Search results for "Serie"

showing 10 items of 1270 documents

Regularity and h-polynomials of toric ideals of graphs

2020

For all integers 4 ≤ r ≤ d 4 \leq r \leq d , we show that there exists a finite simple graph G = G r , d G= G_{r,d} with toric ideal I G ⊂ R I_G \subset R such that R / I G R/I_G has (Castelnuovo–Mumford) regularity r r and h h -polynomial of degree d d . To achieve this goal, we identify a family of graphs such that the graded Betti numbers of the associated toric ideal agree with its initial ideal, and, furthermore, that this initial ideal has linear quotients. As a corollary, we can recover a result of Hibi, Higashitani, Kimura, and O’Keefe that compares the depth and dimension of toric ideals of graphs.

Hilbert seriesBetti numberGeneral MathematicsDimension (graph theory)0102 computer and information sciencesCommutative Algebra (math.AC)01 natural sciencesRegularityCombinatoricssymbols.namesakeMathematics - Algebraic GeometryCorollaryMathematics::Algebraic GeometryGraded Betti numbers; Graphs; Hilbert series; Regularity; Toric idealsFOS: MathematicsIdeal (ring theory)13D02 13P10 13D40 14M25 05E400101 mathematicsAlgebraic Geometry (math.AG)QuotientHilbert–Poincaré seriesMathematicsSimple graphDegree (graph theory)Mathematics::Commutative AlgebraApplied Mathematics010102 general mathematicsMathematics - Commutative AlgebraSettore MAT/02 - AlgebraToric ideals010201 computation theory & mathematicsGraded Betti numbers Graphs Hilbert series Regularity Toric idealssymbolsSettore MAT/03 - GeometriaGraded Betti numbersGraphs
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The “Journal of Functional Morphology and Kinesiology” Journal Club Series: Highlights on Recent Papers in Athletic Training

2018

We are glad to introduce the tenth Journal Club. This edition is focused on several relevant studies published in the last years in the field of athletic training, chosen by our Editorial Board members and their colleagues. We hope to stimulate your curiosity in this field and to share with you the passion for the sport seen also from the scientific point of view. The Editorial Board members wish you an inspiring lecture.

Histologylcsh:Diseases of the musculoskeletal systemKinesiologymedia_common.quotation_subjectLibrary sciencePhysical Therapy Sports Therapy and RehabilitationPassion030229 sport sciencesEditorial board03 medical and health sciencesAthletic trainingJournal Club club series physical activity for health promotion0302 clinical medicinen/aRheumatologyFunctional morphologyCuriosityOrthopedics and Sports Medicine030212 general & internal medicineAnatomylcsh:RC925-935PsychologyJournal clubSettore M-EDF/01 - Metodi E Didattiche Delle Attivita' Motoriemedia_commonJournal of Functional Morphology and Kinesiology
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Will they, won’t they? Dream sequences and virtual consummation in the series Moonlighting

2021

The 1980s series Moonlighting was one of the first dramedies on the small screen; it took its cue from venerable genres like the screwball comedy or the hard-boiled novel (particularly The Thin Man) and translated them to television’s changing structures and aesthetics, participating in what has been termed the second Golden Age of television. However, the Nick and Norah Charles of Moonlighting, David and Maddie, were not married: on the contrary, the series was largely fuelled by the tension between the two leads, who were constantly sparring but were seemingly drawn to one another. Though this romantic tension has long been a staple of the silver screen, translating it into weekly episode…

HistoryDance[SHS.LITT]Humanities and Social Sciences/Literaturemedia_common.quotation_subjectlcsh:HM401-1281dream sequence050801 communication & media studiesDiegesis[SHS.LITT] Humanities and Social Sciences/Literature0508 media and communicationsSilver screenmedicinegenderNarrativeDreamConsummationComputingMilieux_MISCELLANEOUSmedia_commonDisappointmentsérie téléviséeséquences de rêve05 social sciencesGeneral Engineering[SHS.ART]Humanities and Social Sciences/Art and art history16. Peace & justiceComedylcsh:Sociology (General)Aesthetics[SHS.ART] Humanities and Social Sciences/Art and art historyTV seriesmedicine.symptomMoonlighting
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On the thermal instability in a horizontal rectangular porous channel heated from below by a constant flux

2014

Published version of an article in the journal: Journal of Physics: Conference Series. Also available from the publisher at: http://dx.doi.org/10.1088/1742-6596/501/1/012003 Open Access The onset of thermoconvective instability in a rectangular horizontal channel filled with a fluid-saturated porous medium is studied. The channel is heated from below with a constant flux. The top wall is maintained at a uniform constant temperature, while the lateral boundaries are permeable and perfectly conducting. The stability of the basic motionless state is analysed with respect to small-amplitude disturbances. The eigenvalue problem for the neutral stability condition is solved analytically for the n…

HistorySeries (mathematics)Chemistryhorizontal channelFluxMechanicsthermoconvective instabilityVDP::Mathematics and natural science: 400::Physics: 430Computer Science ApplicationsEducationPorous channelRAYLEIGH–BÉNARD PROBLEMPhysics::Fluid DynamicsRECTANGULAR DUCTClassical mechanicsPOROUS MEDIUMEIGENVALUESThermal instabilityLINEAR STABILITY ANALYSISConstant (mathematics)pos medium
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Unemployment Hysteresis in Transition Countries: Evidence using Stationarity Panel Tests with Breaks

2008

The authors test hysteresis versus the natural rate hypothesis in unemployment using panel data for transition countries covering the period 1991:1–2003:11.The advantages of the stationarity tests applied is that they exploit the cross-section variations of the series and, additionally, allow for a different number of endogenous breakpoints in the unemployment series. They do not impose independence on the panel members, so that the critical values are simulated based on their specific panel sizes and time periods. The findings stress the importance of accounting for exogenous shocks in the series and give support to the shifting natural-rate hypothesis of unemployment for all the countries…

HistèresiPanel unit root testsSeries (mathematics)media_common.quotation_subjectHysteresisGeography Planning and DevelopmentStructural breakDevelopmentHysteresis (economics)UnemploymentEconometricsEconomicsTransition countriesStructural breakmedia_commonPanel data
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Physics and metaphysics in the Hitchhiker Series (1979-1992) by Douglas Adams

2006

Hitchhiker seriesscience fictionrelativity theoryquantum mechanicsAdams Douglasphysicstieteiskirjallisuus
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Effect of the Alkaline Cations on the Stability of the Model Polynucleotide Poly(dG-dC)·Poly(dG-dC)

2011

When the model polynucleotide poly(dG-dC)∙poly(dG-dC) [polyGC] is titrated with a strong acid (HCl) in unbuffered aqueous solutions containing the chlorides of the alkali metals in the concentration range 0.010 M-0.600 M, two transitions in the absorbance vs. pH plots are evidenced, characterized by the constants pK(a(₁)) and pK(a(₂)). The limiting values at infinite saline concentrations of these two constants, namely pK(∞)(a(₁)) and pK(∞)(a(₂)) obtained making use of the "one site saturation constant" equation or, in turn, of the double logarithmic plot: pK(a) vs. log([salt]⁻¹), exhibit a clear dependence on the nature of the cations. The effects of the different alkali cations on the pK(…

Hofmeister seriesalkaline cationsSodiumPolynucleotidesInorganic chemistryAnalytical chemistrychemistry.chemical_elementSodium Chloridemodel polynucleotidesAbsorbancePolydeoxyribonucleotidesUltraviolet visible spectroscopyalkaline cations; hofmeister effect; model polynucleotides; uv-spectroscopyStructural BiologyCationsuv-spectroscopyhofmeister effectMicroemulsionAlkaline cationMolecular BiologyAqueous solutionMetals AlkaliChemistryModel polynucleotideGeneral MedicineHydrogen-Ion ConcentrationAlkali metalPolynucleotideNucleic Acid ConformationJournal of Biomolecular Structure and Dynamics
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Generalized Camassa-Holm Equations: Symmetry, Conservation Laws and Regular Pulse and Front Solutions

2021

In this paper, we consider a member of an integrable family of generalized Camassa–Holm (GCH) equations. We make an analysis of the point Lie symmetries of these equations by using the Lie method of infinitesimals. We derive nonclassical symmetries and we find new symmetries via the nonclassical method, which cannot be obtained by Lie symmetry method. We employ the multiplier method to construct conservation laws for this family of GCH equations. Using the conservation laws of the underlying equation, double reduction is also constructed. Finally, we investigate traveling waves of the GCH equations. We derive convergent series solutions both for the homoclinic and heteroclinic orbits of the…

Holm equationsIntegrable systemGeneral MathematicsInfinitesimalNonclassical symmetries01 natural sciencesdouble reduction010305 fluids & plasmas0103 physical sciencesmultiplier methodComputer Science (miscellaneous)QA1-939Generalized Camassa–Holm equationsHomoclinic orbit010306 general physicsEngineering (miscellaneous)Settore MAT/07 - Fisica MatematicaConvergent seriesmulti-infinite series solutionsMathematicsMathematical physicsConservation lawsnonclassical symmetriesConservation lawHomoclinic and heteroclinic orbitsMulti-infinite series solutionsDouble reductionSymmetry (physics)Pulse (physics)generalized Camassa&#8211Mathematics::LogicMultiplier methodHomogeneous spaceconservation lawshomoclinic and heteroclinic orbitsMathematics
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Convergent Analytic Solutions for Homoclinic Orbits in Reversible and Non-reversible Systems

2013

In this paper, convergent, multi-infinite, series solutions are derived for the homoclinic orbits of a canonical fourth-order ODE system, in both reversible and non-reversible cases. This ODE includes traveling-wave reductions of many important nonlinear PDEs or PDE systems, for which these analytical solutions would correspond to regular or localized pulses of the PDE. As such, the homoclinic solutions derived here are clearly topical, and they are shown to match closely to earlier results obtained by homoclinic numerical shooting. In addition, the results for the non-reversible case go beyond those that have been typically considered in analyses conducted within bifurcation-theoretic sett…

Homoclinic orbitSeries (mathematics)Applied MathematicsMechanical EngineeringOdeAerospace EngineeringFOS: Physical sciencesSolitary waveOcean EngineeringExtension (predicate logic)Dynamical Systems (math.DS)Mathematical Physics (math-ph)Bifurcation analysisControl and Systems EngineeringFOS: MathematicsApplied mathematicsPeriodic orbitsReversible and nonreversible systemHomoclinic orbitMathematics - Dynamical SystemsElectrical and Electronic EngineeringSettore MAT/07 - Fisica MatematicaMathematical PhysicsMathematics
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Die Molrefraktionen phenolischer Mehrkernverbindungen

1965

Die Molrefraktionen (RM1) phenolischer, in Dioxan geloster Mehrkernverbindungen wurden unter der Voraussetzung bestimmt, das sich die Molrefraktionen additiv zusammensetzen. Die Verbindungen (oligomere Phenol-Formaldehyd-Kondensate) gehoren zwei homologen Reihen (Formel I und II) an. Die erhaltenen RM1-Werte stimmen, wenn man von einer geringen Streuung absieht, mit den aus den Atomrefraktionen berechneten uberein. Innerhalb einer homologen Reihe ist RM1 dem Molekulargewicht proportional. Wenn die spezifische Molrefraktion (Rsp) zur Molekulargewichtsbestimmung dienen soll, dann sind Prazisionsmessungen von Brechungsindex und Dichte erforderlich. The molar refractions (RM1) of phenolic polyn…

Homologous serieschemistry.chemical_compoundChemistryPolymer chemistryDie Makromolekulare Chemie
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