Search results for "3a"

showing 10 items of 351 documents

Mangifera indica L. Extract and Mangiferin Modulate Cytochrome P450 and UDP-Glucuronosyltransferase Enzymes in Primary Cultures of Human Hepatocytes

2012

The aqueous stem bark extract of Mangifera indica L. (MSBE) has been reported to have antioxidant, anti-inflammatory and analgesic properties. In previous studies, we showed that MSBE and mangiferin, its main component, lower the activity of some cytochrome P-450 (P450) enzymes in rat hepatocytes and human liver microsomes. In the present study, the effects of MSBE and mangiferin on several P450 enzymes and UDP-glucuronosyltransferases (UGTs) in human-cultured hepatocytes have been examined. After hepatocytes underwent a 48-h treatment with sub-cytotoxic concentrations of the products (50-250 µg/mL), a concentration-dependent decrease of the activity of the five P450 enzymes measured (CYP1A…

Pharmacologychemistry.chemical_classificationAntioxidantCYP3A4biologymedicine.medical_treatmentCYP1A2Cytochrome P450chemistry.chemical_compoundEnzymechemistryBiochemistryMicrosomemedicinebiology.proteinMangiferinCYP2A6Phytotherapy Research
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Lattice dynamics study of nanocrystalline yttrium gallium garnet at high pressure

2014

This work reports an experimental and theoretical lattice dynamics study of nanocrystalline Y3Ga5O12 (YGG) garnet at high pressures. Raman scattering measurements in nanocrystalline Tm3+-doped YGG garnet performed up to 29 GPa have been compared to lattice dynamics ab initio calculations for bulk garnet carried out up to 89 GPa. Good agreement between the theoretical vibrational modes of bulk crystal and the experimental modes measured in the nanocrystals is found. The contribution of GaO4 tetrahedra and GaO6 octahedra to the different phonon modes of YGG is discussed on the basis of the calculated total and partial phonon density of states. Symmetries, frequencies, and pressure coefficient…

Phase transitionMaterials sciencePhononchemistry.chemical_elementCondensed Matter::Materials Sciencesymbols.namesakeElectronic-PropertiesAb initio quantum chemistry methodsCondensed Matter::SuperconductivityPhysical and Theoretical ChemistryGalliumY3AL5o12Condensed matter physicsTemperatureYttriumNanocrystalline materialSurfaces Coatings and FilmsElectronic Optical and Magnetic MaterialsCrystallographyGeneral EnergychemistryMolecular vibrationFISICA APLICADAsymbolsPhononsCondensed Matter::Strongly Correlated ElectronsRaman scatteringAluminum
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Kinematic relative velocity with respect to stationary observers in Schwarzschild spacetime

2013

We study the kinematic relative velocity of general test particles with respect to stationary observers (using spherical coordinates) in Schwarzschild spacetime, obtaining that its modulus does not depend on the observer, unlike Fermi, spectroscopic and astrometric relative velocities. We study some fundamental particular cases, generalizing some results given in other work about stationary and radial free-falling test particles. Moreover, we give a new result about test particles with circular geodesic orbits: the modulus of their kinematic relative velocity with respect to any stationary observer depends only on the radius of the circular orbit, and so, it remains constant.

PhysicsGeodesicSpacetimeRelative velocityFOS: Physical sciencesGeneral Physics and AstronomyGeneral Relativity and Quantum Cosmology (gr-qc)Mathematical Physics (math-ph)KinematicsObserver (physics)General Relativity and Quantum Cosmology83C57 53A35 53C50Classical mechanicsGeometry and TopologyCircular orbitTest particleSchwarzschild radiusMathematical PhysicsJournal of Geometry and Physics
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On the convexity of relativistic ideal magnetohydrodynamics

2015

We analyze the influence of the magnetic field in the convexity properties of the relativistic magnetohydrodynamics system of equations. To this purpose we use the approach of Lax, based on the analysis of the linearly degenerate/genuinely non-linear nature of the characteristic fields. Degenerate and non-degenerate states are discussed separately and the non-relativistic, unmagnetized limits are properly recovered. The characteristic fields corresponding to the material and Alfv\'en waves are linearly degenerate and, then, not affected by the convexity issue. The analysis of the characteristic fields associated with the magnetosonic waves reveals, however, a dependence of the convexity con…

Physics[PHYS]Physics [physics]Special relativityPhysics and Astronomy (miscellaneous)Equation of state (cosmology)Degenerate energy levelsFOS: Physical sciencesGeneral Relativity and Quantum Cosmology (gr-qc)Special relativityGeneral Relativity and Quantum CosmologyConvexityMagnetic field83A05 76W05 35L60 35L65Nonlinear systemConvexityMagnetohydrodynamicsFlow (mathematics)Magnetohydrodynamics[PHYS.ASTR]Physics [physics]/Astrophysics [astro-ph]ComputingMilieux_MISCELLANEOUSMathematical physicsAstronomía y Astrofísica
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$V$-filtrations in positive characteristic and test modules

2013

Let $R$ be a ring essentially of finite type over an $F$-finite field. Given an ideal $\mathfrak{a}$ and a principal Cartier module $M$ we introduce the notion of a $V$-filtration of $M$ along $\mathfrak{a}$. If $M$ is $F$-regular then this coincides with the test module filtration. We also show that the associated graded induces a functor $Gr^{[0,1]}$ from Cartier crystals to Cartier crystals supported on $V(\mathfrak{a})$. This functor commutes with finite pushforwards for principal ideals and with pullbacks along essentially \'etale morphisms. We also derive corresponding transformation rules for test modules generalizing previous results by Schwede and Tucker in the \'etale case (cf. ar…

Primary 13A35 Secondary 14B05General MathematicsType (model theory)Commutative Algebra (math.AC)01 natural sciencesCombinatoricsMathematics - Algebraic GeometryMathematics::Algebraic GeometryMathematics::K-Theory and HomologyMathematics::Category Theory0103 physical sciencesFiltration (mathematics)FOS: MathematicsClosed immersionIdeal (ring theory)0101 mathematicsAlgebraic Geometry (math.AG)MathematicsRing (mathematics)FunctorMathematics::Commutative AlgebraApplied Mathematics010102 general mathematicsMathematics - Commutative AlgebraHypersurface010307 mathematical physicsConstant sheaf
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A membrane associated metalloprotease cleaves Cry3Aa Bacillus thuringiensis toxin reducing pore formation in Colorado potato beetle brush border memb…

2007

AbstractInsect proteases are implicated in Bacillus thuringiensis insecticidal proteins mode of action determining toxin specificity and sensitivity. Few data are available on the involvement of proteases in the later steps of toxicity such as protease interaction with toxin–receptor complexes and the pore formation process. In this study, a Colorado potato beetle (CPB) midgut membrane metalloprotease was found to be involved in the proteolytic processing of Cry3Aa. Interaction of Cry3Aa with BBMV membrane proteases resulted in a distinct pattern of proteolysis. Cleavage was demonstrated to occur in protease accessible regions of domain III and was specifically inhibited by the metalloprote…

ProteasesCell Membrane PermeabilityPore formationProteolysismedicine.medical_treatmentBacterial ToxinsBacillus thuringiensisBiophysicsInsecticidal toxinBiochemistryCry3Aa proteolysisHemolysin ProteinsBacterial ProteinsBacillus thuringiensismedicineColorado potato beetleAnimalsMetalloprotease inhibitorMetalloproteinaseBinding SitesProteaseBacillus thuringiensis ToxinsMicrovillibiologymedicine.diagnostic_testSecretory VesiclesAcetohydroxamic acidColorado potato beetleCell Biologybiology.organism_classificationProteaseColeopteraEndotoxinsModels ChemicalBiochemistryPorosityProtein Bindingmedicine.drugBiochimica et Biophysica Acta (BBA) - Biomembranes
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Investigation of the steps involved in the difference of susceptibility of Ephestia kuehniella and Spodoptera littoralis to the Bacillus thuringiensi…

2011

BUPM95 is a Bacillus thuringiensis subsp. kurstaki strain producing the Vip3Aa16 toxin with an interesting insecticidal activity against the Lepidopteran larvae Ephestia kuehniella. Study of different steps in the mode of action of this Vegetative Insecticidal Protein on the Mediterranean flour moth (E. kuehniella) was carried out in the aim to investigate the origin of the higher susceptibility of this insect to Vip3Aa16 toxin compared to that of the Egyptian cotton leaf worm Spodoptera littoralis. Using E. kuehniella gut juice, protoxin proteolysis generated a major band corresponding to the active toxin and another band of about 22kDa, whereas the activation of Vip3Aa16 by S. littoralis …

ProteasesProteolysismedia_common.quotation_subjectBacillus thuringiensisDrug ResistanceActivationBacillusInsectMothsSpodopteraBiologymedicine.disease_causeMicrobiologyBacterial ProteinsVip3Aa16Bacillus thuringiensismedicineAnimalsPest Control BiologicalSpodoptera littoralisEcology Evolution Behavior and SystematicsEphestia kuehniellamedia_commonmedicine.diagnostic_testToxinfungiSpodoptera littoralisbiology.organism_classificationMediterranean flour mothLarvaBacillusthuringiensisMidgut putative receptorJournal of Invertebrate Pathology
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Multiprojective spaces and the arithmetically Cohen-Macaulay property

2019

AbstractIn this paper we study the arithmetically Cohen-Macaulay (ACM) property for sets of points in multiprojective spaces. Most of what is known is for ℙ1× ℙ1and, more recently, in (ℙ1)r. In ℙ1× ℙ1the so called inclusion property characterises the ACM property. We extend the definition in any multiprojective space and we prove that the inclusion property implies the ACM property in ℙm× ℙn. In such an ambient space it is equivalent to the so-called (⋆)-property. Moreover, we start an investigation of the ACM property in ℙ1× ℙn. We give a new construction that highlights how different the behavior of the ACM property is in this setting.

Pure mathematicsArithmetically Cohen-Macaulay multiprojective spacesProperty (philosophy)points in multiprojective spaces arithmetically Cohen-Macaulay linkageGeneral MathematicsStar (graph theory)Space (mathematics)Commutative Algebra (math.AC)01 natural sciencesMathematics - Algebraic Geometryarithmetically Cohen-MacaulayTheoryofComputation_ANALYSISOFALGORITHMSANDPROBLEMCOMPLEXITY0103 physical sciencesFOS: Mathematics0101 mathematicsAlgebraic Geometry (math.AG)Mathematics010102 general mathematics14M05 13C14 13C40 13H10 13A15Mathematics - Commutative Algebrapoints in multiprojective spacesAmbient spaceSettore MAT/02 - Algebra010307 mathematical physicsSettore MAT/03 - Geometrialinkage
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Universal differentiability sets and maximal directional derivatives in Carnot groups

2019

We show that every Carnot group G of step 2 admits a Hausdorff dimension one `universal differentiability set' N such that every real-valued Lipschitz map on G is Pansu differentiable at some point of N. This relies on the fact that existence of a maximal directional derivative of f at a point x implies Pansu differentiability at the same point x. We show that such an implication holds in Carnot groups of step 2 but fails in the Engel group which has step 3.

Pure mathematicsCarnot groupGeneral MathematicsDirectional derivative01 natural sciencesdifferentiaaligeometriasymbols.namesake0103 physical sciencesFOS: MathematicsCarnot group; Directional derivative; Lipschitz map; Pansu differentiable; Universal differentiability set; Mathematics (all); Applied MathematicsMathematics (all)Point (geometry)Differentiable function0101 mathematicsUniversal differentiability setEngel groupMathematics43A80 46G05 46T20 49J52 49Q15 53C17Directional derivativeuniversal differentiability setApplied Mathematicsta111010102 general mathematicsCarnot group16. Peace & justiceLipschitz continuityPansu differentiableFunctional Analysis (math.FA)Mathematics - Functional AnalysisHausdorff dimensionsymbols010307 mathematical physicsLipschitz mapfunktionaalianalyysiCarnot cycledirectional derivative
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F-signature of pairs and the asymptotic behavior of Frobenius splittings

2012

We generalize $F$-signature to pairs $(R,D)$ where $D$ is a Cartier subalgebra on $R$ as defined by the first two authors. In particular, we show the existence and positivity of the $F$-signature for any strongly $F$-regular pair. In one application, we answer an open question of I. Aberbach and F. Enescu by showing that the $F$-splitting ratio of an arbitrary $F$-pure local ring is strictly positive. Furthermore, we derive effective methods for computing the $F$-signature and the $F$-splitting ratio in the spirit of the work of R. Fedder.

Pure mathematicsGeneral Mathematics13A35 13D40 14B05 13H10010102 general mathematicsSubalgebraLocal ringSplitting primeF-regularCommutative Algebra (math.AC)Mathematics - Commutative AlgebraF-signatureF-splitting ratio01 natural sciencesF-pureMathematics - Algebraic GeometryCartier algebra0103 physical sciencesFOS: Mathematics010307 mathematical physics0101 mathematicsSignature (topology)Algebraic Geometry (math.AG)Mathematics
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