Hans Buckner

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Hans F. Bückner , in English also Bueckner, (born November 22, 1912 in Lotzen ; † unknown) was a German mathematician and pioneer of calculating machines in Germany.

Life

Bückner studied mathematics at the University of Königsberg from 1931 to 1936 and received his doctorate in 1937 under Maximilian Krafft at the University of Marburg ( on areas of fixed width ). Then he was in Berlin (he developed analog computing systems at the Askania works in Berlin-Friedenau). In 1944 he completed his habilitation at the TH Darmstadt . In 1951 he was at the TU Berlin , but also in Minden. In 1952, Bückner headed the development of the then most powerful European analog computer for integration (Integromat) at Schoppe & Faeser in Minden. The first system was delivered to the National Physical Laboratory in Teddington, England. He also had a teaching position for applied mathematics at the University of Bonn. In 1948 he received a patent for an integration system for Schoppe and Faeser.

In 1953 he was at Holloman Air Force Base in New Mexico and in Schenectady with the GE laboratories. In the early 1960s he was at the Mathematical Research Center of the US Army and a professor at the University of Wisconsin-Madison . In 1971 he was back at General Electric.

As a mathematician, he dealt with differential and integral equations and their numerics, most recently with elasticity theory and applications in engineering (in 1989 he published on the boundary element method ).

Fonts

  • On the differential geometry of curves and surfaces of fixed width, writings of the Königsberger learned society, Volume 14, No. 1, Halle: Niemeyer 1937
  • About an approximate solution of the ordinary linear differential equation of the first order, Zeitschrift für Angewandte Mathematik und Mechanik (ZAMM), Volume 22, 1942, pp. 143–152
  • A special method of successive approximation for Fredholm integral equations, Duke Math. J., Volume 15, 1948, pp. 197-206
  • About convergence theorems that result from the application of a difference method to a Sturm-Liouville eigenvalue problem, Mathematische Zeitschrift, Volume 51, 1949, p. 423
  • An iteration method for Fredholm integral equations that can be used without restriction, Mathematische Nachrichten, Volume 2, 1949, pp. 304-313
  • Report on the development work on the integration system of the automatic calculators G. mb H. Göttingen, ZAMM, Volume 29, 1949, p. 38
  • Lower bounds for scalar products of vectors and for analog integral expressions, Annali di Matematica Pura ed Applicata, Volume 28, 1949, pp. 237-261
  • Comments on Numerical Quadrature, Part 1, 2, Mathematische Nachrichten, Volume 3, 1949, pp. 142–145, 146–151
  • A new type of integration system for the treatment of differential equations, Archive of Mathematics, Volume 7, 1949/50, pp. 424-433
  • On the circular test of the integrating systems, ZAMM, Volume 31, 1951, pp. 224–226
  • Convergence studies in an algebraic method for the approximate solution of integral equations, Math. Nachrichten, Volume 3, 1950, pp. 358-372
  • About the large computing devices, treatises from the Math. Colloquium, Vandenhoeck and Ruprecht, Göttingen 1951, pp. 22–68
  • The practical treatment of integral equations, results of mathematics and their border areas , Springer 1952
  • Modern computing systems, in: Siegfried Flügge (Ed.), Handbook of Physics , Volume 1/2: Mathematical Methods 2, Springer 1955
  • Numerical methods for integral equations, in: J. Todd (Ed.), Survey of Numerical Analysis, McGraw Hill 1962, pp. 439-467

Individual evidence

  1. Date of birth and beginning of the career with Michael Toeppel, total list of members of the DMV 1890-1990, Munich 1990
  2. Hans Bückner in the Mathematics Genealogy Project (English)Template: MathGenealogyProject / Maintenance / id used
  3. Herbert Bruderer, Milestones in Computing Technology, De Gruyter 2015, p. 180
  4. ^ Foreword to his book on integral equations 1952
  5. ^ Bückner correspondence with Vandenhoeck and Ruprecht 1950, Berlin State Library, Kalliope
  6. Computer Lexicon, Patents in Germany 1940 to 1949 . Patent DE817530 from December 16, 1948: Integration system for solving differential equations. He held the patent with Leonid Schomann.
  7. ^ According to Toeppel, DMV membership directory, 1990 (the last entry about him there). The address General Electric in Schenectady is also given in the Handbook of Physics in 1955
  8. Information in the book by J. Todd (Ed.), Survey of Numerical Analysis, 1962, with a contribution from Bückner
  9. Responsibility in his review of Sneddon, Lowengrub, Crack problems in the classical theory of elasticity, SIAM Review, Volume 13, 1971, 241. In his work from 1989 Engineering Analysis with Boundary Elements , Volume 6, 1989, p 3 18, he gives Schenectady as the place of residence where the General Electric laboratories were.
  10. Just a short message about an integration system with friction gears that are electrically connected; ten-stage transmission gear; Setting of up to 600 factors; photoelectric scanning of function curves; average computing time for the representation of particular integrals five minutes. Schoppe and Faeser was the legal successor of Rechenautomat GmbH in Göttingen.