Laminated shells with debonding between laminas in temperature field

International Applied Mechanics

Volumn 42, Issue 7, 2006, Pages 842-848

  Zozulya, V V ^a  

^a CENTRO DE INVESTIGACIÓN CIENTÍFICA DE YUCATÁN   (Mexico)

Author keywords

Debonding of laminas; Heat conductivity; Heat conducting layer; Laminated plates and shells; Numerical example; Polynomial Legendre series

Indexed keywords

DEFORMATION; HEAT CONDUCTION; LAMINATES; NONLINEAR EQUATIONS; POLYNOMIALS; THERMOELASTICITY;

HEAT-CONDUCTING LAYER; LAMINATED PLATES; LAMINATED SHELLS; POLYNOMIAL LEGENDRE SERIES;

SHELLS (STRUCTURES);

EID: 33751523335     PISSN: 10637095     EISSN: 15738582     Source Type: Journal    
DOI: 10.1007/s10778-006-0153-5     Document Type: Article

References (10)

1. B. A. Boley and J. H. Weiner, Theory of Thermal Stress, Wiley, New York (1960).
2. G. Duvaut and T.-L. Lions, Inequalities in Mechanics and Physics, Springer-Verlag, Berlin-New York (1976).
3. A. N. Guz, V. V. Zozulya, and A. V. Men'shikov, "General spatial dynamic problem for an elliptic crack under the action of a normal shear wave, with consideration for the contact interaction of the crack faces," Int. Appl. Mech., 40, No. 2, 156-159 (2004).
4. V. G. Kamaukhov, "On A. D. Kovalenko's research works on the thermomechanics of coupled fields in materials and structural members and its further development," Int. Appl. Mech., 41, No. 9, 967-975 (2005).
5. I. Yu. Khoma, "Thermopiezoelectric equations for nonthin ceramic shells," Int. Appl. Mech., 41, No. 2, 118-128 (2005).
6. O. V. Menshykov, M. V. Menshykova, and W. L. Wendland, "On use of the Galerkin method to solve the fracture mechanics problem for a linear crack under normal loading," Int. Appl. Mech., 41, No. 11, 1324-1329 (2005).
7. B. L. Pelekh, The Generalized Theory of Shells [in Russian], Vyshcha Shkola, Lviv (1978).
8. I. N. Vekua, Some Generat Methods for Developing Different Shell Theories [in Russian], Nauka, Moscow (1982).
9. V. V. Zozulya, "The combined problem of thermoelastic contact between two plates through a heat-conducting layer," J. Appl. Math. Mech., 53, No. 5, 722-727 (1989).
10. V. V. Zozulya, "Integral boundary equations for shells of arbitrary geometry," Int. Appl. Mech., 34, No. 5, 454-463 (1998).