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Mechanics is developed over a differentiable manifold as space of possible positions. Time is considered to fill a one–dimensional Riemannian manifold, so having the metric as lapse. Then the system is quantized with covariant instead of partial derivatives in the Schrödinger operator. PACS-numbers: 0320 (Classical mechanics of discrete systems; general mathematical aspects); 0365 (Quantum mech...
Spatiotemporally chaotic dynamics of a Kuramoto–Sivashinsky system is described by means of an infinite hierarchy of its unstable spatiotemporally periodic solutions. An intrinsic parametrization of the corresponding invariant set serves as an accurate guide to the highdimensional dynamics, and the periodic orbit theory yields several global averages characterizing the chaotic dynamics. PACS nu...
249 Text: 4541 Number of references: 42 Number of figures: 6 Journal Category: Research Article on June 19, 2017. © 2015 American Association for Cancer Research. mct.aacrjournals.org Downloaded from Author manuscripts have been peer reviewed and accepted for publication but have not yet been edited. Author Manuscript Published OnlineFirst on August 12, 2015; DOI: 10.1158/1535-7163.MCT-15-0320
We report on an analysis of the drifting subpulses of PSR B0320+39 that indicates a sudden step of ∼ 180 degrees in subpulse phase near the centre of the pulse profile. The phase step, in combination with the attenuation of the periodic subpulse modulation at pulse longitudes near the step, suggests that the patterns arise from the addition of two superposed components of nearly opposite drift ...
Mechanics is developed over a differentiable manifold as space of possible positions. Time is considered to fill a one–dimensional Riemannian manifold, so having the metric as lapse. Then the system is quantized with covariant instead of partial derivatives in the Schrödinger operator. PACS-numbers: 0320 (Classical mechanics of discrete systems; general mathematical aspects); 0365 (Quantum mech...
Areejit Samal 2, 3 and Olivier C. Martin ∗ Laboratoire de Physique Théorique et Modèles Statistiques (LPTMS), CNRS and Univ Paris-Sud, UMR 8626, F-91405 Orsay, France Max Planck Institute for Mathematics in the Sciences, 04103 Leipzig, Germany The Abdus Salam International Centre for Theoretical Physics, Trieste 34151, Italy INRA, UMR 0320 / UMR 8120 Génétique Quantitative et Evolution – Le Mou...
We consider a deterministic system with two conserved quantities and infinity many invariant measures. However the systems possess a unique invariant measure when enough stochastic forcing and balancing dissipation are added. We then show that as the forcing and dissipation are removed a unique limit of the deterministic system is selected. The exact structure of the limiting measure depends on...
The global constraints on chaotic dynamics induced by the analyticity of smooth flows are used to dispense with individual periodic orbits and derive infinite families of exact sum rules for several simple dynamical systems. The associated Fredholm determinants are of particularly simple polynomial form. The theory developed suggests an alternative to the conventional periodic orbit theory appr...
Linkage disequilibrium with linkage analysis of multi-line crosses reveals different 1 multi-allelic QTL for hybrid performance in the flint and dent heterotic groups of maize 2 3 4 Héloïse Giraud * , Christina Lehermeier † , Eva Bauer † , Matthieu Falque § , Vincent Segura ‡ , 5 Cyril Bauland § , Christian Camisan**, Laura Campo §§ , Nina Meyer †† , Nicolas Ranc ‡‡ , 6 Wolfgang Schipprack***, ...
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