An Analogue of Shannon Information Theory for Detection and Stabilization via Noisy Discrete Communication Channels
The paper addresses both detection and stabilization problems involving communication errors and capacity constraints. Discrete-time partially observed linear systems are studied. Unlike the classic theory, the sensor signals are transmitted to the estimator/controller over a noisy digital communica...
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| Published in: | SIAM journal on control and optimization Vol. 46; no. 4; pp. 1323 - 1367 |
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| Main Authors: | , |
| Format: | Journal Article |
| Language: | English |
| Published: |
Philadelphia
Society for Industrial and Applied Mathematics
01.01.2007
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| Subjects: | |
| ISSN: | 0363-0129, 1095-7138 |
| Online Access: | Get full text |
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| Abstract | The paper addresses both detection and stabilization problems involving communication errors and capacity constraints. Discrete-time partially observed linear systems are studied. Unlike the classic theory, the sensor signals are transmitted to the estimator/controller over a noisy digital communication link modeled as a stochastic stationary discrete memoryless channel. It is shown that for noise-free plants, the Shannon capacity of the channel constitutes the border separating the cases where stabilization and reliable detection (asymptotic state estimation) with arbitrarily large probability are and are not possible, respectively. |
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| AbstractList | The paper addresses both detection and stabilization problems involving communication errors and capacity constraints. Discrete-time partially observed linear systems are studied. Unlike the classic theory, the sensor signals are transmitted to the estimator/controller over a noisy digital communication link modeled as a stochastic stationary discrete memoryless channel. It is shown that for noise-free plants, the Shannon capacity of the channel constitutes the border separating the cases where stabilization and reliable detection (asymptotic state estimation) with arbitrarily large probability are and are not possible, respectively. |
| Author | Savkin, Andrey V. Matveev, Alexey S. |
| Author_xml | – sequence: 1 givenname: Alexey S. surname: Matveev fullname: Matveev, Alexey S. – sequence: 2 givenname: Andrey V. surname: Savkin fullname: Savkin, Andrey V. |
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| CitedBy_id | crossref_primary_10_1109_TAC_2016_2529960 crossref_primary_10_3182_20080706_5_KR_1001_01356 crossref_primary_10_1080_00207179_2014_928948 crossref_primary_10_1109_TAC_2014_2322213 crossref_primary_10_3390_e21030282 crossref_primary_10_1134_S0005117923090023 crossref_primary_10_1109_TAC_2011_2135270 crossref_primary_10_1016_j_sysconle_2015_09_013 crossref_primary_10_1109_TAC_2022_3220511 crossref_primary_10_1109_TNNLS_2015_2425881 crossref_primary_10_1109_TCNS_2018_2802869 crossref_primary_10_1016_S1874_1029_13_60013_0 crossref_primary_10_1109_TIT_2023_3287478 crossref_primary_10_1109_TIT_2012_2204033 crossref_primary_10_1109_TAC_2010_2068590 crossref_primary_10_1146_annurev_control_042820_010811 crossref_primary_10_1109_TAC_2013_2241491 crossref_primary_10_1134_S0005117915050094 crossref_primary_10_1109_TAC_2009_2036325 crossref_primary_10_1016_j_automatica_2009_02_016 crossref_primary_10_1109_TAC_2017_2656065 crossref_primary_10_1137_140989686 crossref_primary_10_1109_TAC_2010_2054890 crossref_primary_10_1016_j_automatica_2008_09_001 crossref_primary_10_1109_TAC_2024_3502314 crossref_primary_10_1109_TIT_2019_2930252 crossref_primary_10_1109_TAC_2020_3030846 crossref_primary_10_1109_TIT_2022_3179029 crossref_primary_10_31857_S0005231023090015 crossref_primary_10_3166_ejc_15_449_467 crossref_primary_10_1109_TAC_2016_2604921 crossref_primary_10_1109_TIT_2018_2868929 crossref_primary_10_1134_S000511791004003X crossref_primary_10_1016_j_camwa_2010_01_032 crossref_primary_10_1109_TAC_2010_2051833 crossref_primary_10_1109_TAC_2022_3155382 crossref_primary_10_1109_TAC_2010_2063150 |
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| Title | An Analogue of Shannon Information Theory for Detection and Stabilization via Noisy Discrete Communication Channels |
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