Search results for "4b"

showing 10 items of 72 documents

CCDC 1862565: Experimental Crystal Structure Determination

2019

Related Article: Ni P. Ariantari, Elena Ancheeva, Chenyin Wang, Attila Mándi, Tim-O. Knedel, Tibor Kurtán, Chaidir Chaidir, Werner E. G. Müller, Matthias U. Kassack, Christoph Janiak, Georgios Daletos, Peter Proksch|2019|J.Nat.Prod.|82|1412|doi:10.1021/acs.jnatprod.8b00723

Space GroupCrystallographyCrystal SystemCrystal Structure2214b-trimethyl-23671314b1516-octahydro-316a-epoxyoxepino[3'2':56]naphtho[12-b]carbazol-4(5bH)-oneCell ParametersExperimental 3D Coordinates
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CCDC 606000: Experimental Crystal Structure Determination

2006

Related Article: E.Kaasalainen, J.Tois, L.Russo, K.Rissanen, J.Helaja|2006|Tetrahedron Lett.|47|5669|doi:10.1016/j.tetlet.2006.06.014

Space GroupCrystallographyCrystal SystemCrystal StructureCell Parameters6a-Methyl-2-methoxy-8-phenyl-566a6b9a1010a10b1112-decahydropentaleno(21-a)phenanthren-7(4bH)-oneExperimental 3D Coordinates
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CCDC 1899383: Experimental Crystal Structure Determination

2019

Related Article: Fernando Rabasa-Alcañiz, Daniel Hammerl, Anabel Sánchez-Merino, Tomás Tejero, Pedro Merino, Santos Fustero, Carlos del Pozo|2019|Org.Chem.Front.|6|2916|doi:10.1039/C9QO00525K

Space GroupCrystallographyCrystal SystemCrystal StructureCell Parameters7-(trifluoromethyl)-6a77a1014b15a-hexahydro-6H8H9aH-[1]benzopyrano[3'4':45]pyrrolo[12-d]indeno[21-b][14]oxazin-8-oneExperimental 3D Coordinates
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CCDC 170315: Experimental Crystal Structure Determination

2001

Related Article: A.Abad, C.Agullo, A.C.Cunat, I.Navarro, C.Ramirez de Arellano|2001|Acta Crystallogr.,Sect.E:Struct.Rep.Online|57|o553|doi:10.1107/S1600536801008510

Space GroupCrystallographyCrystal SystemDimethyl(Z)-((8aS2R4aR4bR)-8a-methoxycarbonyl-14a7-trimethyl-8-oxo-2344a4b588a910-decahydro-phenanthren-2-yl)-2-butenedioateCrystal StructureCell ParametersExperimental 3D Coordinates
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Quantum graphs with mixed dynamics: the transport/diffusion case

2013

We introduce a class of partial differential equations on metric graphs associated with mixed evolution: on some edges we consider diffusion processes, on other ones transport phenomena. This yields a system of equations with possibly nonlocal couplings at the boundary. We provide sufficient conditions for these to be governed by a contractive semigroup on a Hilbert space naturally associated with the system. We show that our setting is also adequate to discuss specific systems of diffusion equations with boundary delays.

Statistics and ProbabilityPhysicsPartial differential equationSemigroupMathematical analysis34B45 47D06 47N50Hilbert spaceFOS: Physical sciencesGeneral Physics and AstronomyBoundary (topology)Statistical and Nonlinear PhysicsMathematical Physics (math-ph)System of linear equationssymbols.namesakeMathematics - Analysis of PDEsModeling and SimulationQuantum graphFOS: MathematicssymbolsDiffusion (business)Transport phenomenaMathematical PhysicsAnalysis of PDEs (math.AP)
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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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Torsion of a finite base locus

2018

We interpret geometrically the torsion of the symmetric algebra of the ideal sheaf of a zero-dimensional scheme Z defined by $n+1$ equations in an $n$-dimensional variety. This leads us to generalise a formula of A.Dimca and S.Papadima in positive characteristic for a rational transformation with finite base locus. Among other applications, we construct an explicit example of a homaloidal curve of degree $5$ in characteristic $3$, answering negatively a question of A.V.D\'oria, S.H.Hassanzadeh and A.Simis.

[ MATH ] Mathematics [math][MATH.MATH-AC] Mathematics [math]/Commutative Algebra [math.AC]Mathematics - Algebraic Geometry13D02 14E05 14B05 14H20[MATH.MATH-AC]Mathematics [math]/Commutative Algebra [math.AC][MATH.MATH-AG] Mathematics [math]/Algebraic Geometry [math.AG][MATH] Mathematics [math][MATH.MATH-AG]Mathematics [math]/Algebraic Geometry [math.AG][MATH]Mathematics [math]Mathematics - Commutative Algebra[ MATH.MATH-AG ] Mathematics [math]/Algebraic Geometry [math.AG][ MATH.MATH-AC ] Mathematics [math]/Commutative Algebra [math.AC]
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Constrained differential inclusions with nonlocal initial conditions

2017

International audience; We show existence for the perturbed sweeping process with nonlocal initial conditions under very general hypotheses. Periodic, anti-periodic, mean value and multipoints conditions are included in this study. We give abstract results for differential inclusions with nonlocal initial conditions through bounding functions and tangential conditions. Some applications to differential complementarity systems and to vector hysteresis are given.

[ MATH.MATH-OC ] Mathematics [math]/Optimization and Control [math.OC]MSC: 34A60 49J52 34G25 49J53 34B10Periodic solutionsNonlocal Cauchy problemDifferential inclusions[MATH.MATH-OC] Mathematics [math]/Optimization and Control [math.OC][MATH.MATH-OC]Mathematics [math]/Optimization and Control [math.OC]Sweeping processesNormal coneBounding functions
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Differential inclusions involving normal cones of nonregular sets in Hilbert spaces

2017

This thesis is dedicated to the study of differential inclusions involving normal cones of nonregular sets in Hilbert spaces. In particular, we are interested in the sweeping process and its variants. The sweeping process is a constrained differential inclusion involving normal cones which appears naturally in several applications such as elastoplasticity, electrical circuits, hysteresis, crowd motion, etc.This work is divided conceptually in three parts: Study of positively alpha-far sets, existence results for differential inclusions involving normal cones and characterizations of Lyapunov pairs for the sweeping process. In the first part (Chapter 2), we investigate the class of positivel…

[ MATH.MATH-OC ] Mathematics [math]/Optimization and Control [math.OC]cône normalMoreau-Yosida regularizationcono normalmétodo de tipo Galerkinfonction distanceGalerkin-like methodMSC: 34A60 49J52 34G25 49J53 34B10 93D30subdiferencial de Clarkeprocessus de rafleInclusión diferencialensembles positivement alpha-far'sweeping processfonctions de Lyapunovsous-différentiel de Clarkeprocesos de arrastrefunción distanciaLyapunov functionsconjuntos positivamente alpha-farFunciones de Lyapunovméthode de type Galerkinrégularisation de Moreau-YosidaDifferential inclusions[MATH.MATH-OC] Mathematics [math]/Optimization and Control [math.OC]Clarke subdifferentialregularización de Moreau-YosidaDistance functionInclusion différentielle[MATH.MATH-OC]Mathematics [math]/Optimization and Control [math.OC]Normal conepositively alpha-far sets
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An attempt to classification of the quasi rational solutions to the NLS equation

2015

Based on a representation in terms of determinants of order 2N , an attempt to classification of quasi rational solutions to the one dimensional focusing nonlinear Schrödinger equation (NLS) is given and several conjectures about the structure of the solutions are also formulated. These solutions can be written as a product of an exponential depending on t by a quotient of two polynomials of degree N (N + 1) in x and t depending on 2N −2 parameters. It is remarkable to mention that in this representation, when all parameters are equal to 0, we recover the PN breathers.

[MATH.MATH-MP]Mathematics [math]/Mathematical Physics [math-ph][ MATH.MATH-MP ] Mathematics [math]/Mathematical Physics [math-ph][MATH.MATH-MP] Mathematics [math]/Mathematical Physics [math-ph]37K10 33Q55 4710A- 4735Fg 4754Bd
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