2004
DOI: 10.1111/j.0001-5172.2004.00322.x
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Description of the Entropy™ algorithm as applied in the Datex‐Ohmeda S/5™ Entropy Module

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Cited by 513 publications
(392 citation statements)
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“…Second, the Shannon function is applied to assign each frequency a specific value. The exact algorithm has been described in detail elsewhere [8]. In contrast to other cerebral monitoring devices, the M-entropy module digitizes the EEG at a much higher sampling rate (400Hz) and, to detect artefacts, the power in the frequency range (200 -1000 kHz) is continuously measured, The M-entropy module generates two distinct numbers for response entropy (RE) and state entropy (SE) between 100 to 0 and 91 to 0, respectively.…”
Section: Introductionmentioning
confidence: 99%
“…Second, the Shannon function is applied to assign each frequency a specific value. The exact algorithm has been described in detail elsewhere [8]. In contrast to other cerebral monitoring devices, the M-entropy module digitizes the EEG at a much higher sampling rate (400Hz) and, to detect artefacts, the power in the frequency range (200 -1000 kHz) is continuously measured, The M-entropy module generates two distinct numbers for response entropy (RE) and state entropy (SE) between 100 to 0 and 91 to 0, respectively.…”
Section: Introductionmentioning
confidence: 99%
“…The response entropy value is always higher or equal to the state entropy value. A comprehensive description of the calculation algorithm of state and response entropy has recently been published [9]. Several studies have validated the ability of entropy to measure the hypnotic component of anaesthesia with either volatile or intravenous anaesthetics [10][11][12][13].…”
mentioning
confidence: 99%
“…The RE-SE difference represents FEMG activity. 2,3 Neuromuscular blockade has no effect on SE, but RE decreases to nearly the same value as SE. RE and SE stays the same until neuromuscular blockade has worn off.…”
Section: Hw Van Rooyen Backgroundmentioning
confidence: 97%