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Exact Detection Probability and Fluctuation Loss for a Partially Correlated Rayleigh Target
Theoretical methods are well known for the determination of the probability of detection for fluctuating and non-fluctuating targets when N pulses of signal pulse noise are integrated incoherently. Previously, correlation of the pulses has been considered to be complete or nonexistent during the int...
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creator | Kanter, I |
description | Theoretical methods are well known for the determination of the probability of detection for fluctuating and non-fluctuating targets when N pulses of signal pulse noise are integrated incoherently. Previously, correlation of the pulses has been considered to be complete or nonexistent during the integration time. This analysis extends the detection theory to include detection of the sum of N partially correlated pulses. A Rayleigh target whose in-phase and quadrature components have exponential correlation is used as the model. The fluctuation loss for a Gauss-Markov signal is determined as a function of number of pulses integrated, the correlation between pulses, and the specified detection and false alarm probabilities. This exact loss is compared to Barton's approximation. |
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Previously, correlation of the pulses has been considered to be complete or nonexistent during the integration time. This analysis extends the detection theory to include detection of the sum of N partially correlated pulses. A Rayleigh target whose in-phase and quadrature components have exponential correlation is used as the model. The fluctuation loss for a Gauss-Markov signal is determined as a function of number of pulses integrated, the correlation between pulses, and the specified detection and false alarm probabilities. This exact loss is compared to Barton's approximation.</description><language>eng</language><subject>Active & Passive Radar Detection & Equipment ; APPROXIMATION(MATHEMATICS) ; Barton's approximation ; CORRELATION TECHNIQUES ; Decorrelation ; FALSE ALARMS ; Gauss Markov method ; GRAPHS ; INTEGRATION ; LOSSES ; MATHEMATICAL MODELS ; PROBABILITY ; RADAR PULSES ; RADAR TARGETS ; RAYLEIGH WAVES ; SIGNAL TO NOISE RATIO ; Statistics and Probability ; TABLES(DATA) ; TARGET DETECTION ; THEORY ; VARIATIONS</subject><creationdate>1985</creationdate><rights>APPROVED FOR PUBLIC RELEASE</rights><oa>free_for_read</oa><woscitedreferencessubscribed>false</woscitedreferencessubscribed></display><links><openurl>$$Topenurl_article</openurl><openurlfulltext>$$Topenurlfull_article</openurlfulltext><thumbnail>$$Tsyndetics_thumb_exl</thumbnail><link.rule.ids>230,778,883,27554,27555</link.rule.ids><linktorsrc>$$Uhttps://apps.dtic.mil/sti/citations/ADA159457$$EView_record_in_DTIC$$FView_record_in_$$GDTIC$$Hfree_for_read</linktorsrc></links><search><creatorcontrib>Kanter, I</creatorcontrib><creatorcontrib>KANTER (IRVING) LEXINGTON MA</creatorcontrib><title>Exact Detection Probability and Fluctuation Loss for a Partially Correlated Rayleigh Target</title><description>Theoretical methods are well known for the determination of the probability of detection for fluctuating and non-fluctuating targets when N pulses of signal pulse noise are integrated incoherently. Previously, correlation of the pulses has been considered to be complete or nonexistent during the integration time. This analysis extends the detection theory to include detection of the sum of N partially correlated pulses. A Rayleigh target whose in-phase and quadrature components have exponential correlation is used as the model. The fluctuation loss for a Gauss-Markov signal is determined as a function of number of pulses integrated, the correlation between pulses, and the specified detection and false alarm probabilities. This exact loss is compared to Barton's approximation.</description><subject>Active & Passive Radar Detection & Equipment</subject><subject>APPROXIMATION(MATHEMATICS)</subject><subject>Barton's approximation</subject><subject>CORRELATION TECHNIQUES</subject><subject>Decorrelation</subject><subject>FALSE ALARMS</subject><subject>Gauss Markov method</subject><subject>GRAPHS</subject><subject>INTEGRATION</subject><subject>LOSSES</subject><subject>MATHEMATICAL MODELS</subject><subject>PROBABILITY</subject><subject>RADAR PULSES</subject><subject>RADAR TARGETS</subject><subject>RAYLEIGH WAVES</subject><subject>SIGNAL TO NOISE RATIO</subject><subject>Statistics and Probability</subject><subject>TABLES(DATA)</subject><subject>TARGET DETECTION</subject><subject>THEORY</subject><subject>VARIATIONS</subject><fulltext>true</fulltext><rsrctype>report</rsrctype><creationdate>1985</creationdate><recordtype>report</recordtype><sourceid>1RU</sourceid><recordid>eNqFyb0KwjAQAOAsDqK-gcO9gINoEcfSHxwcinRzKNfkWg-OBJIrmLcXxN3pG761eTZvtAo1KVnl4KGLYcSRhTUDegetLFYX_N49pARTiIDQYVRGkQxViJEElRw8MAvx_IIe40y6NasJJdHu58bs26avbgenbIek7EmHsi6PxfVcXE5_-gPzZThO</recordid><startdate>198507</startdate><enddate>198507</enddate><creator>Kanter, I</creator><scope>1RU</scope><scope>BHM</scope></search><sort><creationdate>198507</creationdate><title>Exact Detection Probability and Fluctuation Loss for a Partially Correlated Rayleigh Target</title><author>Kanter, I</author></sort><facets><frbrtype>5</frbrtype><frbrgroupid>cdi_FETCH-dtic_stinet_ADA1594573</frbrgroupid><rsrctype>reports</rsrctype><prefilter>reports</prefilter><language>eng</language><creationdate>1985</creationdate><topic>Active & Passive Radar Detection & Equipment</topic><topic>APPROXIMATION(MATHEMATICS)</topic><topic>Barton's approximation</topic><topic>CORRELATION TECHNIQUES</topic><topic>Decorrelation</topic><topic>FALSE ALARMS</topic><topic>Gauss Markov method</topic><topic>GRAPHS</topic><topic>INTEGRATION</topic><topic>LOSSES</topic><topic>MATHEMATICAL MODELS</topic><topic>PROBABILITY</topic><topic>RADAR PULSES</topic><topic>RADAR TARGETS</topic><topic>RAYLEIGH WAVES</topic><topic>SIGNAL TO NOISE RATIO</topic><topic>Statistics and Probability</topic><topic>TABLES(DATA)</topic><topic>TARGET DETECTION</topic><topic>THEORY</topic><topic>VARIATIONS</topic><toplevel>online_resources</toplevel><creatorcontrib>Kanter, I</creatorcontrib><creatorcontrib>KANTER (IRVING) LEXINGTON MA</creatorcontrib><collection>DTIC Technical Reports</collection><collection>DTIC STINET</collection></facets><delivery><delcategory>Remote Search Resource</delcategory><fulltext>fulltext_linktorsrc</fulltext></delivery><addata><au>Kanter, I</au><aucorp>KANTER (IRVING) LEXINGTON MA</aucorp><format>book</format><genre>unknown</genre><ristype>RPRT</ristype><btitle>Exact Detection Probability and Fluctuation Loss for a Partially Correlated Rayleigh Target</btitle><date>1985-07</date><risdate>1985</risdate><abstract>Theoretical methods are well known for the determination of the probability of detection for fluctuating and non-fluctuating targets when N pulses of signal pulse noise are integrated incoherently. Previously, correlation of the pulses has been considered to be complete or nonexistent during the integration time. This analysis extends the detection theory to include detection of the sum of N partially correlated pulses. A Rayleigh target whose in-phase and quadrature components have exponential correlation is used as the model. The fluctuation loss for a Gauss-Markov signal is determined as a function of number of pulses integrated, the correlation between pulses, and the specified detection and false alarm probabilities. This exact loss is compared to Barton's approximation.</abstract><oa>free_for_read</oa></addata></record> |
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subjects | Active & Passive Radar Detection & Equipment APPROXIMATION(MATHEMATICS) Barton's approximation CORRELATION TECHNIQUES Decorrelation FALSE ALARMS Gauss Markov method GRAPHS INTEGRATION LOSSES MATHEMATICAL MODELS PROBABILITY RADAR PULSES RADAR TARGETS RAYLEIGH WAVES SIGNAL TO NOISE RATIO Statistics and Probability TABLES(DATA) TARGET DETECTION THEORY VARIATIONS |
title | Exact Detection Probability and Fluctuation Loss for a Partially Correlated Rayleigh Target |
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