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Solution of the problems of a conical rod, a plane wedge, and a porous tube for nonlinear viscoelastic materials using the generalized correspondence principle

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Literature cited

  1. V. V. Kokol'chikov, “Exact solution of certain one-dimensional problems of the physically nonlinear quadratic theory of elasticity”, Prikl. Mekh.,6, No. 9, 95 (1970).

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  2. B. A. Dombrow, Polyurethanes, Reinhold, New York (1965).

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  3. M. A. Koltunov, Creep and Relaxation [in Russian], Moscow (1976),

  4. D. M. Darvish, “Torsion of a bar of nonlinear viscoelastic material”, Mekh. Polim., No. 4, 668–672 (1977).

  5. V. V. Kolokol'chikov, “Solution of the problem of plane deformation of a tube of physically nonlinear quadratic viscoelastic material”, Mekh. Polim., No. 1, 117–123 (1973).

  6. A. A. Il'yushin and B. E. Pobedrya, Fundamentals of the Mathematical Theory of Thermoviscoelasticity [in Russian], Moscow (1970).

  7. A. A. Il'yushin, “Experimental method of solving an integral equation of the theory of viscoelasticity”, Mekh. Polim., No. 4, 584–587 (1969).

  8. D. L. Bykov, “Use of the results of auxiliary experiments in solving problems in the linear theory of viscoelasticity”, Mekh. Polim., No. 6, 963–969 (1968).

  9. M. A. Koltunov and I. E. Troyanovskii, “Il'yushin's method of approximations applied to media with unstable properties”, Mekh. Polim., No. 3, 411–419 (1970).

  10. V. V. Sokolovskii, Theory of Plasticity [in Russian], Moscow (1969).

  11. V. V. Kolokol'chikov, “Solution of the problems of a perforated disk, a conical bar, and a flat wedge of nonlinear viscoelastic material in pure shear, torsion and bending, respectively”, Mekh. Polim., No. 6, 1071–1076 (1971).

  12. V. V. Kolokol'chikov, “Method of successive approximations for nonlinear viscoelasticity based on the nonlinear correspondence principle and the method of approximations”, Mekh. Polim., No. 3, 417–424 (1978).

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Kuibyshev State University. Translated from Mekhanika Polimerov, No. 6, pp. 1071–1078, November–December, 1978.

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Kolokol'chikov, V.V. Solution of the problems of a conical rod, a plane wedge, and a porous tube for nonlinear viscoelastic materials using the generalized correspondence principle. Polymer Mechanics 14, 861–867 (1978). https://doi.org/10.1007/BF00860104

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  • DOI: https://doi.org/10.1007/BF00860104

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