Home circuit grouping in LOBS-HC ring networks: ILP and heuristic approaches
Jingcong Li, Huilan Zou, Wan Tang, Xiujiao Gao, Chunming Qiao
Abstract
Jingcong Li, Huilan Zou, Wan Tang, Xiujiao Gao, Chunming Qiao
Abstract
In LOBS-HC (Labeled Optical Burst Switching with Home Circuits) networks, a critical problem is how to optimally group multiple HCs (Home Circuits) from the same source. We investigate this problem in LOBS-HC rings, and formulate it using ILP (Integer Linear Programming). Since the HC grouping problem is NP-Complete, we propose efficient heuristic algorithms for this problem and evaluate their performance. Numerical results show that while our ILP solutions require minimum number of wavelengths, our heuristic algorithms are nearly optimal. Both ILP and heuristic approaches show that bidirectional LOBS-HC rings require fewer resources than unidirectional ones.
OpenAlex reports 2 citations for this work. Citation counts describe recorded attention and do not establish research quality.
A contribution statement is not available in the OpenAlex record.
Method details are not available in the OpenAlex metadata.
Findings are not separately available in the OpenAlex metadata.
Limitations are not available in the OpenAlex metadata.
Application details are not available in the OpenAlex metadata.
In LOBS-HC (Labeled Optical Burst Switching with Home Circuits) networks, a critical problem is how to optimally group multiple HCs (Home Circuits) from the same source. We investigate this problem in LOBS-HC rings, and formulate it using ILP (Integer Linear Programming). Since the HC grouping problem is NP-Complete, we propose efficient heuristic algorithms for this problem and evaluate their performance. Numerical results show that while our ILP solutions require minimum number of wavelengths, our heuristic algorithms are nearly optimal. Both ILP and heuristic approaches show that bidirectional LOBS-HC rings require fewer resources than unidirectional ones.
Key concepts: Heuristic, Integer programming, Computer science, Linear programming, Integer (computer science), Ring (chemistry), Mathematical optimization, Algorithm