Search results for "M2"

showing 10 items of 256 documents

Prediction of phase transformation of Ti-6Al-4V titanium alloy during hot-forging processes using a numerical model

2013

In this article numerical model for prediction of phase evolution of Ti-6Al-4V titanium alloy was presented. In particular, attention was focused on alpha to beta and beta to alpha+beta phase transformations. The analysis was conducted using a commercial implicit finite element method code, considering the data and the parameters of a real case study to check the quality of the numerical model. The alpha to beta transformation was developed using the simplified form of the Avrami model and the beta to alpha+beta transformation was controlled through the generalized Avrami model. The model so-thought has been used to conduct a 2D simulation of a forging process. A comparison between the num…

Materials scienceTransformation (function)Mechanical EngineeringBeta phasePhase (matter)MetallurgyTitanium alloyTitanium alloys DEFORM2D Ti-6Al-4V phase transformationGeneral Materials ScienceBeta (velocity)Ti 6al 4vPhase evolutionForging
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Blown-up toric surfaces with non-polyhedral effective cone

2020

We construct examples of projective toric surfaces whose blow-up at a general point has a non-polyhedral pseudo-effective cone, both in characteristic $0$ and in every prime characteristic $p$. As a consequence, we prove that the pseudo-effective cone of the Grothendieck-Knudsen moduli space $\overline M_{0,n}$ of stable rational curves is not polyhedral for $n\geq 10$ in characteristic $0$ and in characteristic $p$, for all primes $p$. Many of these toric surfaces are related to a very interesting class of arithmetic threefolds that we call arithmetic elliptic pairs of infinite order. Their analysis in characteristic $p$ relies on tools of arithmetic geometry and Galois representations in …

Mathematics - Algebraic GeometryMathematics::Algebraic GeometryMathematics - Number TheoryEffective cones toric surfaces blow up moduli space.Applied MathematicsGeneral MathematicsFOS: MathematicsSettore MAT/03 - GeometriaNumber Theory (math.NT)Algebraic Geometry (math.AG)14C20 14M25 14E30 14H10 14H52
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Conformal invariance of the writhe of a knot

2008

We give a new proof of an old theorem by Banchoff and White 1975 that claims that the writhe of a knot is conformally invariant.

Mathematics - Differential GeometryPure mathematicsQuantitative Biology::BiomoleculesAlgebra and Number TheoryConformal mapGeometric Topology (math.GT)Mathematics::Geometric TopologyMathematics - Geometric TopologyDifferential Geometry (math.DG)Conformal symmetryFOS: Mathematics57M25 53A30Knot (mathematics)MathematicsWrithe
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Generalized Dehn twists in low-dimensional topology

2021

The generalized Dehn twist along a closed curve in an oriented surface is an algebraic construction which involves intersections of loops in the surface. It is defined as an automorphism of the Malcev completion of the fundamental group of the surface. As the name suggests, for the case where the curve has no self-intersection, it is induced from the usual Dehn twist along the curve. In this expository article, after explaining their definition, we review several results about generalized Dehn twists such as their realizability as diffeomorphisms of the surface, their diagrammatic description in terms of decorated trees and the Hopf-algebraic framework underlying their construction. Going t…

Mathematics - Geometric TopologyMathematics::Group Theory[MATH.MATH-GT]Mathematics [math]/Geometric Topology [math.GT]FOS: MathematicsGeometric Topology (math.GT)57M27 20F34 20F14Mathematics::Symplectic GeometryMathematics::Geometric Topology[MATH.MATH-GT] Mathematics [math]/Geometric Topology [math.GT]
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Blow-up of the non-equivariant 2+1 dimensional wave map

2014

It has been known for a long time that the equivariant 2+1 wave map into the 2-sphere blows up if the initial data are chosen appropriately. Here, we present numerical evidence for the stability of the blow-up phenomenon under explicit violations of equivariance.

Mathematics::K-Theory and HomologyMathematical analysisOne-dimensional spaceMathematics::Analysis of PDEsEquivariant mapGeneral MedicineStability (probability)Mathematics::Algebraic TopologyMathematical PhysicsMathematics35L67 35L70 65M20 65P10 74H35
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The use of low-resolution phasing followed by phase extension from 7.6 to 2.5 Å resolution with noncrystallographic symmetry to solve the structure o…

2011

P2, the major capsid protein of bacteriophage PM2, adopts the double β-barrel fold characteristic of the PRD1-adenoviral lineage. The 2.5 Å resolution X-ray data obtained by analysis of the two major lattices of a multiple crystal of P2 were phased by molecular replacement, using as a search model structure factors to 7.6 Å resolution obtained from electron density cut from the map of the entire PM2 virion. Phase extension to 2.5 Å resolution used solely sixfold cycling averaging and solvent flattening. This represents an atypical example of an oligomeric protein for which the structure has been determined at high resolution by bootstrapping from low-resolution initial phases.

Models Molecular0303 health sciencesElectron densitybiologyLow resolution030303 biophysicsGeneral MedicineCrystallography X-Raybiology.organism_classificationBacteriophage PM2PhaserFlatteningProtein Structure TertiaryBacteriophage03 medical and health sciencesCrystallographyCapsidStructural BiologyBacteriophagesCapsid ProteinsMolecular replacementProtein Structure Quaternary030304 developmental biologyActa Crystallographica Section D Biological Crystallography
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On base loci of higher fundamental forms of toric varieties

2019

We study the base locus of the higher fundamental forms of a projective toric variety $X$ at a general point. More precisely we consider the closure $X$ of the image of a map $({\mathbb C}^*)^k\to {\mathbb P}^n$, sending $t$ to the vector of Laurent monomials with exponents $p_0,\dots,p_n\in {\mathbb Z}^k$. We prove that the $m$-th fundamental form of such an $X$ at a general point has non empty base locus if and only if the points $p_i$ lie on a suitable degree-$m$ affine hypersurface. We then restrict to the case in which the points $p_i$ are all the lattice points of a lattice polytope and we give some applications of the above result. In particular we provide a classification for the se…

MonomialAlgebra and Number Theory010102 general mathematicsLattice (group)Toric varietyPolytope01 natural sciencesBase locusBlowing upCombinatoricsMathematics - Algebraic GeometryMathematics::Algebraic GeometryHypersurfaceToric varieties fundamental forms0103 physical sciencesFOS: MathematicsSettore MAT/03 - Geometria010307 mathematical physicsAffine transformation0101 mathematicsAlgebraic Geometry (math.AG)Primary 14M25. Secondary 52B20 53A20MathematicsJournal of Pure and Applied Algebra
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Muscarinic modulation of acetylcholine release: Receptor subtypes and possible mechanisms

1989

The release of acetylcholine from central and peripheral neurones can be inhibited and facilitated by muscarine autoreceptors, i.e. receptors located on the cholinergic neurone. In the last few years evidence has accumulated that muscarine receptors are heterogeneous. This chapter describes attempts that have been made to classify the muscarine autoreceptors. In addition, some possible mechanisms behind the neuronal muscarine receptors are examined.

MuscarineMuscarinic acetylcholine receptor M3Muscarinic acetylcholine receptor M2Muscarinic agonistchemistry.chemical_compoundnervous systemchemistryMuscarinic acetylcholine receptor M5Muscarinic acetylcholine receptormedicineMuscarinic acetylcholine receptor M4NeuroscienceAcetylcholinemedicine.drug
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Activation of Muscarinic Receptors by Non-neuronal Acetylcholine

2011

The biological role of acetylcholine and the cholinergic system is revisited based particularly on scientific research early and late in the last century. On the one hand, acetylcholine represents the classical neurotransmitter, whereas on the other hand, acetylcholine and the pivotal components of the cholinergic system (high-affinity choline uptake, choline acetyltransferase and its end product acetylcholine, muscarinic and nicotinic receptors and esterase) are expressed by more or less all mammalian cells, i.e. by the majority of cells not innervated by neurons at all. Moreover, it has been demonstrated that acetylcholine and “cholinergic receptors” are expressed in non-neuronal organism…

Nicotinic agonistChemistryMuscarinic acetylcholine receptorMuscarinic acetylcholine receptor M5medicineMuscarinic acetylcholine receptor M4Muscarinic acetylcholine receptor M3CholinergicMuscarinic acetylcholine receptor M2Acetylcholinemedicine.drugCell biology
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Behavioural and pharmacological characterization of a novel cannabinomimetic adamantane-derived indole, APICA, and considerations on the possible mis…

2015

The novel adamantane derivative APICA (N-(adamantan-1-yl)-1-pentyl-1H-indole-3-carboxamide) was recently identified as a cannabinomimetic indole of abuse. Despite its novel structure, APICA recalls cannabinomimetic indoles, such as representative member JWH-018.In present study, the effects of APICA (1-3 mg/kg, i.p.) were tested in C57BL/6J mice, in the Tetrad task which includes the assessment of: body temperature; locomotor activity and behavioural reactivity; nociception; motor coordination; declarative memory. Furthermore, pre-treatment with the CB1 antagonist AM251 (3 mg/kg, i.p.) or the CB2 antagonist AM630 (3 mg/kg, i.p.) was carried out to characterize APICA activity.Our results sho…

Nociception0301 basic medicineAM251AgonistCB1 agonistIndazolesmedicine.drug_class2734Poison controlAPICAAdamantanePharmacologyOpen fieldDesigner DrugsPathology and Forensic MedicineMice03 medical and health sciences0302 clinical medicineAPICAmedicineAnimalsNew psychotropic substanceDose-Response Relationship DrugCannabinoidsChemistryAntagonistForensic MedicineMotor coordinationMice Inbred C57BL030104 developmental biologyNociceptionFemaleLawSynthetic cannabinoid030217 neurology & neurosurgerymedicine.drug
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