A Geometric Moment Bounding Algorithm
International Telemetering Conference Proceedings / November 14-16, 1978 / Hyatt House Hotel, Los Angeles, California === There are many important problems in the field of communications theory whose solution is the expectation of a function of a random variable. Examples include linear interference...
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1978
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ndltd-arizona.edu-oai-arizona.openrepository.com-10150-6099562016-05-21T03:01:54Z A Geometric Moment Bounding Algorithm King, Maurice A., Jr. The Aerospace Corporation International Telemetering Conference Proceedings / November 14-16, 1978 / Hyatt House Hotel, Los Angeles, California There are many important problems in the field of communications theory whose solution is the expectation of a function of a random variable. Examples include linear interference problems such as intersymbol interference and co-channel interference. In these cases, it is often not computationally feasible to evaluate the expectation exactly. This paper presents an algorithm that will compute tight upper and lower bounds to generalized moments of a broad class of random variables. The procedure is based on an isomorphism theorem from Game Theory. The technique is easily understood while yielding excellent results for this class of communication problems. 1978-11 text Proceedings 0884-5123 0074-9079 http://hdl.handle.net/10150/609956 http://arizona.openrepository.com/arizona/handle/10150/609956 International Telemetering Conference Proceedings en_US http://www.telemetry.org/ Copyright © International Foundation for Telemetering International Foundation for Telemetering |
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International Telemetering Conference Proceedings / November 14-16, 1978 / Hyatt House Hotel, Los Angeles, California === There are many important problems in the field of communications theory whose solution is the expectation of a function of a random variable. Examples include linear interference problems such as intersymbol interference and co-channel interference. In these cases, it is often not computationally feasible to evaluate the expectation exactly. This paper presents an algorithm that will compute tight upper and lower bounds to generalized moments of a broad class of random variables. The procedure is based on an isomorphism theorem from Game Theory. The technique is easily understood while yielding excellent results for this class of communication problems. |
author2 |
The Aerospace Corporation |
author_facet |
The Aerospace Corporation King, Maurice A., Jr. |
author |
King, Maurice A., Jr. |
spellingShingle |
King, Maurice A., Jr. A Geometric Moment Bounding Algorithm |
author_sort |
King, Maurice A., Jr. |
title |
A Geometric Moment Bounding Algorithm |
title_short |
A Geometric Moment Bounding Algorithm |
title_full |
A Geometric Moment Bounding Algorithm |
title_fullStr |
A Geometric Moment Bounding Algorithm |
title_full_unstemmed |
A Geometric Moment Bounding Algorithm |
title_sort |
geometric moment bounding algorithm |
publisher |
International Foundation for Telemetering |
publishDate |
1978 |
url |
http://hdl.handle.net/10150/609956 http://arizona.openrepository.com/arizona/handle/10150/609956 |
work_keys_str_mv |
AT kingmauriceajr ageometricmomentboundingalgorithm AT kingmauriceajr geometricmomentboundingalgorithm |
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1718273944621940736 |