUMPALocally finite groupFinite groupAlgebra over a fieldScientific publishingMATEMATICA APLICADAMathematicsJournal of Algebra and Its Applications
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On second minimal subgroups of Sylow subgroups of finite groups

2011

A subgroup H of a finite group G is a partial CAP-subgroup of G if there is a chief series of G such that H either covers or avoids its chief factors. Partial cover and avoidance property has turned out to be very useful to clear up the group structure. In this paper, finite groups in which the second minimal subgroups of their Sylow p-subgroups, p a fixed prime, are partial CAP-subgroups are completely classified.

p-groupComplement (group theory)Finite groupAlgebra and Number TheorySupersoluble groupSylow theoremsCombinatoricsNormal p-complementMathematics::Group TheorySecond minimal subgroupLocally finite groupSimple groupOmega and agemo subgroupFinite groupMATEMATICA APLICADAMathematicsPartial CAP-subgroupPartial cap-group
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The average number of Sylow subgroups of a finite group

2013

We prove that if the average Sylow number (ignoring the Sylow numbers that are one) of a finite group G is ⩽7, then G is solvable.

p-groupDiscrete mathematicsFinite groupComplement (group theory)General MathematicsSylow theoremsMathematics::Algebraic TopologyHall subgroupCombinatoricsMathematics::Group TheoryNormal p-complementLocally finite groupComponent (group theory)MathematicsMathematische Nachrichten
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