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Volumn 35, Issue 16, 1998, Pages 1981-1999

A boundary contour formulation for design sensitivity analysis in two-dimensional linear elasticity

Author keywords

[No Author keywords available]

Indexed keywords

BOUNDARY ELEMENT METHOD; SENSITIVITY ANALYSIS; STRESSES; THREE DIMENSIONAL; TWO DIMENSIONAL;

EID: 0032083903     PISSN: 00207683     EISSN: None     Source Type: Journal    
DOI: 10.1016/S0020-7683(97)00165-0     Document Type: Article
Times cited : (13)

References (23)
  • 1
    • 0043254664 scopus 로고
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    • (1991) Mathematics and Computational Modelling , vol.15 , pp. 1
    • Aithal, R.1    Saigal, S.2    Mukherjee, S.3
  • 3
    • 0024016595 scopus 로고
    • Boundary integral equations for recovery of design sensitivities in shape optimization
    • Barone, M. R. and Yang, R. J. (1988) Boundary integral equations for recovery of design sensitivities in shape optimization. AIAA Journal 26, 589.
    • (1988) AIAA Journal , vol.26 , pp. 589
    • Barone, M.R.1    Yang, R.J.2
  • 4
    • 0029634713 scopus 로고
    • Regularized BIE formulations for first-and second-order shape sensitivity of elastic fields
    • Bonnet, M. (1995) Regularized BIE formulations for first-and second-order shape sensitivity of elastic fields. Computers and Structures 56, 799.
    • (1995) Computers and Structures , vol.56 , pp. 799
    • Bonnet, M.1
  • 9
    • 0026961272 scopus 로고
    • Boundary formulations for three-dimensional continuum structural shape sensitivity analysis
    • Kane, J. H., Zhao, G., Wang, H. and Guru Prasad, K. (1992) Boundary formulations for three-dimensional continuum structural shape sensitivity analysis. ASME Journal of Applied Mechanics 59, 827.
    • (1992) ASME Journal of Applied Mechanics , vol.59 , pp. 827
    • Kane, J.H.1    Zhao, G.2    Wang, H.3    Guru Prasad, K.4
  • 12
    • 0006943414 scopus 로고
    • A boundary element formulation for design sensitivities in problems involving both geometric and material nonlinearities
    • Mukherjee, S. and Chandra, A. (1991) A boundary element formulation for design sensitivities in problems involving both geometric and material nonlinearities. Mathematical Computational Modelling 15, 245.
    • (1991) Mathematical Computational Modelling , vol.15 , pp. 245
    • Mukherjee, S.1    Chandra, A.2
  • 14
    • 0028442887 scopus 로고
    • A novel boundary element method for linear elasticity with no numerical integration for two-dimensional and line integrals for three-dimensional problems
    • Nagarajan, A., Lutz, E. D. and Mukherjee, S. (1994) A novel boundary element method for linear elasticity with no numerical integration for two-dimensional and line integrals for three-dimensional problems. ASME Journal of Applied Mechanics 61, 264.
    • (1994) ASME Journal of Applied Mechanics , vol.61 , pp. 264
    • Nagarajan, A.1    Lutz, E.D.2    Mukherjee, S.3
  • 16
    • 0001600671 scopus 로고    scopus 로고
    • The boundary contour method for two-dimensional linear elasticity with quadratic boundary elements
    • in press
    • Phan, A. V., Mukherjee, S. and Mayer, J. R. R. (1997a) The boundary contour method for two-dimensional linear elasticity with quadratic boundary elements. Computational Mechanics (in press).
    • (1997) Computational Mechanics
    • Phan, A.V.1    Mukherjee, S.2    Mayer, J.R.R.3
  • 17
    • 0042753492 scopus 로고    scopus 로고
    • The hypersingular boundary contour method for two-dimensional linear elasticity. Submitted to
    • Phan, A. V., Mukherjee, S. and Mayer, J. R. R. (1997b). The hypersingular boundary contour method for two-dimensional linear elasticity. Submitted to Acta Mechanica.
    • (1997) Acta Mechanica
    • Phan, A.V.1    Mukherjee, S.2    Mayer, J.R.R.3
  • 18
    • 0006699899 scopus 로고
    • Design sensitivity coefficients for axisymmetric elasticity problems by boundary element methods
    • Rice, J. R. and Mukherjee, S. (1990) Design sensitivity coefficients for axisymmetric elasticity problems by boundary element methods. Engineering Analysis with Boundary Elements 7, 13.
    • (1990) Engineering Analysis with Boundary Elements , vol.7 , pp. 13
    • Rice, J.R.1    Mukherjee, S.2
  • 19
    • 0001851864 scopus 로고
    • An integral equation approach to boundary value problems of classical elastostatics
    • Rizzo, F. J. (1967) An integral equation approach to boundary value problems of classical elastostatics. Quarterly of Applied Mathematics 25, 83.
    • (1967) Quarterly of Applied Mathematics , vol.25 , pp. 83
    • Rizzo, F.J.1
  • 20
    • 0024899001 scopus 로고
    • Boundary element implicit differentiation equations for design sensitivities of axisymmetric structures
    • Saigal, S., Borggaard, J. T. and Kane, J. H. (1989) Boundary element implicit differentiation equations for design sensitivities of axisymmetric structures. International Journal of Solids and Structures 25, 527.
    • (1989) International Journal of Solids and Structures , vol.25 , pp. 527
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  • 21
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    • Introduction to shape optimization. Shape sensitivity analysis
    • Springer series Springer-Verlag, Berlin
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    • Sokolowski, J.1    Zolesio, J.P.2
  • 23
    • 0025897867 scopus 로고
    • Design sensitivity coefficients for linear elastic bodies with zones and corners by the derivative boundary element method
    • Zhang, Q. and Mukherjee, S. (1991) Design sensitivity coefficients for linear elastic bodies with zones and corners by the derivative boundary element method. International Journal of Solids and Structures 27, 983.
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    • Zhang, Q.1    Mukherjee, S.2


* 이 정보는 Elsevier사의 SCOPUS DB에서 KISTI가 분석하여 추출한 것입니다.