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Volumn 23, Issue 12, 2011, Pages

Wolfgang von Ohnesorge

Author keywords

[No Author keywords available]

Indexed keywords

FLUID MECHANICS;

EID: 84855283282     PISSN: 10706631     EISSN: None     Source Type: Journal    
DOI: 10.1063/1.3663616     Document Type: Article
Times cited : (185)

References (41)
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    • Note
    • Feodor's brother, Baron Johannes Leopold von Ohnesorge, was a lieutenant in the German Army and married in New York City in 1898 to Miss Natalie Conkling, the daughter of the pastor of the Rutgers Presbyterian Church. After the wedding, Johannes returned with his bride (now Baroness von Ohnesorge) to live in Saxe-Weimar, Germany. It does not appear that Feodor joined him on the trip to New York. The announcement mentions that the engagement ring worn by the bride was a family heirloom that had once been given to Blücher's wife.
  • 37
    • 84855289831 scopus 로고    scopus 로고
    • The ancestry of the Bismarck family is extremely well documented. For instance, the Genealogisches Handbuch des Adels (Ref. 1) provides genealogical information; however, the Bismarck family is scattered over several volumes. A more convenient reference on the web was provided by Brigitte Gastel Lloyd. The web site seems to be no longer active but can still be accessed through the web archive. The earliest known ancestor is Herbord von Bismarck (1200-1280). Friedrich "the Permutator" von Bismarck (1513-1589) got his nickname because of a land trade with the Elector of Brandenburg (Ref. 8). Crevese and Schönhausen were among the villages the Bismarck family obtained in this trade. The Bismarcks living today are descendants of one of two sons of Friedrich: Pantaleon (the "Crevese" line) and Ludolph (the "Schönhausen" line). The most well-known Bismarck (Otto von Bismarck) was from the Schönhausen line. http://www.archive.org
    • The ancestry of the Bismarck family is extremely well documented. For instance, the Genealogisches Handbuch des Adels (Ref. 1) provides genealogical information; however, the Bismarck family is scattered over several volumes. A more convenient reference on the web was provided by Brigitte Gastel Lloyd. The web site (http://worldroots.com/brigitte/famous/h/herbordbismarckdesc1280-index.htm) seems to be no longer active but can still be accessed through the web archive (http://www.archive.org). The earliest known ancestor is Herbord von Bismarck (1200-1280). Friedrich "the Permutator" von Bismarck (1513-1589) got his nickname because of a land trade with the Elector of Brandenburg (Ref. 8). Crevese and Schönhausen were among the villages the Bismarck family obtained in this trade. The Bismarcks living today are descendants of one of two sons of Friedrich: Pantaleon (the "Crevese" line) and Ludolph (the "Schönhausen" line). The most well-known Bismarck (Otto von Bismarck) was from the Schönhausen line.
  • 38
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    • Note
    • This is the camp where Schindler recruited his work force.
  • 39
    • 84855277098 scopus 로고    scopus 로고
    • Or, more formally, "The Bailiwick of Brandenburg of the Chivalric Order of Saint John of the Hospital at Jerusalem."
    • Or, more formally, "The Bailiwick of Brandenburg of the Chivalric Order of Saint John of the Hospital at Jerusalem.".
  • 40
    • 84855262298 scopus 로고    scopus 로고
    • Note
    • The name of A. Haenlein is now largely forgotten. In 1931, he published an extensive photographic study of jet breakup for a range of viscous fluids which motivated the parallel theoretical analysis of Weber. These experiments documented the dramatic decrease in the breakup length of a jet that accompanies transition from Rayleigh mode breakup to screw-symmetric or wavy perturbations in which aerodynamic effects play a significant role.
  • 41
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    • Note
    • In this review article (Ref. 32), Derby defines an Ohnesorge number as Oh=η/ρσd (this is consistent with our Eq. but he then also denotes this as Oh =1/Z (resulting in his parameter Z being the inverse of the original definition of Ohnesorge). The source of this additional confusion is attributed to Fromm (Ref. 30), but in fact Fromm does not introduce any dimensionless parameter Z or Oh, but presents his results directly in terms of ratios of the square root of the Weber number and Reynolds number.


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