journal article·1993-02

The basis of Hoff's model of ductile failure

V. P. Golub, R. G. Teteruk

Strength of Materials· Volume 25· Issue 2
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OpenAlex topics: Metallurgy and Material Forming · Diverse Industrial Engineering Technologies · Industrial Engineering and Technologies

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References (22)

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1. Reference omitted from Russian original ?Publisher.
2. V. I. Kovpak, Prediction of the Heat Resistance of Metallic Materials [in Russian], Naukova Dumka, Kiev (1981).
3. S. A. Shesterikov (ed.), Regularities of Creep and Long-Term Strength: Handbook [in Russian], Mashinostroenie, Moscow (1983).
4. F. R. Larson and J. Miller, ?A time-temperature relationship for rupture and creep stresses,? Trans. ASME,74, No. 5, 765?775 (1952).
5. S. N. Zhurkov and B. N. Narzullaev, ?Time dependence of the strength of solids,? Zh. Tekh. Fiz.,23, No. 10, 1667?1689 (1953).
6. I. I. Trunin, ?Mechanical equation of state of metallic materials and prediction of the characteristics of strength,? Probl. Prochn., No. 9, 9?13 (1976).
7. A. N. Badaev, ?Stochastic prediction of the creep of heat-resistant alloys with the use of the Monte Carlo method,? Probl. Prochn., No. 2, 7?10 (1985).
8. N. J. Hoff, ?The necking and the rupture of rods subjected to constant tensile loads,? J. Appl. Mech.,20, No. 1, 105?108 (1953).10.1115/1.4010601 ↗
9. F. A. Leckie and D. R. Hayhurst, ?Constitutive equations for creep rupture,? Acta Met.,25, 1059?1070 (1977).10.1016/0001-6160(77)90135-3 ↗
10. R. A. Arutyunyan, ?Criterion of failure under conditions of creep,? Probl. Prochn., No. 9, 42?45 (1982).
11. V. P. Golub, ?One approach to the construction of defining equations in the theory of creep,? Zh. Prikl. Mekh. Tekh. Fiz. (1991).
12. H. Hencky, ?Über langsame stationare Strömungen in plastischen Massen mit Rücksicht auf die Vorgänge beim Walzen, Pressen and Ziechen von Metallen,? ZAMM,25, No. 2, 115?124 (1925).10.1002/zamm.19250050205 ↗
13. V. S. Namestnikov, ?Creep of aluminum alloy under variable loads,? Zh. Prikl. Mekh. Tekh. Fiz., No. 2 (1964).
14. Sh. N. Kats, ?Creep and failure of pipes under the effect of internal pressure,? Izv. Akad. Nauk SSSR, Otd. Tekhn. Nauk, No. 10, 86?89 (1957).
15. F. Rimrott, ?Versagenszeit beim Kriechen,? Ing. Arch.,27, 169?178 (1959).10.1007/BF00536386 ↗
16. L. M. Kachanov, Fundamentals of Fracture Mechanics [in Russian], Nauka, Moscow (1974).
17. F. Rimrott, F. Mills, and J. Marin, ?Prediction of creep failure time for pressure vessels,? J. Appl. Mech.,27, 309?315 (1960).10.1115/1.3643957 ↗
18. V. I. Rozenblyum, ?Time to failure of a rotating disk under conditions of creep,? Prikl. Matem. Mekh.,21, No. 3, 440?444 (1957).
19. F. Rimrott and J. Luke, ?Large strain creep of rotating cylinders,? ZAMM,41, No. 12, 485?500 (1961).10.1002/zamm.19610411203 ↗
20. V. P. Golub, B. N. Sinaiskii, and N. V. Yashchuk, ?Identification of the parameters of steady-state creep of heat-resistant materials,? Probl. Prochn., No. 5, 22?26 (1990).
21. F. K. Odqvist, Mathematical Theory of Creep and Creep Rupture, Clarendon Press, Oxford (1966).
22. V. I. Rozenblyum, ?The effect of plastic deformations on the time to failure in creep,? Polzuch. Dlitel. Prochn., 63?69 (1963).