Eduard Ivanovich Grigolyuk

from Wikipedia, the free encyclopedia

Eduard Ivanovich Grigoljuk , Russian Эдуард Иванович Григолюк , (born December 13, 1923 in Moscow ; † April 29, 2005 ibid) was a Russian engineer for mechanics.

Grigolyuk studied at the Moscow Aviation Institute (MAI) with a degree in 1944 and a doctorate in 1947 (dissertation on conical plates). From 1946 to 1950 he taught at the Moscow Technical University NE Bauman and from 1944 to 1947 at MAI. In 1951 he completed his habilitation at the Institute for Mechanics of the Soviet Academy of Sciences with a thesis on thin-walled shells in rocket construction. From 1953 to 1955 he taught at the Moscow Polytechnic Distance University and from 1954 to 1957 at the Lomonosov University (as well as again from 1966 at its Mechanics Institute). He was in the Siberian Department of the Soviet Academy of Sciences (corresponding member from 1958) at the Institute of Hydrodynamics in Novosibirsk , received the title of professor in 1959. He also worked with the local aviation research institute. From 1965 to 1977 he was professor at MAI in Moscow and in 1977 became director of the Moscow Automobile Mechanics Institute (MAMI, now Moscow State University of Mechanical Engineering) and professor at MAMI (applied mathematics and numerical methods).

He dealt with the statics of bimetallic thin-walled shells in rocket construction (under the developer Valentin Petrowitsch Gluschko and, for example, for the cruise missile W-350 Burja ). He also dealt with, for example, the statics and dynamics of car tires and non-linear problems of soil mechanics.

He also dealt with the history of mechanics.

Fonts

  • Small oscillations of thin resilient conical shells, Washington DC, NASA technical translation 1960
  • with PPChulkov: Local stability of sandwich shells of revolution, Washington DC, NASA technical translation 1966
  • with VM Tolkachev: Contact problems in the theory of plates and shells, Moscow, MIR Publ. 1987
  • with VI Shalashilin: Problems of Nonlinear Deformation: The Continuation Method Applied to Nonlinear Problems in Solid Mechanics, Springer 1991

literature

Web links