Nicholas Chetaev Gurievich

Success Mechanical University 20-30-ies are particularly complex exhibits on scientific activities prominent scientist in the field of mechanics, corresponding member of USSR Academy of Sciences Chetaev.
After graduating in 1924, Kazan University, Nicholas Gurievich began his scientific career under the guidance of DN п?п?п№п?п?пЁп?я€п°. While in graduate school, and then in foreign travel in Gottingen, he went on to sustainability movement.


Upon his return to Kazan, the couple has organized a scientific seminar, which is within the 30-ies he worked very effectively. It discussed and a solution given the many complex problems of stability theory.
. Created Chetaev and his students and workshop participants research area known as Kazan or Chetaev school stability theory has been widely recognized.
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. Of great importance for the development of the aviation industry had the work of a scientist
. In the early 30-ies Chetaev also is actively involved in organizational activities to establish a database based on physics and mathematics at the University of the aerodynamics department of the Kazan Aviation Institute.
. In 1940 Chetaev moved to Moscow, where he worked until his death at the Institute of Mechanics, USSR Academy of Sciences and chair of theoretical mechanics at ISU




. In subsequent years, beginning with the 50-ies, a beneficial influence on the development of research on the mechanics of the organization has had in NIIMM im.Chebotareva new departments and laboratories; began working regularly scientific seminars, published Proceedings of the Seminar.
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. The main directions of research engineers were the inverse boundary value problems and their applications, non-linear theory of elasticity, Underground Hydromechanics.
. The beginning of the development of inverse boundary problems in the country will put in his doctoral dissertation GG Tumasheva
. Gidroaeromehanicheskie Tumasheva research led to the creation of a new direction in the field equations of mathematical physics - the theory of inverse boundary problems.