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Soviet Applied Mechanics

, Volume 5, Issue 5, pp 492–496 | Cite as

An approximate solution method for the first fundamental problem of axisymmetric elasticity theory

  • V. S. Chemeris
Article

Keywords

Approximate Solution Solution Method Fundamental Problem Elasticity Theory Approximate Solution Method 
These keywords were added by machine and not by the authors. This process is experimental and the keywords may be updated as the learning algorithm improves.

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Literature Cited

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    V. D. Kupradze, Potential Methods in Elasticity Theory [in Russian], Fizmatgiz, Moscow (1963).Google Scholar
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    G. M. Polozhii, “The method of p-analytic functions in the axisymmetric theory of elasticity,” Sciontific Reports of the KDU for 1956 [in Ukrainian], Vid-vo Kyivs'k. Un-tu (1957).Google Scholar
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    G. N. Polozhii, “Boundary-value problems in the axisymmetric theory of elasticity. The method of p-analytic functions of a complex variable,” Ukr. Matem. Zh.,15, No. 1 (1963).Google Scholar
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    G. N. Polozhii, A Generalization of the Theory of Analytic Functions of a Complex Variable; p-Analytic and (p,q)-Analytic Functions and Some of Their Applications [in Russian], Izd-vo Kievsk. Un-ta (1965).Google Scholar
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    Yu. I. Solov'ev, “Solution of the three-dimensional axisymmetric problem of elasticity theory for multiply connected solids of revolution by means of generalized analytic functions,” Dokl. Akad. Nauk SSSR,169, No. 2 (1966).Google Scholar
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    S. P. Timoshenko, Theory of Elasticity [in Russian], GTTI, Moscow-Leningrad (1934).Google Scholar
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    V. S. Chemeris, “Homogeneous integral equations of the axisymmetric theory of elasticity,” Visnyk KDU,3, No. 2 (1960).Google Scholar
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    V. S. Chemeris, “The integral equations of the axisymmetric theory of elasticity,” Prikl. Mekh.,1, No. 5 (1965).Google Scholar

Copyright information

© Consultants Bureau 1972

Authors and Affiliations

  • V. S. Chemeris

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