SCOPUS 정보 검색 플랫폼

Volumn 22, Issue 10, 1991, Pages 65-78

Numerical solutions to one-dimensional problems of thermoelastic contact

Author keywords

[No Author keywords available]

Indexed keywords

EID: 0002728211 PISSN: 08981221 EISSN: None Source Type: Journal
DOI: 10.1016/0898-1221(91)90193-8 Document Type: Article

Times cited : (28)

References (14)

1
- 0018020067
- Contact problems involving a cooled punch
- (1978) J. Elasticity , vol.8 , pp. 409-423
- Barber¹

2
- 0023540360
- Stability of thermoelastic contact
- London
- (1987) I. Mech. E. Int., Conference on Tribology , pp. 981-986
- Barber¹

3
- 0022079625
- Nonuniqueness in steady-state heat transfer in prestressed duplex tubes—analysis and case history
- (1985) Journal of Applied Mechanics , vol.52 , pp. 262-275
- Srinivasan¹ France²

4
- 84915382934
- R.P. Gilbert, P. Shi and M. Shillor, A quasistatic contact problem in linear thermoelasticity, Rediconti di Matematica (to appear).

5
- 84972038081
- Uniqueness and stability of the solution to a thermoelastic contact problem
- (1990) European Journal of Applied Mathematics , vol.1 , pp. 371-387
- Shi¹ Shillor²

6
- 84915382933
- P. Shi and M. Shillor, A quasistatic contact problem in thermoelasticity with radiation condition for the temperature (to appear).

7
- 84915382932
- K.T. Andrews, A. Mikelić, P. Shi, M. Shillor and S. Wright, One-dimensional thermoelastic contact with a stress dependent radiation condition, (Preprint).

8
- 84915382931
- P. Shi and M. Shillor, The n-dimensional thermoelastic contact problem (to appear).

10
- 0003537966
- SIAM, Philadelphia
- (1988) Contact Problems in Elasticity
- Kikuchi¹ Oden²

11
- 0019228383
- Stability considerations in thermoelastic contact
- (1980) J. Appl. Mech. , vol.47 , pp. 871-874
- Barber¹ Dundurs² Comninou³

12
- 0002035254
- Linear equations of second order of parabolic type
- (1962) Russian Mathematical Surveys , vol.17 , Issue.3 , pp. 1-143
- Illin¹ Kalashnikov² Oleinik³

13
- 0003737629
- Holt, Rinehart and Winston
- (1976) Partial Differential Equations
- Friedman¹

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