Encyclopedia of Continuum Mechanics

Living Edition
| Editors: Holm Altenbach, Andreas Öchsner

Arutyunyan, Nagush Khachaturovich

  • Evgenii V. MurashkinEmail author
Living reference work entry
DOI: https://doi.org/10.1007/978-3-662-53605-6_321-1

Open image in new window Nagush Khachaturovich Arutyunyan (ⒸIrina N. Arutyunyan)

Nagush Khachaturovich Arutyunyan (November 10th, 1912 in Yerevan, Russian Empire; †January 18, 1993 in Moscow, Russian Federation) was a scientist in the field of Elasticity, Creep Theory and Mechanics of Growing Solids. His scientific interests covered various branches of Mechanics. He developed original theory of creep of inhomogeneous ageing solids and created a new scientific direction: the mathematical theory of growing solids.

Education

Nagush Khachaturovich Arutyunyan was born in 1912 in Yerevan. For many years he lived with his grandfather – the famous historian Leo, whose huge scientific figure inspired respect for study and science, cultivated diligence in the young man. In 1930 N. Kh. Arutyunyan entered one of the most reputable universities of the country – the Kuibyshev Military-Engineering Academy (Moscow). After graduation in 1936 with a degree of engineer and hydrobuilder, he returned to...

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References

  1. Aleksandrov VM, Arutyunyan NK (1984) Contact problems for prestressed deformed bodies. Sov Appl Mech 20(3):209–215zbMATHGoogle Scholar
  2. Antipov YA, Arutyunyan NK (1991) Contact problems of the theory of elasticity with friction and adhesion. J Appl Math Mech 55(6):887–901MathSciNetzbMATHGoogle Scholar
  3. Antipov YA, Arutyunyan NK (1992) Contact problems of elasticity theory for wedge-shaped regions under conditions of friction and adhesion. J Appl Math Mech 56(5):603–615MathSciNetzbMATHGoogle Scholar
  4. Antipov YA, Arutyunyan NK (1993) A contact problem with friction and adhesion for an elastic layer with stiffeners. J Appl Math Mech 57(1):159–170MathSciNetzbMATHGoogle Scholar
  5. Arutyunyan NK (1952) Some questions of creep theory (in Russ.). Tekhteorizdat, MoskvaGoogle Scholar
  6. Arutyunyan NK (1966) Some problems in the theory of creep. Pergamon Press, OxfordGoogle Scholar
  7. Arutyunyan NK, Abramyan BL (1963) Torsion of elastic bodies (in Russ.). Fizmatgiz, MoscowGoogle Scholar
  8. Arutyunyan NK, Drozdov AD (1986a) Mechanics of built-up viscoelastic bodies subjected to aging in final deformations. Mech Compos Mater 21(4):394–405Google Scholar
  9. Arutyunyan NK, Drozdov AD (1986b) Phase transitions in elastic and viscoelastic bodies. Mech Compos Mater 22(1):79–86Google Scholar
  10. Arutyunyan NK, Drozdov AD (1988) Optimization problems in the mechanics of growing solids. Mech Compos Mater 24(3):359–369Google Scholar
  11. Arutyunyan NK, Drozdov AD (1989) Bulk consolidation of inhomogeneously aging elastic bodies. Sov Appl Mech 25(5):448–454zbMATHGoogle Scholar
  12. Arutyunyan NK, Drozdov AD (1992) Phase transitions in nonhomogeneous, aging, viscoelastic bodies. Int J Solids Struct 29(6):783–797zbMATHGoogle Scholar
  13. Arutyunyan NK, Kolmanovskii VB (1979) Optimization problem in creep theory for inhomogeneous beams subjected to aging. Sov Appl Mech 15(10):977–985MathSciNetzbMATHGoogle Scholar
  14. Arutyunyan NK, Kolmanovskii VB (1983) Creep theory of inhomogeneous bodies (in Russ.). Nauka, MoskvaGoogle Scholar
  15. Arutyunyan NK, Manzhirov AV (1989) Contact problems of the mechanics of bodies with accretion. J Appl Math Mech 53(1):117–128MathSciNetzbMATHGoogle Scholar
  16. Arutyunyan NK, Metlov VV (1986) On the principle of invariance in the theory of inhomogeneously ageing shells. J Appl Math Mech 50(6):800–802zbMATHGoogle Scholar
  17. Arutyunyan NK, Naumov VE (1984) The boundary value problem of the theory of viscoelastic plasticity of a growing body subject to aging. J Appl Math Mech 48(1):1–10zbMATHGoogle Scholar
  18. Arutyunyan NK, Radayev YN (1989) Elastoplastic torsion of a cylindrical rod for finite deformations. J Appl Math Mech 53(6):804–811MathSciNetzbMATHGoogle Scholar
  19. Arutyunyan NK, Zevin AA (1982) One class of creep kernels in aging materials. Sov Appl Mech 18(4): 294–301zbMATHGoogle Scholar
  20. Arutyunyan NK, Mikhailov MN, Potapov VD (1984) Stability of a growing viscoelastic reinforced rod subjected to aging. J Appl Mech Tech Phys 25(5):796–805Google Scholar
  21. Arutyunyan NK, Drozdov AD, Kolmanovskii VB (1985) On the stability of the lining of a horizontal opening in a viscoelastic ageing medium. J Appl Math Mech 49(3):348–355MathSciNetzbMATHGoogle Scholar
  22. Arutyunyan NK, Mikhailov MN, Potapov VD (1986) Stability of an expanding viscoelastic shell subject to aging. J Appl Mech Tech Phys 27(2):300–309Google Scholar
  23. Arutyunyan NK, Drozdov AD, Naumov VE (1987) Mechanics of growing viscoelastoplastic bodies (in Russ.). Nauka, MoscowGoogle Scholar
  24. Arutyunyan NK, Grigoryan SS, Naumov VE (1988) The problem of a growing icicle. J Appl Math Mech 52(2):198–206MathSciNetzbMATHGoogle Scholar
  25. Arutyunyan NK, Movchan AB, Nazarov SA (1989) Asymptotic interpretations of solutions of a Lekhnitskii problem. J Appl Mech Tech Phys 30(5):789–793Google Scholar
  26. Arutyunyan NK, Manzhirov AV, Naumov VE (1991) Contact problems of mechanics of growing bodies (in Russ.). Nauka, MoscowGoogle Scholar

Copyright information

© Springer-Verlag GmbH Germany, part of Springer Nature 2019

Authors and Affiliations

  1. 1.Ishlinsky Institute for Problems in Mechanics of the Russian Academy of SciencesMoscowRussia

Section editors and affiliations

  • Holm Altenbach
    • 1
  1. 1.Fakultät für Maschinenbau, Institut für MechanikOtto-von-Guericke-Universität MagdeburgMagdeburgGermany