Zobrazeno 1 - 6
of 6
pro vyhledávání: '"Ron Rubin"'
Autor:
Ron Rubin, Peri Devaney
This publication is a collection of Ron Rubin's published writings, amassed over his decades-long career. With articles ranging from those written for a college newspaper during his years as an undergraduate to more recent pieces published on the nat
Publikováno v:
Journal of Mathematical Physics. 39:1835-1847
We provide a rigorous canonical quantization for the following toral automorphisms: cat maps, generalized kicked maps, and generalized Harper maps. For each of these systems we construct a unitary propagator and prove the existence of a well-defined
Autor:
Kathleen M. Welch, Joan A. Keiser, M. A. Flynn, Aurash Shahripour, Mark Stephen Plummer, Chet Lee, Billy R. Reisdorph, Ron Rubin, Brian Tobias, Jeremy J. Edmunds, Kent A. Berryman, Hussein Hallak, Annette Marian Doherty, S. J. Haleen, E. E. Reynolds, Joseph Thomas Repine, William C. Patt
Publikováno v:
Journal of Medicinal Chemistry. 40:1063-1074
The design of potent and selective non-peptide antagonists of endothelin-1 (ET-1) and its related isopeptides are important tools defining the role of ET in human diseases. In this report we will describe the detailed structure-activity relationship
Autor:
Venugopal Dhanaraj, Mark G. Williams, Qi-Zhuang Ye, Franck Molina, Linda L. Johnson, Daniel F. Ortwine, Alexander Pavlovsky, J. Ron Rubin, Richard W. Skeean, Andy D. White, Christine Humblet, Donald J. Hupe, Tom L. Blundell
Publikováno v:
Croatica Chemica Acta
Volume 72
Issue 2-3
Volume 72
Issue 2-3
Gelatinase A is a key enzyme in the family of matrix metalloproteinases (matrixins) that are involved in the degradation of the extracellular matrix. As this process is an integral part of tumour cell metastasis and angiogenesis, gelatinase is an imp
Autor:
Nathan Salwen, Ron Rubin
We present here a canonical quantization for the baker's map. The method we use is quite different from that used in Balazs and Voros (ref. \QCITE{cite}{}{BV}) and Saraceno (ref. \QCITE{cite}{}{S}). We first construct a natural ``baker covering map''
Externí odkaz:
https://explore.openaire.eu/search/publication?articleId=doi_dedup___::2cc6c99bfc7b8bf20f815f9ec5d35cdc
We study the ergodic properties for a class of quantized toral automorphisms, namely the cat and Kronecker maps. The present work uses and extends the results of [KL]. We show that quantized cat maps are strongly mixing, while Kronecker maps are ergo
Externí odkaz:
https://explore.openaire.eu/search/publication?articleId=doi_dedup___::44e49b4e0cf518a938bab5f363831b54
http://arxiv.org/abs/chao-dyn/9512003
http://arxiv.org/abs/chao-dyn/9512003