Search results for " norm"

showing 10 items of 887 documents

Principi di diritto penale: parte generale. Nona edizione riveduta e aggiornata

2020

Nona edizione della Parte generale dei Principi di diritto penale, di Antonio Pagliaro, riveduta e aggiornata da Vincenzo Militello, Manfredi Parodi Giusino e Alessandro Spena Ninth edition of Antonio Pagliaro' Principles of criminal law, General part, revised and updated by Vincenzo Militello, Manfredi Parodi Giusino e Alessandro Spena

Diritto penale - Norma penale - Reato - Reo - Sanzione penaleCriminal law Criminal norm Crime Criminal Criminal punishmentSettore IUS/17 - Diritto Penale
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Regular Minimality and Thurstonian-type modeling

2009

Abstract A Thurstonian-type model for pairwise comparisons is any model in which the response (e.g., “they are the same” or “they are different”) to two stimuli being compared depends, deterministically or probabilistically, on the realizations of two randomly varying representations (perceptual images) of these stimuli. The two perceptual images in such a model may be stochastically interdependent but each has to be selectively dependent on its stimulus. It has been previously shown that all possible discrimination probability functions for same–different comparisons can be generated by Thurstonian-type models of the simplest variety, with independent percepts and deterministic decision ru…

Discrete mathematicsApplied Mathematicsmedia_common.quotation_subjectHausdorff spaceMultivariate normal distributionDecision ruleMaxima and minimaSymmetric relationPerceptionEuclidean geometryPairwise comparisonGeneral Psychologymedia_commonMathematicsJournal of Mathematical Psychology
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Grover’s Algorithm with Errors

2013

Grover’s algorithm is a quantum search algorithm solving the unstructured search problem of size n in \(O(\sqrt{n})\) queries, while any classical algorithm needs O(n) queries [3].

Discrete mathematicsDensity matrixComputer Science::Information RetrievalProbability of errorGrover's algorithmMatrix normSearch problemQuantum algorithmQuantum search algorithmComputer Science::DatabasesMathematics
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On the operators which are invertible modulo an operator ideal

2001

Atkinson [3] studied the operators which are left invertible $i(X, Y) or right invertible $T{X, Y) modulo /C, with K. the compact operators. He proved that an operator T € C(X, Y) belongs to <£/ or $ r if and only if the kernel and the range of T are complemented and additionally, the kernel is finite dimensional or the range is finite codimensional, respectively. Yood [19] obtained some perturbation results for these classes and Lebow and Schechter [12] proved that the inessential operators form the perturbation class for $,(A") and $r{X). Yang [18] extended some results of ^3, 19] to operators invertible modulo W, with W the weakly compact operators. His aim was to study a generalised Fre…

Discrete mathematicsElliptic operatorWeak operator topologyGeneral MathematicsFinite-rank operatorOperator theoryCompact operatorOperator normStrictly singular operatorMathematicsQuasinormal operatorBulletin of the Australian Mathematical Society
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McKay natural correspondences on characters

2014

Let [math] be a finite group, let [math] be an odd prime, and let [math] . If [math] , then there is a canonical correspondence between the irreducible complex characters of [math] of degree not divisible by [math] belonging to the principal block of [math] and the linear characters of [math] . As a consequence, we give a characterization of finite groups that possess a self-normalizing Sylow [math] -subgroup or a [math] -decomposable Sylow normalizer.

Discrete mathematicsFinite groupAlgebra and Number TheoryDegree (graph theory)self-normalizing Sylow subgroup20C15Sylow theoremsBlock (permutation group theory)Characterization (mathematics)Centralizer and normalizerPrime (order theory)$p$-decomposable Sylow normalizerCombinatoricsMathematics::Group TheoryMcKay conjecture20C20MathematicsAlgebra &amp; Number Theory
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A Structural Theorem for Metric Space Valued Mappings of Φ-bounded Variation

2009

In this paper we introduce the notion of $\Phi$-bounded variation for metric space valued mappings defined on a subset of the real line. Such a notion generalizes the one for real functions introduced by M. Schramm, and many previous generalized variations. We prove a structural theorem for mappings of $\Phi$-bounded variation. As an application we show that each mapping of $\Phi$-bounded variation defined on a subset of $\mathbb{R}$ possesses a $\Phi$-variation preserving extension to the whole real line.

Discrete mathematicsInjective metric spaceextensionstructural theoremTotally bounded space54C35$\Phi$-bounded variation54E35Intrinsic metricmetric space valued mapings variation $Phi$-variation extension structural theorem.metric space valued mappingsUniform normSettore MAT/05 - Analisi MatematicaBounded functionBounded variationGeometry and Topologyvariation26A45Metric differentialReal lineAnalysisMathematics
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Intersection subgroups of complex hyperplane arrangements

2000

Abstract Let A be a central arrangement of hyperplanes in C n , let M( A ) be the complement of A , and let L ( A ) be the intersection lattice of A . For X in L ( A ) we set A X ={H∈ A : H⫆X} , and A /X={H/X: H∈ A X } , and A X ={H∩X: H∈ A \ A X } . We exhibit natural embeddings of M( A X ) in M( A ) that give rise to monomorphisms from π 1 (M( A X )) to π 1 (M( A )) . We call the images of these monomorphisms intersection subgroups of type X and prove that they form a conjugacy class of subgroups of π 1 (M( A )) . Recall that X in L ( A ) is modular if X+Y is an element of L ( A ) for all Y in L ( A ) . We call X in L ( A ) supersolvable if there exists a chain 0⫅X 1 ⫅⋯⫅X d =X in L ( A ) …

Discrete mathematicsIntersection subgroupCommensuratorLattice (group)Center (category theory)Type (model theory)Characterization (mathematics)Centralizer and normalizerCombinatoricsConjugacy classModular elementArrangement of hyperplanesGeometry and TopologyMathematicsArrangement of hyperplanesTopology and its Applications
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Norm, essential norm and weak compactness of weighted composition operators between dual Banach spaces of analytic functions

2017

Abstract In this paper we estimate the norm and the essential norm of weighted composition operators from a large class of – non-necessarily reflexive – Banach spaces of analytic functions on the open unit disk into weighted type Banach spaces of analytic functions and Bloch type spaces. We also show the equivalence of compactness and weak compactness of weighted composition operators from these weighted type spaces into a class of Banach spaces of analytic functions, that includes a large family of conformally invariant spaces like BMOA and analytic Besov spaces.

Discrete mathematicsMathematics::Functional AnalysisApplied MathematicsTopological tensor product010102 general mathematicsEberlein–Šmulian theoremWeakly compact operatorBloch type spaceBanach manifoldFinite-rank operator01 natural sciences010101 applied mathematicsEssential normWeighted spaces of analytic functionsFréchet spaceWeighted composition operatorInterpolation spaceBirnbaum–Orlicz space0101 mathematicsLp spaceAnalysisMathematics
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Property (R) for Bounded Linear Operators

2011

We introduce the spectral property (R), for bounded linear operators defined on a Banach space, which is related to Weyl type theorems. This property is also studied in the framework of polaroid, or left polaroid, operators.

Discrete mathematicsProperty (philosophy)Settore MAT/05 - Analisi MatematicaApproximation propertyGeneral MathematicsBounded functionLinear operatorsBanach spaceProperty (R) polaroid operatorsOperator theoryType (model theory)Operator normMathematicsMediterranean Journal of Mathematics
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Composition operators on uniform algebras, essential norms, and hyperbolically bounded sets

2006

Let A be a uniform algebra, and let o be a self-map of the spectrum M A of A that induces a composition operator C o on A. The object of this paper is to relate the notion of "hyperbolic boundedness" introduced by the authors in 2004 to the essential spectrum of C o . It is shown that the essential spectral radius of C o , is strictly less than 1 if and only if the image of M A under some iterate o n of o is hyperbolically bounded. The set of composition operators is partitioned into "hyperbolic vicinities" that are clopen with respect to the essential operator norm. This partition is related to the analogous partition with respect to the uniform operator norm.

Discrete mathematicsPure mathematicsComposition operatorSpectral radiusApplied MathematicsGeneral MathematicsClopen setBounded functionUniform algebraEssential spectrumPartition (number theory)Operator normMathematicsTransactions of the American Mathematical Society
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