P
Pierre A. Humblet
Researcher at Institut Eurécom
Publications - 76
Citations - 8552
Pierre A. Humblet is an academic researcher from Institut Eurécom. The author has contributed to research in topics: Communication channel & Optical filter. The author has an hindex of 29, co-authored 76 publications receiving 8435 citations. Previous affiliations of Pierre A. Humblet include IBM & Massachusetts Institute of Technology.
Papers
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An efficient communication protocol for high-speed, packet-switched multichannel networks
TL;DR: A new media-access protocol for high-speed packet-switched multichannel networks based on a broadcast topology, for example, optical passive star networks using wavelength-division multiple access, which can achieve low blocking probabilities for connections, as well as high network throughput.
Journal ArticleDOI
Ballot theorems applied to the transient analysis of nD/D/1 queues
TL;DR: A method of analysis, based on the ballot theorems of Takacs (1967), is presented to provide steady-state delay distributions as well as a transient analysis of the system to predict the statistics of the time for a gap to develop in the CBR stream as a function of the smoothing delay.
Journal ArticleDOI
Latin routers, design and implementation
R.A. Barry,Pierre A. Humblet +1 more
TL;DR: In this paper, a class of designs for very large latin routers using a relatively small number of components is presented, which use a minimal number of interconnections and can be implemented distributively.
Journal ArticleDOI
Optimal source coding for a class of integer alphabets (Corresp.)
TL;DR: The Huffman optimum encoding technique is extended to a class of p(i) including thosewhose tail decreases including those whose tail decreases.
Proceedings ArticleDOI
Maximizing diversity on block-fading channels
Raymond Knopp,Pierre A. Humblet +1 more
TL;DR: This work considers the achievable diversity for coded systems appropriately characterized by a block-fading channel model and presents the results of code searches for rate 1/n convolutional codes for simple AM constellations, which show the minimum complexity needed to achieve maximum diversity.