The Performance of Random and Optimal Scheduling in a Time-Multiplex Switch

In a time-multiplex switching system, the incoming traffic must be scheduled to avoid conflict at the switch output (two or more users converging simultaneously upon a single output). Two scheduling algorithms, random scheduling and optimal scheduling, are explored in this paper. Random scheduling i...

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Published in:IEEE transactions on communications Vol. 35; no. 8; pp. 813 - 817
Main Authors: Rose, C., Hluchyj, M.
Format: Journal Article
Language:English
Published: New York, NY IEEE 01-08-1987
Institute of Electrical and Electronics Engineers
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Abstract In a time-multiplex switching system, the incoming traffic must be scheduled to avoid conflict at the switch output (two or more users converging simultaneously upon a single output). Two scheduling algorithms, random scheduling and optimal scheduling, are explored in this paper. Random scheduling is computationally simple, whereas optimal scheduling is currently very difficult. We have found, using a traffic model appropriate for circuit switched traffic that increases of typically 10 to 15 percent in offered load can be obtained through optimal scheduling (as compared to the much simpler random scheduling algorithm). The improvement is a function of the number of time slots (or circuits) per time-multiplexed frame, and falls to zero for both very small and very large frame sizes. Thus, in many circuit switching applications, providing a computationally expensive optimal schedule may not be warranted. This conclusion has important ramifications for both electronic and emerging photonic switching systems since it reduces the importance of the costly design feature of optimal scheduling.
AbstractList In a time-multiplex switching system, the incoming traffic must be scheduled to avoid conflict at the switch output (two or more users converging simultaneously upon a single output). Two scheduling algorithms, random scheduling and optimal scheduling, are explored in this paper. Random scheduling is computationally simple, whereas optimal scheduling is very difficult. The authors found, using a traffic model appropriate for circuit switched traffic that increases of typically 10 to 15 percent in offered load can be obtained through optimal scheduling (as compared to the much simpler random scheduling algorithm).
In a time-multiplex switching system, the incoming traffic must be scheduled to avoid conflict at the switch output (two or more users converging simultaneously upon a single output). Two scheduling algorithms, random scheduling and optimal scheduling, are explored in this paper. Random scheduling is computationally simple, whereas optimal scheduling is currently very difficult. We have found, using a traffic model appropriate for circuit switched traffic that increases of typically 10 to 15 percent in offered load can be obtained through optimal scheduling (as compared to the much simpler random scheduling algorithm). The improvement is a function of the number of time slots (or circuits) per time-multiplexed frame, and falls to zero for both very small and very large frame sizes. Thus, in many circuit switching applications, providing a computationally expensive optimal schedule may not be warranted. This conclusion has important ramifications for both electronic and emerging photonic switching systems since it reduces the importance of the costly design feature of optimal scheduling.
Author Hluchyj, M.
Rose, C.
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Issue 8
Keywords Multiplexing
Integrated planning
Satellite telecommunication
Data transmission
Time division multiplexing
Models
Poisson process
Switching
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SubjectTerms Applied sciences
Communication switching
Computer applications
Exact sciences and technology
Information, signal and communications theory
Multiplexing
Optimal scheduling
Packet switching
Processor scheduling
Scheduling algorithm
Signal and communications theory
Switches
Switching circuits
Switching systems
Telecommunications and information theory
Traffic control
Title The Performance of Random and Optimal Scheduling in a Time-Multiplex Switch
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