Search results for "Reno"

showing 10 items of 1031 documents

CCDC 2016989: Experimental Crystal Structure Determination

2020

Related Article: Hideki Hayashi, Joshua E. Barker, Abel Cárdenas Valdivia, Ryohei Kishi, Samantha N. MacMillan, Carlos J. Gómez-García, Hidenori Miyauchi, Yosuke Nakamura, Masayoshi Nakano, Shin-ichiro Kato, Michael M. Haley, Juan Casado|2020|J.Am.Chem.Soc.|142|20444|doi:10.1021/jacs.0c09588

Space GroupCrystallographyCrystal SystemCrystal StructureCell Parameters918-bis(4-t-butyl-26-dimethylphenyl)benzo[a]benzo[78]fluoreno[23-h]fluorene unknown solvateExperimental 3D Coordinates
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CCDC 2016990: Experimental Crystal Structure Determination

2020

Related Article: Hideki Hayashi, Joshua E. Barker, Abel Cárdenas Valdivia, Ryohei Kishi, Samantha N. MacMillan, Carlos J. Gómez-García, Hidenori Miyauchi, Yosuke Nakamura, Masayoshi Nakano, Shin-ichiro Kato, Michael M. Haley, Juan Casado|2020|J.Am.Chem.Soc.|142|20444|doi:10.1021/jacs.0c09588

Space GroupCrystallographyCrystal SystemCrystal StructureCell Parameters918-bis(4-t-butyl-26-dimethylphenyl)benzo[a]benzo[78]fluoreno[23-h]fluorene-514-dione unknown solvateExperimental 3D Coordinates
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CCDC 2016987: Experimental Crystal Structure Determination

2020

Related Article: Hideki Hayashi, Joshua E. Barker, Abel Cárdenas Valdivia, Ryohei Kishi, Samantha N. MacMillan, Carlos J. Gómez-García, Hidenori Miyauchi, Yosuke Nakamura, Masayoshi Nakano, Shin-ichiro Kato, Michael M. Haley, Juan Casado|2020|J.Am.Chem.Soc.|142|20444|doi:10.1021/jacs.0c09588

Space GroupCrystallographyCrystal SystemCrystal StructureCell ParametersExperimental 3D Coordinates817-bis(4-t-butyl-26-dimethylphenyl)-514-dimethoxybenzo[b]benzo[67]fluoreno[23-h]fluorene unknown solvate
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CCDC 776578: Experimental Crystal Structure Determination

2011

Related Article: D.Denysenko, M.Grzywa, M.Tonigold, B.Streppel, I.Krkljus, M.Hirscher, E.Mugnaioli, U.Kolb, J.Hanss, D.Volkmer|2011|Chem.-Eur.J.|17|1837|doi:10.1002/chem.201001872

Space GroupCrystallographyCrystal SystemCrystal StructureCell Parameterscatena-(tris(mu~6~-oxanthreno(23-d:78-d')-bis(123-triazolato))-tetrachloro-penta-zinc unknown solvate)Experimental 3D Coordinates
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The evolutionary history of the Arabidopsis arenosa complex: diverse tetraploids mask the Western Carpathian center of species and genetic diversity.

2012

The Arabidopsis arenosa complex is closely related to the model plant Arabidopsis thaliana. Species and subspecies in the complex are mainly biennial, predominantly outcrossing, herbaceous, and with a distribution range covering most parts of latitudes and the eastern reaches of Europe. In this study we present the first comprehensive evolutionary history of the A. arenosa species complex, covering its natural range, by using chromosome counts, nuclear AFLP data, and a maternally inherited marker from the chloroplast genome [trnL intron (trnL) and trnL/F intergenic spacer (trnL/F-IGS) of tRNA(Leu) and tRNA(Phe), respectively]. We unravel the broad-scale cytogeographic and phylogeographic pa…

Species complexAngiospermsPlant EvolutionScienceArabidopsisPopulation geneticsOutcrossingPlant ScienceSubspeciesPlant GeneticsChromosomes PlantArabidopsis arenosaSpecies SpecificityBotanyIce CoverEvolutionary SystematicsAmplified Fragment Length Polymorphism AnalysisBiologyTaxonomyEcotypeGenetic diversityPrincipal Component AnalysisEvolutionary BiologyMultidisciplinaryEcotypebiologyBase SequenceGeographyQRDNA ChloroplastGenetic VariationComputational BiologyPlant TaxonomyPlantsbiology.organism_classificationBiological EvolutionDiploidyEuropeTetraploidyPhylogeographyddc:580HaplotypesBiogeographyEarth SciencesMedicinePopulation GeneticsResearch ArticlePloS one
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Random walks in dynamic random environments and ancestry under local population regulation

2015

We consider random walks in dynamic random environments, with an environment generated by the time-reversal of a Markov process from the oriented percolation universality class. If the influence of the random medium on the walk is small in space-time regions where the medium is typical, we obtain a law of large numbers and an averaged central limit theorem for the walk via a regeneration construction under suitable coarse-graining. Such random walks occur naturally as spatial embeddings of ancestral lineages in spatial population models with local regulation. We verify that our assumptions hold for logistic branching random walks when the population density is sufficiently high.

Statistics and Probability82B43Markov processRandom walklogistic branching random walk01 natural sciences60K37 60J10 60K35 82B43010104 statistics & probabilitysymbols.namesakeMathematics::ProbabilityFOS: MathematicsLocal populationStatistical physics0101 mathematicsoriented percolationCentral limit theoremMathematicsdynamical random environmentProbability (math.PR)010102 general mathematicsRandom mediaRenormalization groupsupercritical clusterRandom walk60K37Population model60K35central limit theorem in random environmentPercolationsymbols60J10Statistics Probability and UncertaintyMathematics - ProbabilityElectronic Journal of Probability
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Quantum averaging for driven systems with resonances

2000

Abstract We discuss the effects of resonances in driven quantum systems within the context of quantum averaging techniques in the Floquet representation. We consider in particular iterative methods of KAM type and the extensions needed to take into account resonances. The approach consists in separating the coupling terms into resonant and nonresonant components at a given scale of time and intensity. The nonresonant part can be treated with perturbative techniques, which we formulate in terms of KAM-type unitary transformations that are close to the identity. These can be interpreted as averaging procedures with respect to the dynamics defined by effective uncoupled Hamiltonians. The reson…

Statistics and ProbabilityFloquet theoryIterative methodCondensed Matter PhysicsUnitary statePerturbation expansionRenormalizationsymbols.namesakeClassical mechanicsQuantum mechanicssymbolsHamiltonian (quantum mechanics)QuantumMathematicsPhysica A: Statistical Mechanics and its Applications
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Critical phenomena at surfaces

1990

Abstract The presence of free surfaces adds a rich and interesting complexity to critical phenomena associated with phase transitions occurring in bulk materials. We shall review Monte Carlo computer simulation studies of surface critical behavior in simple cubic Ising- and XY-models with nearest-neighbor interactions J in the bulk and Js at the surface. These studies allow the identification of various critical exponents and critical amplitude ratios involving both the critical behavior of local quantities and of surface excess corrections to the bulk. We consider both the “ordinary” transition (surface criticality controlled by the bulk) and the “special transition” (a multicritical point…

Statistics and ProbabilityPhase transitionCondensed matter physicsCritical point (thermodynamics)Critical phenomenaMulticritical pointIsing modelStatistical physicsRenormalization groupCondensed Matter PhysicsScalingCritical exponentMathematicsPhysica A: Statistical Mechanics and its Applications
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Fisher Renormalization for Logarithmic Corrections

2008

For continuous phase transitions characterized by power-law divergences, Fisher renormalization prescribes how to obtain the critical exponents for a system under constraint from their ideal counterparts. In statistical mechanics, such ideal behaviour at phase transitions is frequently modified by multiplicative logarithmic corrections. Here, Fisher renormalization for the exponents of these logarithms is developed in a general manner. As for the leading exponents, Fisher renormalization at the logarithmic level is seen to be involutory and the renormalized exponents obey the same scaling relations as their ideal analogs. The scheme is tested in lattice animals and the Yang-Lee problem at t…

Statistics and ProbabilityPhase transitionLogarithmStatistical Mechanics (cond-mat.stat-mech)Multiplicative functionFOS: Physical sciencesStatistical and Nonlinear PhysicsStatistical mechanicsRenormalizationIdeal (order theory)Statistics Probability and UncertaintyCritical exponentScalingCondensed Matter - Statistical MechanicsMathematical physicsMathematics
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Phase Transitions in the Multicomponent Widom-Rowlinson Model and in Hard Cubes on the BCC--Lattice

1997

We use Monte Carlo techniques and analytical methods to study the phase diagram of the M--component Widom-Rowlinson model on the bcc-lattice: there are M species all with the same fugacity z and a nearest neighbor hard core exclusion between unlike particles. Simulations show that for M greater or equal 3 there is a ``crystal phase'' for z lying between z_c(M) and z_d(M) while for z > z_d(M) there are M demixed phases each consisting mostly of one species. For M=2 there is a direct second order transition from the gas phase to the demixed phase while for M greater or equal 3 the transition at z_d(M) appears to be first order putting it in the Potts model universality class. For M large, …

Statistics and ProbabilityPhysicsPhase transitionCondensed matter physicsStatistical Mechanics (cond-mat.stat-mech)FOS: Physical sciencesRenormalization groupCondensed Matter Physicsk-nearest neighbors algorithmLattice (order)Ising modelFugacityCondensed Matter - Statistical MechanicsPhase diagramPotts model
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