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Searching for "Networking Issues in PAGEIN The "N" of "HPCN"." – sorted by Relevance.

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498,880 documents found, showing 1 through 10. Next 10 →

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HPCN and air quality modeling
by J. G. Blom, W. M. Lioen, J. G. Verwer — 1998 — Proceeding Series LNCS 1401
…HPCN and Air Quality Modeling J.G. Blom, W.M. Lioen, and J.G. Verwer CWI P.O. Box 94079, 1090 GB…
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Application of HPCN for Direct Numerical Simulation of Turbulent Flow
by R.W.C.P. Verstappen, Lodewijk Bos, Dr. G. M. Van Waveren, A. Veldman, G. Matthijs Van Waveren — 1997
…HPCN Europe 97 Conference Secretariat MC-Consultancy Lodewijk Bos Stationsstraat 38 3511 EG…
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Performance Evaluation of HPCN Applications
by Alessandro Merlo — 1997 — In Proc. HPCN Europe '97
…Performance evaluation of HPCN applications Alessandro Merlo Dipartimento di Informatica e…
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The Electronic InfoMall - HPCN Enabling Industry and Commerce
by G. C. Fox, K. A. Hawick, M. Podgorny, K. Mills — 1994 — Syracuse University
… Computing and Networking (HPCN) in Europe. software; photographs; videos; audio sounds and speech. Teams…
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Exploration of Emerging HPCN Technologies for Web-Based Distributed Computing
by H. W. Yau, A. Leung, W. Furmanski, G. C. Fox
…NPAC Technical Report SCCS 755 Exploration of Emerging HPCN Technologies for Web-Based Distributed…
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Public Final Report of ESPRIT HPCN PST Activity VIDEOGRAPH — Parallelization of Video Graphics
by unknown authors
… the HPCN-TTN network), that meets all the requirements in the field of commercial video and motion film…
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Parallel Unification for Natural Language Processing
by M.P. van Lohuizen — 1998
… Performance Computing and Networking (HPCN). The aim of the specific subproject, in the context of which…
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Measuring Communication of Parallel Unification-Based Parsers
by M. P. Van Lohuizen, M. P. Van Lohuizen — 1998
… and is founded by the organization for High Performance Computing and Networking (HPCN). The aim of the specific…
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n
by Sariel Har-peled
… - Randomized Algorithms 1 The Coupon Collector’s Problem Revisited There are n types of coupons, and at each…
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n
by Mihály Bencze, Florentin Smar
…. Application 1.We have the following inequality n 2(( n + 1)! −1) ∑ k! ≤ n + 1 k = 1 Proof. If x , y > 0 ( k…
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