Walter Franz

Walter Franz (8 April 1911, in Munich – 16 February 1992, in Münster) was a theoretical physicist who independently discovered the Franz–Keldysh effect.

For the Minnesota politician, see Walter Franz (politician).

Franz was a student of Arnold Sommerfeld at the University of Munich. He was granted his Ph.D. in 1934.[1][2] In the preface to the book Optik, Sommerfeld cited him for "the most recent and particularly lucid treatment" of the vectorial generalization of Huygens’ principle.[3]

With Adolf Kratzer, another student of Sommerfeld, Franz co-authored the book Transzendente Funktionen. An academic descendant of Franz, Ludwig Tewordt, is cited as having received his Ph.D. at the Westfälische Wilhelms-Universität Münster, in 1953.[4] The article in which Franz independently published the Franz-Keldysh effect was published in 1958.

Selected bibliography
  • Adolf Kratzer and Walter Franz Transzendente Funktionen (Akadem. Verl.-Ges. Geest & Portig, 1960)
  • W. Franz Die Streuung von Strahlung am magnetischen Elektron, Annalen der Physik Vol. 425, Issue 8, 689-707 (1938)
  • Walter Franz, Einfluß eines elektrischen Feldes auf eine optische Absorptionskante, Z. Naturforschung 13a 484-489 (1958)

Notes
  1. Walter Franz – Mathematics Genealogy Project. The title of his dissertation was Comptoneffekt am gebundenen Elektron.
  2. Institut für Theoretische Physik I - Friedrich-Alexander-Universität Erlangen-Nürnberg 1934: München, Germany. This reference also cites his birth and death years.
  3. Arnold Sommerfeld, translated from the first German edition by Otto Laporte and Peter A. Moldauer Optics - Lectures on Theoretical Physics Volume IV (Academic Press, 1964), p. vi
  4. Walter Franz – Mathematics Genealogy Project.
gollark: ```lualocal pattern = "([^\n+)" -- I totally know what this does```
gollark: It works, mostly!
gollark: CraftOS!
gollark: Well, yes, JS took the idea of "let" from functional languages which took it from maths.
gollark: `let`.
This article is issued from Wikipedia. The text is licensed under Creative Commons - Attribution - Sharealike. Additional terms may apply for the media files.