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  1. 医学部
  1. 医学部
  2. 学術雑誌掲載論文  (医学部)

Technical note: Excel spreadsheet calculation of the Henssge equation as an aid to estimating postmortem interval

http://hdl.handle.net/10458/0002000525
http://hdl.handle.net/10458/0002000525
4b88a34a-0cab-4160-989e-a5810188bac8
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1-s2.0-S1752928X2300152X-main.pdf article (2.1 MB)
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Item type 学術雑誌論文 / Journal Article(1)
公開日 2024-03-01
タイトル
タイトル Technical note: Excel spreadsheet calculation of the Henssge equation as an aid to estimating postmortem interval
言語 en
言語
言語 eng
キーワード
言語 en
主題Scheme Other
キーワード Time since death
キーワード
言語 en
主題Scheme Other
キーワード Early postmortem changes
キーワード
言語 en
主題Scheme Other
キーワード Marshall and Hoare's body cooling model
キーワード
言語 en
主題Scheme Other
キーワード Personal computer
資源タイプ
資源タイプ journal article
著者 Otatsume, Masaomi

× Otatsume, Masaomi

en Otatsume, Masaomi

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新川, 慶明

× 新川, 慶明

WEKO 28671
e-Rad_Researcher 40625836

ja 新川, 慶明

ja-Kana シンカワ, ノリヒロ

en Shinkawa, Norihiro


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Tachibana, Myu

× Tachibana, Myu

en Tachibana, Myu

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Kuroki, Hisanaga

× Kuroki, Hisanaga

en Kuroki, Hisanaga

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Ro, Ayako

× Ro, Ayako

en Ro, Ayako

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園田, 愛

× 園田, 愛

WEKO 34120
e-Rad_Researcher 10762122

ja 園田, 愛

ja-Kana ソノダ, アイ

en Sonoda, Ai


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柿崎, 英二

× 柿崎, 英二

WEKO 7793
e-Rad_Researcher 70284833

ja 柿崎, 英二

ja-Kana カキザキ, エイジ

en Kakizaki, Eiji


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湯川, 修弘

× 湯川, 修弘

WEKO 7796
e-Rad_Researcher 30240154

ja 湯川, 修弘

ja-Kana ユカワ, ノブヒロ

en Yukawa, Nobuhiro


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抄録
内容記述タイプ Abstract
内容記述 In forensic cases for which the time of death is unknown, several methods are used to estimate the postmortem interval. The quotient (Q) defined as the difference between the rectal and ambient temperature (Tr − Ta) divided by the initial difference (T0 − Ta) represents the progress of postmortem cooling: Q = (Tr − Ta)/(T0 − Ta), (1 ≥ Q ≥ 0). Henssge was able to show that with the body weight and its empirical corrective factor, Q can be reasonably predicted as a double exponential decay function of time (Qp(t)). On the other hand, actual Q is determined as Qd by measuring Tr and Ta under an assumption of T0 = 37.2 °C. Then, the t value at which Qp(t) is equal to Qd(Qd=Qp(t)) would be a good estimate of the postmortem interval (the Henssge equation). Since the equation cannot be solved analytically, it has been solved using a pair of nomograms devised by Henssge. With greater access to computers and spreadsheet software, computational methods based on the input of actual parameters of the case can be more easily utilized. In this technical note, we describe two types of Excel spreadsheets to solve the equation numerically. In one type, a fairly accurate solution was obtained by iteration using an add-in program Solver. In the other type (forward calculation), a series of Qp(t) was generated at a time interval of 0.05 h and the t value at which Qp(t) was nearest to Qd was selected as an approximate solution using a built-in function, XLOOKUP. Alternatively, a series of absolute values of the difference between Qd and Qp(t) (|Dq(t)| = |Qd − Qp(t)|) was generated with time interval 0.1 h and the t value that produces the minimum |Dq(t)| was selected. These Excel spreadsheets are available as Supplementary Files.
言語 en
内容記述
内容記述タイプ Other
内容記述 Citation:
Otatsume Masaomi, Shinkawa Norihiro, Tachibana Myu, Kuroki Hisanaga, Ro Ayako, Sonoda Ai, Kakizaki Eiji, Yukawa Nobuhiro. Technical note: Excel spreadsheet calculation of the Henssge equation as an aid to estimating postmortem interval. Journal of Forensic and Legal Medicine. 2024; 101:102634. doi: 10.1016/j.jflm.2023.102634.
言語 en
書誌情報 en : Journal of Forensic and Legal Medicine

巻 101, p. 102634
出版者
出版者 Elsevier
言語 en
ISSN
収録物識別子タイプ ISSN
収録物識別子 1752928X
DOI
関連タイプ isVersionOf
識別子タイプ DOI
関連識別子 https://doi.org/10.1016/j.jflm.2023.102634
権利
言語 en
権利情報 © 2023 The Authors. Published by Elsevier Ltd.
著者版フラグ
出版タイプ VoR
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