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Chip Martel
Researcher at University of California, Davis
Publications - 21
Citations - 684
Chip Martel is an academic researcher from University of California, Davis. The author has contributed to research in topics: Provisioning & Mesh networking. The author has an hindex of 12, co-authored 21 publications receiving 658 citations.
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Proceedings ArticleDOI
Analyzing Kleinberg's (and other) small-world Models
Chip Martel,Van Nguyen +1 more
TL;DR: The properties of Small-World networks, where links are much more likely to connect "neighbor nodes" than distant nodes, are analyzed, and expected θ(log n) diameter results for higher dimensional grids, as well as settings with less uniform base structures.
Journal ArticleDOI
Dynamic Traffic Grooming in Elastic Optical Networks
TL;DR: A multi-layer auxiliary graph is proposed to jointly solve the electrical-layer routing and optical-layer RSA and the spectrum reservation scheme can be easily incorporated into various traffic-grooming policies and lead to a significant reduction in operational expenditure (OPEX) and better spectrum efficiency.
Journal ArticleDOI
Green Provisioning for Optical WDM Networks
TL;DR: A power-aware provisioning scheme is developed to minimize the total operational power of optical wavelength-division multiplexing networks and suggests proportional power consumption by operations and end-node traffic grooming to fully exploit the power-saving potential of optical networks.
Proceedings ArticleDOI
Greening the Optical Backbone Network: A Traffic Engineering Approach
TL;DR: A novel auxiliary graph is proposed, which can capture the flow of operations and their associated power, and a Power-Aware scheme is presented that minimizes the Operational Power for service provisioning following a Traffic Engineering (TE) approach.
Proceedings ArticleDOI
Analyzing and characterizing small-world graphs
Van Nguyen,Chip Martel +1 more
TL;DR: The idea of 'adding links with probability α the inverse distance' to design small-world graphs is generalized and used to create a class of random graphs where almost all pairs of nodes are connected by a path of length O, and using only local information the authors can find paths of poly-log length.