9,612 research outputs found
M. Rosenberg, J. B. Weinstein, H. Smit, H.L. Korn, Eléments of Civil Procédure. Cases and Materials, 3' éd.
No full textM. Rosenberg, J. B. Weinstein, H. Smit, H.L. Korn, Eléments of Civil Procédure. Cases and Materials, 3' éd.. In: Revue internationale de droit comparé. Vol. 30 N°2, Avril-juin 1978. pp. 710-711
A William Faulkner Remembrance
No full textA day-long program marking the fiftieth anniversary of William Faulkner’s death: 6:30 a.m. to 3:30 p.m. Marathon reading of The Reivers at Rowan Oak (917 Old Taylor Road) 4:15-5:45 p.m. Keynote lectures by author Randall Kenan and biographer Phillip M. Weinstein at Lafayette County Courthouse (1 Courthouse Square). Program for young readers at Square Books Jr. (111 Courthouse Square). 6:00-7:00 p.m. Book signings by Kenan and Weinstein at Off Square Books (129 Courthouse Square) 8:00-10:00 p.m. Screening of The Reivers (1969 adaptation, starring Steve McQueen) at Lyric Theater (1006 Van Buren Avenue
Henri Temianka Correspondence; (weinstein)
No full textThis collection contains material pertaining to the life, career, and activities of Henri Temianka, violin virtuoso, conductor, music teacher, and author. Materials include correspondence, concert programs and flyers, music scores, photographs, and books.https://digitalcommons.chapman.edu/temianka_correspondence/3003/thumbnail.jp
Search for exclusive b → u transitions in hadronic decays of B mesons involving Ds+ and Ds*+ mesons
No full textcomplete author list:
Alexander J.; Bebek C.; Berkelman K.; Bloom K.; Browder T.; Cassel D.; Cho H.; Coffman D.; Drell P.; Ehrlich R.; Garcia-Sciveres M.; Geiser B.; Gittelman B.; Gray S.; Hartill D.; Heltsley B.; Jones C.; Jones S.; Kandaswamy J.; Katayama N.; Kim P.; Kreinick D.; Ludwig G.; Masui J.; Mevissen J.; Mistry N.; Ng C.; Nordberg E.; Patterson J.; Peterson D.; Riley D.; Salman S.; Sapper M.; Würthwein F.; Avery P.; Freyberger A.; Rodriguez J.; Stephens R.; Yelton J.; Cinabro D.; Henderson S.; Kinoshita K.; Liu T.; Saulnier M.; Wilson R.; Yamamoto H.; Bergfeld T.; Eisenstein B.; Gollin G.; Ong B.; Palmer M.; Selen M.; Thaler J.; Sadoff A.; Ammar R.; Ball S.; Baringer P.; Bean A.; Besson D.; Coppage D.; Copty N.; Davis R.; Hancock N.; Kelly M.; Kwak N.; Lam H.; Kubota Y.; Lattery M.; Nelson J.; Patton S.; Perticone D.; Poling R.; Savinov V.; Schrenk S.; Wang R.; Alam M.; Kim I.; Nemati B.; O'Neill J.; Severini H.; Sun C.; Zoeller M.; Crawford G.; Daubenmier C.; Fulton R.; Fujino D.; Gan K.; Honscheid K.; Kagan H.; Kass R.; Lee J.; Malchow R.; Morrow F.; Skovpen Y.; Sung M.; White C.; Butler F.; Fu X.; Kalbfleisch G.; Ross W.; Skubic P.; Snow J.; Wang P.; Wood M.; Brown D.; Fast J.; McIlwain R.; Miao T.; Miller D.; Modesitt M.; Payne D.; Shibata E.; Shipsey I.; Wang P.; Battle M.; Ernst J.; Kwon Y.; Roberts S.; Thorndike E.; Wang C.; Dominick J.; Lambrecht M.; Sanghera S.; Shelkov V.; Skwarnicki T.; Stroynowski R.; Volobouev I.; Wei G.; Zadorozhny P.; Artuso M.; He D.; Goldberg M.; Horwitz N.; Kennett R.; Mountain R.; Moneti G.; Muheim F.; Mukhin Y.; Playfer S.; Rozen Y.; Stone S.; Thulasidas M.; Vasseur G.; Zhu G.; Bartelt J.; Csorna S.; Egyed Z.; Jain V.; Akerib D.; Barish B.; Chadha M.; Chan S.; Cowen D.; Eigen G.; Miller J.; O'Grady C.; Urheim J.; Weinstein A.; Acosta D.; Athanas M.; Masek G.; Paar H.; Gronberg J.; Kutschke R.; Menary S.; Morrison R.; Nakanishi S.; Nelson H.; Nelson T.; Richman J.; Ryd A.; Tajima H.; Schmidt D.; Sperka D.; Witherell M.; Procario M.; Yang S.; Balest R.; Cho K.; Daoudi M.; Ford W.; Johnson D.; Lingel K.; Lohner M.; Rankin P.; Smith J.; Alexander J.; Alexander J.P
The singular Weinstein conjecture
No full textIn this article, we investigate Reeb dynamics onbm-contact manifolds, previously introduced in [MO], which are contact away from a hypersurface but satisfy certain transversality conditions on .In this article, we investigate Reeb dynamics on -contact manifolds, previously introduced in \cite{MO}, which are contact away from a hypersurface but satisfy certain transversality conditions on . The study of these contact structures is motivated by that of contact manifolds with boundary. The search of periodic Reeb orbits on those manifolds thereby starts with a generalization of the well-known Weinstein conjecture. Contrary to the initial expectations, examples of compact -contact manifolds without periodic Reeb orbits outside are provided. Furthermore, we prove that in dimension , there are always infinitely many periodic orbits on the critical set if it is compact. We prove that traps for the -Reeb flow exist in any dimension. This investigation goes hand-in-hand with the Weinstein conjecture on non-compact manifolds having compact ends of convex type. In particular, we extend Hofer's arguments to open overtwisted contact manifolds that are -invariant in the open ends, obtaining as a corollary the existence of periodic -Reeb orbits away from the critical set. The study of -Reeb dynamics is motivated by well-known problems in fluid dynamics and celestial mechanics, where those geometric structures naturally appear. In particular, we prove that the dynamics on positive energy level-sets in the restricted planar circular three body problem are described by the Reeb vector field of a -contact form that admits an infinite number of periodic orbits at the critical set.Eva Miranda is supported by the Catalan Institution for Research and Advanced Studies via an ICREA AcademiaPrize 2016. C ́edric Oms is supported by an AFR-Ph.D. grant of FNR - Luxembourg National Research Fund. Eva Mi-randa and C ́edric Oms are partially supported by the grants reference number MTM2015-69135-P (MINECO/FEDER)and reference number 2017SGR932 (AGAUR). Eva Miranda was supported by aChaire d’Excellenceof theFondationSciences Math ́ematiques de Pariswhen this project started and this work has been supported by a public grant overseenby the French National Research Agency (ANR) as part of the“Investissements d’Avenir”program (reference: ANR-10-LABX-0098). This material is based upon work supported by the National Science Foundation under Grant No.DMS-1440140 while the authors were in residence at the Mathematical Sciences Research Institute in Berkeley, Califor-nia, during the Fall 2018 semester.Preprin
The singular Weinstein conjecture
No full textIn this article, we investigate Reeb dynamics onbm-contact manifolds, previously introduced in [MO], which are contact away from a hypersurface but satisfy certain transversality conditions on .In this article, we investigate Reeb dynamics on -contact manifolds, previously introduced in \cite{MO}, which are contact away from a hypersurface but satisfy certain transversality conditions on . The study of these contact structures is motivated by that of contact manifolds with boundary. The search of periodic Reeb orbits on those manifolds thereby starts with a generalization of the well-known Weinstein conjecture. Contrary to the initial expectations, examples of compact -contact manifolds without periodic Reeb orbits outside are provided. Furthermore, we prove that in dimension , there are always infinitely many periodic orbits on the critical set if it is compact. We prove that traps for the -Reeb flow exist in any dimension. This investigation goes hand-in-hand with the Weinstein conjecture on non-compact manifolds having compact ends of convex type. In particular, we extend Hofer's arguments to open overtwisted contact manifolds that are -invariant in the open ends, obtaining as a corollary the existence of periodic -Reeb orbits away from the critical set. The study of -Reeb dynamics is motivated by well-known problems in fluid dynamics and celestial mechanics, where those geometric structures naturally appear. In particular, we prove that the dynamics on positive energy level-sets in the restricted planar circular three body problem are described by the Reeb vector field of a -contact form that admits an infinite number of periodic orbits at the critical set.Eva Miranda is supported by the Catalan Institution for Research and Advanced Studies via an ICREA AcademiaPrize 2016. C ́edric Oms is supported by an AFR-Ph.D. grant of FNR - Luxembourg National Research Fund. Eva Mi-randa and C ́edric Oms are partially supported by the grants reference number MTM2015-69135-P (MINECO/FEDER)and reference number 2017SGR932 (AGAUR). Eva Miranda was supported by aChaire d’Excellenceof theFondationSciences Math ́ematiques de Pariswhen this project started and this work has been supported by a public grant overseenby the French National Research Agency (ANR) as part of the“Investissements d’Avenir”program (reference: ANR-10-LABX-0098). This material is based upon work supported by the National Science Foundation under Grant No.DMS-1440140 while the authors were in residence at the Mathematical Sciences Research Institute in Berkeley, Califor-nia, during the Fall 2018 semester.Preprin
Uncertainty principles for the Weinstein transform
No full textsummary:The Weinstein transform satisfies some uncertainty principles similar to the Euclidean Fourier transform. A generalization and a variant of Cowling-Price theorem, Miyachi's theorem, Beurling's theorem, and Donoho-Stark's uncertainty principle are obtained for the Weinstein transform
Observation of the decay ξc0 → Ω- K+
No full textcomplete author list:
Henderson S.; Kinoshita K.; Pipkin F.; Saulnier M.; Wilson R.; Wolinski J.; Xiao D.; Yamamoto H.; Sadoff A.; Ammar R.; Baringer P.; Coppage D.; Davis R.; Kelly M.; Kwak N.; Lam H.; Ro S.; Kubota Y.; Lattery M.; Nelson J.; Perticone D.; Poling R.; Schrenk S.; Wang R.; Alam M.; Kim I.; O'Neill J.; Nemati B.; Romero V.; Severini H.; Sun C.; Wang P.; Zoeller M.; Crawford G.; Fulton R.; Gan K.; Kagan H.; Kass R.; Lee J.; Malchow R.; Morrow F.; Sung M.; Whitmore J.; Wilson P.; Butler F.; Fu X.; Kalbfleisch G.; Lambrecht M.; Skubic P.; Snow J.; Wang P.; Bortoletto D.; Brown D.; Dominick J.; McIlwain R.; Miller D.; Modesitt M.; Shibata E.; Schaffner S.; Shipsey I.; Battle M.; Ernst J.; Kroha H.; Roberts S.; Sparks K.; Thorndike E.; Wang C.; Stroynowski R.; Artuso M.; Goldberg M.; Haupt T.; Horwitz N.; Kennett R.; Moneti G.; Playfer S.; Rozen Y.; Rubin P.; Skwarnicki T.; Stone S.; Thulasidas M.; Yao W.; Zhu G.; Barnes A.; Bartelt J.; Csorna S.; Jain V.; Letson T.; Mestayer M.; Akerib D.; Barish B.; Cowen D.; Eigen G.; Stroynowski R.; Urheim J.; Weinstein A.; Morrison R.; Tajima H.; Schmidt D.; Sperka D.; Procario M.; Daoudi M.; Ford W.; Johnson D.; Lingel K.; Lohner M.; Rankin P.; Smith J.; Alexander J.; Bebek C.; Berkelman K.; Besson D.; Browder T.; Cassel D.; Cheu E.; Coffman D.; Drell P.; Ehrlich R.; Galik R.; Garcia-Sciveres M.; Geiser B.; Gittelman B.; Gray S.; Hartill D.; Heltsley B.; Honscheid K.; Jones C.; Kandaswamy J.; Katayama N.; Kim P.; Kreinick D.; Ludwig G.; Masui J.; Mevissen J.; Mistry N.; Nandi S.; Ng C.; Nordberg E.; O'Grady C.; Patterson J.; Peterson D.; Riley D.; Sapper M.; Selen M.; Worden H.; Worris M.; Würthwein F.; Avery P.; Freyberger A.; Rodriguez J.; Yelton J.; Henderson S.; Yelton J.; Rodriguez J.; Freyberger A.; Avery P.; Würthwein F.; Worris M.; Worden H.; Henderson S
EEOC v. M. Slavin & Sons, Ltd. d/b/a M. Slavin & Sons Fish
No full textEEOC_v__M__Slavin___Sons_ABBYY.pdf: 569 downloads, before Oct. 1, 2020
On k-polycosymplectic Marsden-Weinstein reductions
No full textWe review and slightly improve the known k-polysymplectic Marsden--Weinstein
reduction theory by removing some technical conditions on k-polysymplectic
momentum maps by developing a theory of affine Lie group actions for
k-polysymplectic momentum maps, removing the necessity of their co-adjoint
equivariance. Then, we focus on the analysis of a particular case of
k-polysymplectic manifolds, the so-called fibred ones, and we study their
k-polysymplectic Marsden--Weinstein reductions. Previous results allow us to
devise a k-polycosymplectic Marsden--Weinstein reduction theory, which
represents one of our main results. Our findings are applied to study coupled
vibrating strings and, more generally, k-polycosymplectic Hamiltonian systems
with field symmetries. We show that k-polycosymplectic geometry can be
understood as a particular type of k-polysymplectic geometry. Finally, a
k-cosymplectic to l-cosymplectic geometric reduction theory is presented, which
reduces, geometrically, the space-time variables in a k-cosymplectic framework.
An application of this latter result to a vibrating membrane with symmetries is
given.Comment: 49 pages. Revised version. Added a reduction procedure of the
space-time coordinate
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