Search results for " Conjecture"

showing 10 items of 96 documents

Congetture alle Metamorfosi di Apuleio

2021

The aim of this paper is to cast new light on the textual constitution of some passages of Apuleius´ Metamorphoses. Ca. 40 pieces are discussed and for the most part of them a new solution is proposed; in the other cases I argue for a solution already proposed, bur not accepted by the editors.

Textual criticism Apuleius ConjecturesSettore L-FIL-LET/05 - Filologia Classica
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Ad Dionem Chrysostomum

2018

Loci aliquot Dionis Chrysostomi ad genuinam lectionem restituuntur

Textual criticism ancient rhetoric conjectures
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Coniectanea (III)

2016

The aim of the paper is to restore the text of some passages of Greek (Phrynichus, Scholia in Aristophanem) and Latin (Erasmus) authors.

Textual criticism conjectures
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Emendamenti a Svetonio

2014

Textual criticism conjectures Latin prose
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Article review of: Macrobii Amrosii Theodosii Saturnalia, ed. R. A. Kaster, Oxord 2011 besprochen von C. M. Lucarini

2014

Textual criticism conjectures manuscripts
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Noetherian type in topological products

2010

The cardinal invariant "Noetherian type" of a topological space $X$ (Nt(X)) was introduced by Peregudov in 1997 to deal with base properties that were studied by the Russian School as early as 1976. We study its behavior in products and box-products of topological spaces. We prove in Section 2: 1) There are spaces $X$ and $Y$ such that $Nt(X \times Y) < \min\{Nt(X), Nt(Y)\}$. 2) In several classes of compact spaces, the Noetherian type is preserved by the operations of forming a square and of passing to a dense subspace. The Noetherian type of the Cantor Cube of weight $\aleph_\omega$ with the countable box topology, $(2^{\aleph_\omega})_\delta$, is shown in Section 3 to be closely related …

Topological manifoldFundamental groupTopological algebraGeneral MathematicsTopological tensor productGeneral Topology (math.GN)Noetherian typeMathematics::General TopologyMathematics - LogicTopological spaceChang’s conjectureTopologyTopological vector spaceTukey mapH-spaceMathematics::LogicFOS: MathematicsPCF theoryTopological ring03E04 54A25 (Primary) 03E55 54B10 54D70 54G10 (Secondary)Box productLogic (math.LO)Mathematics - General TopologyMathematics
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Exact constants in Poincaré type inequalities for functions with zero mean boundary traces

2014

In this paper, we investigate Poincare type inequalities for the functions having zero mean value on the whole boundary of a Lipschitz domain or on a measurable part of the boundary. We find exact and easily computable constants in these inequalities for some basic domains (rectangles, cubes, and right triangles) and discuss applications of the inequalities to quantitative analysis of partial differential equations. Copyright © 2014 John Wiley & Sons, Ltd.

Zero meanPartial differential equationeigenvalue problemsGeneral MathematicsMathematical analysista111General EngineeringBoundary (topology)Value (computer science)Type (model theory)Physics::History of PhysicsPoincare type inequalitiessymbols.namesakeLipschitz domainerror estimatesPoincaré conjecturesymbolsfunctional inequalitiesMathematicsMathematical Methods in the Applied Sciences
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Conway irreducible hyperbolic knots with two common covers

2005

International audience; For each pair of coprime integers n > m ≥ 2 we construct pairs of non equivalent Conway irreducible hyperbolic knots with the same n-fold and m-fold cyclic branched covers.

[ MATH.MATH-GT ] Mathematics [math]/Geometric Topology [math.GT]Pure mathematicsQuantitative Biology::BiomoleculesCoprime integersHyperbolic groupMathematics::Number TheoryGeneral Mathematics010102 general mathematicsSkein relationHyperbolic 3-manifoldVolume conjecture01 natural sciencesRelatively hyperbolic groupMathematics::Geometric TopologyKnot theoryAlgebra[MATH.MATH-GT]Mathematics [math]/Geometric Topology [math.GT]0103 physical sciences010307 mathematical physics0101 mathematicsMathematics[MATH.MATH-GT] Mathematics [math]/Geometric Topology [math.GT]
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Harmonic balance analysis of pull-in range and oscillatory behavior of third-order type 2 analog PLLs

2020

The most important design parameters of each phase-locked loop (PLL) are the local and global stability properties, and the pull-in range. To extend the pull-in range, engineers often use type 2 PLLs. However, the engineering design relies on approximations which prevent a full exploitation of the benefits of type 2 PLLs. Using an exact mathematical model and relying on a rigorous mathematical thinking this problem is revisited here and the stability and pull-in properties of the third-order type 2 analog PLLs are determined. Both the local and global stability conditions are derived. As a new idea, the harmonic balance method is used to derive the global stability conditions. That approach…

birth of oscillationselektroniset piirithold-in rangeglobal stabilityEgan conjecturethird-order PLLharmonic balance methodsäätöteoriavärähtelytdescribing functionsäätötekniikkalock-in rangephase-locked loopnonlinear analysispull-in rangetype 2 PLLmatemaattiset mallit
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Per una nuova edizione critica di Curzio Rufo (1)

2009

critical edition conjectures
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