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      Extended implicit integration process by utilizing nonlinear dynamics in finite element

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      https://www.riss.kr/link?id=A104825223

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      다국어 초록 (Multilingual Abstract)

      This paper proposes a new direct numerical integration algorithm for solving equation of motion in structural dynamics problems with nonlinear stiffness. The new implicit method’s degree of accuracy is higher than that of existing methods due to the...

      This paper proposes a new direct numerical integration algorithm for solving equation of motion in structural dynamics problems with nonlinear stiffness. The new implicit method’s degree of accuracy is higher than that of existing methods due to the higher order of the acceleration. Two parameters are defined, leading to a new family of unconditionally stable methods, which helps to take greater time steps in integration and eliminate concerns about the duration of solving. The method developed can be utilized for a number of solid plane finite elements, examples of which are given to compare the proposed method with existing ones. The results indicate the superiority of the proposed method.

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      참고문헌 (Reference)

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      1 Chen, S., "Unconditionally energy stable implicit time integration : application to multibody system analysis and design" 48 (48): 791-822, 2000

      2 Krieg, R., "Unconditional stability in numerical time integration methods" 40 (40): 417-421, 1973

      3 Zhai, W. M., "Two simple fast integration methods for large scale dynamic problems in engineering" 39 (39): 4199-4214, 1996

      4 Sha, D., "Time discretized operators. Part 2 : towards the theoretical design of a new generation of a generalized family of unconditionally stable implicit and explicit representations of arbitrary order for computational dynamics" 192 (192): 291-329, 2003

      5 Hughes, T., "The Finite Element Methods" Eaglewood Cliffs 1987

      6 Paz, M., "Structural Dynamics: Theory and Computation" Springer 2003

      7 Bathe, K. J., "Stability and accuracy analysis of direct time integration methods" 1 : 283-291, 1973

      8 Park, K. C., "Practical aspects of numerical time integration" 7 (7): 343-353, 1977

      9 Chen, W. F., "Plasticity for Structural Engineers" J. Ross Publishing 2007

      10 Zhong, W., "On a new fourth order selfadaptive time integration algorithm" 4 (4): 589-600, 1996

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      32 Felippa, C. A., "Direct time integration methods in nonlinear structural dynamics" 17-18 (17-18): 277-313, 1979

      33 Leontyev, V., "Direct time integration algorithm with controllable numerical dissipation for structural dynamics : twostep Lambda method" 60 (60): 277-292, 2010

      34 Lourderaj, U., "Direct dynamics simulations using Hessian-based predictor-corrector integration algorithms" 126 (126): 044105-, 2007

      35 Bathe, K. J., "Conserving energy and momentum in nonlinear dynamics : a simple implicit time integration scheme" 85 (85): 437-445, 2007

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      38 Soares, D., "An implicit family of time marching procedures with adaptive dissipation control" 40 (40): 3325-3341, 2016

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      42 Mahmoud Bayat, "Accurate semi-analytical solution for nonlinear vibration of conservative mechanical problems" 국제구조공학회 61 (61): 657-661, 2017

      43 Razavi, S., "A weighted residual parabolic acceleration time integration method for problems in structural dynamics" 7 (7): 227-238, 2007

      44 Gholampour, A. A., "A time stepping method in analysis of nonlinear structural dynamics" 5 : 143-150, 2011

      45 Subbaraj, K., "A survey of direct timeintegration methods in computational structural dynamics—II. Implicit methods" 32 (32): 1387-1401, 1989

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      47 Houbolt, J. C., "A recurrence matric solution for the dynamic response of aircraft in gusts" NACA 1950

      48 Kim, J., "A quadratic temporal finite element method for linear elastic structural dynamics" 117 : 68-88, 2015

      49 Hughes, T., "A precis of developments in computational methods for transient analysis" 50 (50): 1033-1041, 1983

      50 Zhou, X., "A new unified theory underlying time dependent linear first order systems : a prelude to algorithms by design" 60 (60): 1699-1740, 2004

      51 Tamma, K. K., "A new finite element based Lax-Wendroff/Taylor-Galerkin methodology for computational dynamics" 71 (71): 137-150, 1988

      52 Howe, R., "A new family of real-time redictor-corrector integration algorithms" 57 (57): 177-186, 1991

      53 Chang, S. Y., "A new family of explicit methods for linear structural dynamics" 88 (88): 755-772, 2010

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      55 Crisfield, M., "A faster modified Newton-Raphson iteration" 20 (20): 267-278, 1979

      56 Q. Gao, "A fast precise integration method for structural dynamics problems" 국제구조공학회 43 (43): 1-13, 2012

      57 Shuenn-Yih Chang, "A family of dissipative structure-dependent integration methods" 국제구조공학회 55 (55): 815-837, 2015

      58 Liu, Q., "A Split-StepScheme-Based Precise Integration Time Domain Method for Solving Wave Equation" 33 (33): 9-9, 2013

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      2021-12-01 평가 등재후보 탈락 (해외등재 학술지 평가)
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      2005-06-16 학회명변경 영문명 : Ternational Association Of Structural Engineering And Mechanics -> International Association of Structural Engineering And Mechanics KCI등재
      2005-05-26 학술지명변경 한글명 : 국제구조계산역학지 -> Structural Engineering and Mechanics, An Int'l Journal KCI등재
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