1990
DOI: 10.1299/jsmea1988.33.1_26
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Generalized Thermoelasticity for an Infinite Body with a Circular Cylindrical Hole

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Cited by 21 publications
(25 citation statements)
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“…Erbay and Suhubi [19] studied longitudinal wave propagation in an infinite circular cylinder, which is assumed to be made of the generalized thermoelastic material, and thereby obtained the dispersion relation when the surface temperature of the cylinder was kept constant. Generalized thermoelasticity problems for an infinite body with a circular cylindrical hole and for an infinite solid cylinder were solved respectively by Furukawa et al [21]. A problem of generalized thermoelasticity was solved by Sherief [36] by adopting the state-space approach.…”
Section: Introductionmentioning
confidence: 99%
“…Erbay and Suhubi [19] studied longitudinal wave propagation in an infinite circular cylinder, which is assumed to be made of the generalized thermoelastic material, and thereby obtained the dispersion relation when the surface temperature of the cylinder was kept constant. Generalized thermoelasticity problems for an infinite body with a circular cylindrical hole and for an infinite solid cylinder were solved respectively by Furukawa et al [21]. A problem of generalized thermoelasticity was solved by Sherief [36] by adopting the state-space approach.…”
Section: Introductionmentioning
confidence: 99%
“…Erbay and Suhubi [12] studied longitudinal wave propagation in an infinite circular cylinder, which is assumed to be made of the generalized thermoelastic material, and thereby obtained the dispersion relation when the surface temperature of the cylinder is kept constant. GTE problems for an infinite body with a circular cylindrical hole and for an infinite solid cylinder were solved, respectively, by Furukawa et al [13,14]. A problem of GTE was solved by Sherief [15] by adopting the state-space approach.…”
mentioning
confidence: 99%
“…At present, there are two theories of the generalized thermoelasticity: the first is proposed by Lord and Shulman (15) , the second is proposed by Green and Lindsay (16) . The problems of an infinite body with cylindrical hole were solved by us individually using those theories and the maximum thermal stresses increased (17), (18) . We used the fundamental equations of generalized thermoelasticity introduced by Noda et al (19) , which include the Lord-Shulman (L-S) theory and Green-Lindsay (G-L) theory, and analyzed the one-and two-dimensional problems for plate, for example.…”
Section: Introductionmentioning
confidence: 99%