The effect of learning on transient queues
The purpose of this investigation is the examination of the transient behavior of a single-channel queue wherein the service rate, µ, is subject to manufacturing improvement (learning). The system is analyzed through the state probabilities, P<sub>n</sub>(t), n which describe the probabi...
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ndltd-VTETD-oai-vtechworks.lib.vt.edu-10919-1014072021-01-15T05:35:07Z The effect of learning on transient queues Givens, John Michael Industrial Engineering LD5655.V855 1968.G55 The purpose of this investigation is the examination of the transient behavior of a single-channel queue wherein the service rate, µ, is subject to manufacturing improvement (learning). The system is analyzed through the state probabilities, P<sub>n</sub>(t), n which describe the probability that there are n units in the system at time t. The state probabilities are computed as a function of time by numerical integration of the standard Birth-Death Equations on a digital computer in Fortran IV. To show the effects of learning on the system behavior, the problem is analyzed for various degrees of learning and the results compared with the same system in which no learning is present (µ=constant). An application of the above technique to multi-channel queues is explored and presented. M.S. 2020-12-15T19:11:27Z 2020-12-15T19:11:27Z 1968 Thesis Text http://hdl.handle.net/10919/101407 en OCLC# 38301087 In Copyright http://rightsstatements.org/vocab/InC/1.0/ vi, 73 leaves application/pdf application/pdf Virginia Polytechnic Institute |
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LD5655.V855 1968.G55 Givens, John Michael The effect of learning on transient queues |
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The purpose of this investigation is the examination of the transient behavior of a single-channel queue wherein the service rate, µ, is subject to manufacturing improvement (learning). The system is analyzed through the state probabilities, P<sub>n</sub>(t), n which describe the probability that there are n units in the system at time t. The state probabilities are computed as a function of time by numerical integration of the standard Birth-Death Equations on a digital computer in Fortran IV. To show the effects of learning on the system behavior, the problem is analyzed for various degrees of learning and the results compared with the same system in which no learning is present (µ=constant).
An application of the above technique to multi-channel queues is explored and presented. === M.S. |
author2 |
Industrial Engineering |
author_facet |
Industrial Engineering Givens, John Michael |
author |
Givens, John Michael |
author_sort |
Givens, John Michael |
title |
The effect of learning on transient queues |
title_short |
The effect of learning on transient queues |
title_full |
The effect of learning on transient queues |
title_fullStr |
The effect of learning on transient queues |
title_full_unstemmed |
The effect of learning on transient queues |
title_sort |
effect of learning on transient queues |
publisher |
Virginia Polytechnic Institute |
publishDate |
2020 |
url |
http://hdl.handle.net/10919/101407 |
work_keys_str_mv |
AT givensjohnmichael theeffectoflearningontransientqueues AT givensjohnmichael effectoflearningontransientqueues |
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1719372934402801664 |