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Institution

Simón Bolívar University

EducationCaracas, Venezuela
About: Simón Bolívar University is a education organization based out in Caracas, Venezuela. It is known for research contribution in the topics: Population & Crystallization. The organization has 5912 authors who have published 8294 publications receiving 126152 citations.


Papers
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Journal ArticleDOI
TL;DR: In this article, a solution of the effective four-dimensional brane-world equations, obtained from the General Relativistic Schwarzschild metric via the principle of Minimal Geometric Deformation, was considered and the corresponding signatures stemming from the possible existence of a warped extra dimension.
Abstract: We consider a solution of the effective four-dimensional brane-world equations, obtained from the General Relativistic Schwarzschild metric via the principle of Minimal Geometric Deformation, and investigate the corresponding signatures stemming from the possible existence of a warped extra dimension. In particular, we derive bounds on an extra-dimensional parameter, closely related with the fundamental gravitational length, from the experimental results of the classical tests of General Relativity in the Solar system.

77 citations

Journal ArticleDOI
24 Jan 2013-Polymer
TL;DR: In this paper, a modified Thomson-Gibbs equation and a modified Hoffman-Weeks equation have been derived in order to demonstrate that cyclic poly(e-caprolactone) possesses a higher equilibrium melting point than linear PCL crystals.

77 citations

Journal ArticleDOI
J. Ahrens1, Xinhua Bai2, S. W. Barwick3, R. C. Bay4, T. Becka1, K.-H. Becker5, Elisa Bernardini, D. Bertrand6, A. Biron, S. Boeser, Olga Botner7, Adam Bouchta7, Othmane Bouhali6, T. Burgess8, Staffan Carius9, T. Castermans10, Dmitry Chirkin4, Jan Conrad7, Jodi Cooley11, D. F. Cowen12, Anna Davour7, C. De Clercq13, T. DeYoung11, Paolo Desiati11, P. Doksus11, P. Ekström8, T. Feser1, Thomas K. Gaisser2, R. Ganugapati11, M. Gaug, Heiko Geenen5, L. Gerhardt3, A. Goldschmidt14, Allan Hallgren7, Francis Halzen11, Kael Hanson11, R. Hardtke11, T. Hauschildt, M. Hellwig1, Ph. Herquet10, G. C. Hill11, P. O. Hulth8, B. Hughey11, K. Hultqvist8, S. Hundertmark8, J. E. Jacobsen14, Albrecht Karle11, K. Kuehn3, James Kim3, L. Köpke1, Marek Kowalski, Julie Lamoureux14, H. Leich, Matthias Leuthold, P. Lindahl9, I. Liubarsky15, James Madsen16, Kyle T. Mandli11, Pawel Marciniewski7, H. S. Matis14, C. P. McParland14, T. Messarius5, T. C. Miller2, Y. Minaeva8, P. Miocinovic4, P. C. Mock3, R. Morse11, T. Neunhöffer1, P. Niessen13, D. R. Nygren14, Hakki Ögelman11, Ph. Olbrechts13, C. Pérez de los Heros7, A. C. Pohl9, R. Porrata3, P. B. Price4, Gerald Przybylski14, K. Rawlins11, Elisa Resconi, Wolfgang Rhode5, M. Ribordy, S. Richter11, J. Rodríguez Martino8, P. Romenesko11, D. Ross3, H. G. Sander1, S. Schlenstedt, K. Schinarakis5, T. O. B. Schmidt, David A. Schneider11, R. Schwarz11, A. Silvestri3, M. Solarz4, Michael Stamatikos11, Glenn Spiczak16, Christian Spiering, D. Steele11, P. Steffen, R. G. Stokstad14, K. H. Sulanke, I. Taboada17, S. Tilav2, Wolfgang Wagner5, C. Walck8, Yajun Wang11, C. H. Wiebusch, C. Wiedemann8, R. Wischnewski, H. Wissing, Kurt Woschnagg4, W. Wu3, G. B. Yodh3, S. Young3 
TL;DR: Data from the AMANDA-B10 detector taken during the austral winter of 1997 have been searched for a diffuse flux of high energy extraterrestrial muon neutrinos, leading to upper limits on the extraterrestrial neutrino flux measured at the earth.
Abstract: A report on the limits, which could be placed on diffuse fluxes of high energy extraterrestrial neutrinos, was presented. The incorporation of neutrino oscillations was necessary for interpreting the limits in terms of the flux from a cosmological distributions of sources. The energetic accelerated environments were presented as the sources of high energy extraterrestrial neutrinos.

76 citations

Journal ArticleDOI
TL;DR: In this paper, the spatial structure of the depth of rainfall from a stationary storm event is investigated by using point process techniques, where cells are assumed to be stationary and to be distributed in space either independently according to a Poisson process, or with clustering according to the Neyman-Scott scheme.
Abstract: The spatial structure of the depth of rainfall from a stationary storm event is investigated by using point process techniques. Cells are assumed to be stationary and to be distributed in space either independently according to a Poisson process, or with clustering according to a Neyman-Scott scheme. Total storm rainfall at the centre of each cell is a random variable and rainfall is distributed around the centre in a way specified by a spread function that may incorporate random parameters. The mean, variance and covariance structure of the precipitation depth at a point are obtained for different spread functions. For exponentially distributed centre depth and a spread function having quadratically exponential decay, the total storm depth at any point in the field is shown to have a gamma distribution. The probability of zero rainfall at a point is investigated, as is the stochastic variability of model parameters from storm to storm. Data from the Upper Rio Guaire basin in Venezuela are used in illustration.

76 citations

Journal ArticleDOI
TL;DR: In this article, a polygeneration system incorporating concentrating solar power (CSP) integrated with a desalination plant is investigated, and a transient system model has been simulated using the TRNSYS software.

76 citations


Authors

Showing all 5925 results

NameH-indexPapersCitations
Franco Nori114111763808
Ignacio Rodriguez-Iturbe9633432283
Ian W. Hamley7846925800
Francisco Zaera7343219907
Thomas G. Habetler7339520725
Douglas L. Jones7051221596
I. Taboada6634613528
Enrique Herrero6424211653
Rudi Studer6026819876
Alejandro J. Müller5842012410
David Padua5824311155
Rudolf Jaffé5818210268
Luis Balicas5732814114
Volker Abetz5538611583
Ananias A. Escalante511608866
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Performance
Metrics
No. of papers from the Institution in previous years
YearPapers
20232
202220
2021286
2020384
2019340
2018312