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논문 기본 정보
- 자료유형
- 학술저널
- 저자정보
- 저널정보
- 국제구조공학회 Structural Engineering and Mechanics, An Int'l Journal Structural Engineering and Mechanics, An Int'l Journal Vol.79 No.4
- 발행연도
- 2021.8
- 수록면
- 473 - 485 (13page)
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초록· 키워드
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Recently an implicit time integration method based-on Cubic B-spline has been presented for solving the problems in structural dynamics. This method benefits from high accuracy and desire stability. In this paper, the presented method is developed for analyzing the wave propagation problems and the results are compared to the methods in the literature including a series of Bathe family methods (Noh-Bathe, Standard Bathe β1/β2-Bathe and ρ∞-Bathe methods) and Newmark trapezoidal rule method. A numerical dispersion analysis is presented to evaluate the method in one and two wave propagation problems. Results indicate that the method under study has adequate performance in wave propagation as good as structural dynamic problems.
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참고문헌 (19)
참고문헌 신청
Javad Alamatian / 2013 / New implicit higher order time integration for dynamic analysis / Structural Engineering and Mechanics, An Int＇l Journal 48(5):711~736
Bathe, K. J. / 2007 / Conserving energy and momentum in nonlinear dynamics: a simple implicit time integration scheme / Comput. Struct. 85(7-8):437~445
Carrer, J. A. M. / 2006 / Solution of the twodimensional scalar wave equation by the time-domain boundary element method : lagrange truncation strategy in time integration / Struct. Eng. Mech 23(3):263~278
Chang, S. Y. / 2010 / A new family of explicit methods for linear structural dynamics / Comput. Struct. 88(11-12):755~772
Chang, S. Y. / 2014 / Numerical dissipation for explicit, unconditionally stable time integration methods / Earthq. Struct 7(2):159~178
Bathe, K. J. / 2007 / Conserving energy and momentum in nonlinear dynamics: a simple implicit time integration scheme / Comput. Struct. 85(7-8):437~445
Carrer, J. A. M. / 2006 / Solution of the twodimensional scalar wave equation by the time-domain boundary element method : lagrange truncation strategy in time integration / Struct. Eng. Mech 23(3):263~278
Chang, S. Y. / 2010 / A new family of explicit methods for linear structural dynamics / Comput. Struct. 88(11-12):755~772
Chang, S. Y. / 2014 / Numerical dissipation for explicit, unconditionally stable time integration methods / Earthq. Struct 7(2):159~178
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