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Institution

University of Warsaw

EducationWarsaw, Poland
About: University of Warsaw is a education organization based out in Warsaw, Poland. It is known for research contribution in the topics: Population & Large Hadron Collider. The organization has 20832 authors who have published 56617 publications receiving 1185084 citations. The organization is also known as: Uniwersytet Warszawski & Warsaw University.


Papers
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Journal ArticleDOI
TL;DR: In this paper, a condition number estimate for the iterative operator, which is independent of the coefficients, and grows at most as the square of the number of levels, is established.
Abstract: Multilevel Schwarz methods are developed for a conforming finite element approximation of second order elliptic problems. We focus on problems in three dimensions with possibly large jumps in the coefficients across the interface separating the subregions. We establish a condition number estimate for the iterative operator, which is independent of the coefficients, and grows at most as the square of the number of levels. We also characterize a class of distributions of the coefficients, called quasi-monotone, for which the weighted\(L^{2}\) -projection is stable and for which we can use the standard piecewise linear functions as a coarse space. In this case, we obtain optimal methods, i.e. bounds which are independent of the number of levels and subregions. We also design and analyze multilevel methods with new coarse spaces given by simple explicit formulas. We consider nonuniform meshes and conclude by an analysis of multilevel iterative substructuring methods.

189 citations

Journal ArticleDOI
TL;DR: In this paper, abundant zircon grains were found within a metasomatic chlorite-corrensite (trioctahedral regularly interstratified chlorite/smectite) shell that surrounds rodingite from the Jordanow-Gogolow (JG) serpentinite massif (Sudetic ophiolite, Bohemian Massif).

189 citations

Journal ArticleDOI
Tetsuya S. Tanaka1, K. Abe2, K. Abe3, Y. Hayato2, Y. Hayato3, T. Iida3, J. Kameda2, J. Kameda3, Yusuke Koshio3, Yusuke Koshio2, Y. Kouzuma3, M. Miura2, M. Miura3, S. Moriyama2, S. Moriyama3, Masayuki Nakahata3, Masayuki Nakahata2, S. Nakayama2, S. Nakayama3, Y. Obayashi3, Y. Obayashi2, Hiroyuki Sekiya3, Hiroyuki Sekiya2, Masato Shiozawa2, Masato Shiozawa3, Yasunari Suzuki3, Yasunari Suzuki2, Atsushi Takeda2, Atsushi Takeda3, Y. Takenaga3, Koh Ueno3, K. Ueshima3, S. Yamada3, Tsutomu Yokozawa3, C. Ishihara3, S. Hazama3, H. Kaji3, Takaaki Kajita2, Takaaki Kajita3, K. Kaneyuki2, K. Kaneyuki3, T. McLachlan3, Ko Okumura3, Yasuhiro Shimizu3, N. Tanimoto3, Frédéric Dufour4, E. Kearns2, E. Kearns4, Michael Litos4, J. L. Raaf4, J. L. Stone2, J. L. Stone4, L. R. Sulak4, J. P. Cravens5, K. Bays5, W. R. Kropp5, S. Mine5, C. Regis5, M. B. Smy2, M. B. Smy5, H. W. Sobel5, H. W. Sobel2, K. S. Ganezer6, John Hill6, W. E. Keig6, J. S. Jang7, J. Y. Kim7, I. T. Lim7, Justin Albert8, Kate Scholberg8, Kate Scholberg2, C. W. Walter2, C. W. Walter8, R. A. Wendell8, T. Wongjirad8, T. Ishizuka9, Shigeki Tasaka10, J. G. Learned11, S. Matsuno11, S. N. Smith11, K. Martens2, M. R. Vagins2, M. R. Vagins5, Y. Watanabe, T. Hasegawa12, T. Ishida12, T. Ishii12, Taku Kobayashi12, T. Nakadaira12, K. Nakamura12, K. Nakamura2, K. Nishikawa12, H. Nishino12, Yuichi Oyama12, K. Sakashita12, T. Sekiguchi12, T. Tsukamoto12, A. T. Suzuki13, Y. Takeuchi13, Y. Takeuchi2, M. Ikeda14, A. Minamino14, Tsuyoshi Nakaya2, Tsuyoshi Nakaya14, L. Labarga, Y. Fukuda15, Yoshitaka Itow1, G. Mitsuka1, C. K. Jung16, C. McGrew16, G. Lopez16, C. Yanagisawa16, N. Tamura17, Hirokazu Ishino18, A. Kibayashi18, Makoto Sakuda18, Y. Kuno19, Minoru Yoshida19, S. B. Kim20, B. S. Yang20, H. Okazawa21, Y. Choi22, K. Nishijima23, Y. Yokosawa23, M. Koshiba3, Y. Totsuka3, Masashi Yokoyama3, Song Chen24, Y. Heng24, Zishuo Yang24, Huaqiao Zhang24, D. Kielczewska25, P. Mijakowski25, K. Connolly26, M. Dziomba26, E. Thrane27, E. Thrane26, R. J. Wilkes26 
TL;DR: In this article, an indirect search for high energy neutrinos from Weakly Interacting Massive Particle (WIMP) annihilation in the Sun using upward-going muon (upmu) events at Super-Kamiokande was performed.
Abstract: We present the result of an indirect search for high energy neutrinos from Weakly Interacting Massive Particle (WIMP) annihilation in the Sun using upward-going muon (upmu) events at Super-Kamiokande. Data sets from SKI-SKIII (3109.6 days) were used for the analysis. We looked for an excess of neutrino signal from the Sun as compared with the expected atmospheric neutrino background in three upmu categories: stopping, non-showering, and showering. No significant excess was observed. The 90% C.L. upper limits of upmu flux induced by WIMPs of 100 GeV c-2 were 6.4 × 10–15 cm–2 s–1 and 4.0 × 10–15 cm–2 s–1 for the soft and hard annihilation channels, respectively. These limits correspond to upper limits of 4.5 × 10–39 cm–2 and 2.7 × 10–40 cm–2 for spin-dependent WIMP-nucleon scattering cross sections in the soft and hard annihilation channels, respectively.

189 citations

Journal ArticleDOI
TL;DR: A simple quantum-defect model gives analytic expressions for the complex scattering length and threshold collision rates of ultracold molecules and gives universal rate constants for s- and p-wave collisions that are independent of short-range dynamics.
Abstract: A simple quantum-defect model gives analytic expressions for the complex scattering length and threshold collision rates of ultracold molecules. If the probability of reaction in the short-range part of the collision is high, the model gives universal rate constants for $s$- and $p$-wave collisions that are independent of short-range dynamics. This model explains the magnitudes of the recently measured rate constants for collisions of two ultracold $^{40}\mathrm{K}^{87}\mathrm{Rb}$ molecules, or an ultracold $^{40}\mathrm{K}$ atom with the $^{40}\mathrm{K}^{87}\mathrm{Rb}$ molecule [S. Ospelkaus et al., Science 327, 853 (2010)].

189 citations

Journal ArticleDOI
TL;DR: Domain decomposition methods provide powerful preconditioners for the iterative solution of the large systems of algebraic equations that arise in finite element or finite difference approximations as discussed by the authors.
Abstract: Domain decomposition methods provide powerful preconditioners for the iterative solution of the large systems of algebraic equations that arise in finite element or finite difference approximations...

189 citations


Authors

Showing all 21191 results

NameH-indexPapersCitations
Alexander Malakhov139148699556
Emmanuelle Perez138155099016
Piotr Zalewski135138889976
Krzysztof Doroba133144089029
Hector F. DeLuca133130369395
Krzysztof M. Gorski132380105912
Igor Golutvin131128288559
Jan Krolikowski131128983994
Michal Szleper130123882036
Anatoli Zarubin129120486435
Malgorzata Kazana129117581106
Artur Kalinowski129116281906
Predrag Milenovic129118581144
Marcin Konecki128117879392
Karol Bunkowski128119279455
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Performance
Metrics
No. of papers from the Institution in previous years
YearPapers
2023176
2022619
20212,882
20203,208
20193,130
20183,164