Draft:Leibniz (unit)
| Submission declined on 12 December 2023 by Oltrepier (talk). This submission provides insufficient context for those unfamiliar with the subject matter. Please see the guide to writing better articles for information on how to better format your submission. This draft's references do not show that the subject qualifies for a Wikipedia article. In summary, the draft needs multiple published sources that are:
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Comment: This might be notable enough with further improvements, but I think you should definitely add more context and information about the unit's history and measurement...Since we're talking about a scientific unit named after a person, I'd suggest you to take similar articles, such as Dalton and Angstrom, as "models" for your own draft. You also need to add a proper infobox, which in this case, you can find here! Oltrepier (talk) 10:41, 12 December 2023 (UTC)
- Comment: I cannot verify the sources, as the links don't work; please see {{Cite journal}} for advice on correct syntax of journal citations. DoubleGrazing (talk) 12:03, 10 December 2023 (UTC)
The leibniz is a unit used in computational biology, and is defined as one mole (6.022×1023) of differential equations. [1] [2] [3] It is sometimes spelled Liebnitz, and its symbol is Lz. For example, Hobbie and Roth write that “solving for the motion of each water molecule in a cubic millimeter of blood requires solving 0.16 millileibniz of equations.”[4]
This unit was named after mathematician Gottfried Leibniz.
References[edit]
- ^ Huang S, Wikswo JP Jr (2006). "Dimensions of Systems Biology". Reviews of Physiology, Biochemistry and Pharmacology. 157: 81–104. doi:10.1007/112_0602. ISBN 978-3-540-39688-8. PMID 17236650.
- ^ LeDuc PR, Messner WC, Wikswo JP Jr (2011). "How Do Control-Based Approaches Enter into Biology?". Annual Review of Biomedical Engineering. 13: 369–396. doi:10.1146/annurev-bioeng-071910-124651. PMID 21599491.
- ^ Wikswo JP Jr, Porter AP (2015). "Biology Coming Full Circle: Joining the Whole and the Parts". Experimental Biology and Medicine. 240 (1): 3–7. doi:10.1177/1535370214564534. PMC 4391629. PMID 25583953.
- ^ Hobbie RK, Roth BJ (2015). Intermediate Physics for Medicine and Biology. New York: Springer. p. 53. doi:10.1007/978-0-387-49885-0. ISBN 9780387309422.