Suchergebnisse - Sub-step algorithm

On second-order s-sub-step explicit algorithms with controllable dissipation and adjustable bifurcation point for second-order hyperbolic problems von Li, Jinze, Li, Hua, Zhao, Rui, Yu, Kaiping

“… This paper proposes a self-starting, second-order accurate, composite s-sub-step explicit method, within which the first five explicit members are developed, analyzed, and compared …”
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Enhanced studies on the composite sub-step algorithm for structural dynamics: The Bathe-like algorithm von Li, Jinze, Li, Xiangyang, Yu, Kaiping

“… This paper further studies this implicit composite sub-step algorithm and thus presents a class of the Bathe-like algorithm …”
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Three optimal families of three‐sub‐step dissipative implicit integration algorithms with either second, third, or fourth‐order accuracy for second‐order nonlinear dynamics von Li, Jinze, Yu, Kaiping, Zhao, Rui, Fang, Yong

“… Summary This paper reviews the published composite three‐sub‐step implicit algorithms all of which adopt the trapezoidal rule in the first sub‐step …”
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A novel family of composite sub-step algorithms with desired numerical dissipations for structural dynamics von Li, Jinze, Yu, Kaiping

“… A novel family of composite sub-step algorithms with controllable numerical dissipations is proposed in this paper to obtain reliable numerical responses in structural dynamics …”
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A second-order accurate three sub-step composite algorithm for structural dynamics von Li, Jinze, Yu, Kaiping, He, Haonan

“… In this paper, a novel three sub-step composite algorithm with desired numerical properties is developed …”
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A suite of second-order composite sub-step explicit algorithms with controllable numerical dissipation and maximal stability bounds von Li, Jinze, Li, Hua, Lian, Yiwei, Zhao, Rui, Yu, Kaiping

“… •This paper constructs and analyzes a composite s-sub-step explicit method.•Seven explicit schemes in the present method are developed and compared …”
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Development of composite sub-step explicit dissipative algorithms with truly self-starting property von Li, Jinze, Yu, Kaiping

“… This paper focuses mainly on the development of composite sub-step explicit algorithms for solving nonlinear dynamic problems …”
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High-order accurate multi-sub-step implicit integration algorithms with dissipation control for hyperbolic problems von Li, Jinze, Li, Hua, Yu, Kaiping, Zhao, Rui

“… This paper proposes an implicit family of sub-step integration algorithms grounded in the explicit singly diagonally implicit Runge–Kutta (ESDIRK) method …”
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A novel family of controllably dissipative composite integration algorithms for structural dynamic analysis von Li, Jinze, Yu, Kaiping, Li, Xiangyang

“… The proposed algorithm is a self-starting, unconditionally stable and second-order accurate three sub-step composite algorithm …”
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Directly self-starting higher-order implicit integration algorithms with flexible dissipation control for structural dynamics von Li, Jinze, Zhao, Rui, Yu, Kaiping, Li, Xiangyang

“… An implicit family of composite s-sub-step integration algorithms is developed in this paper …”
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An alternative to the Bathe algorithm von Li, Jinze, Yu, Kaiping

“… This paper presents a new composite sub-steps algorithm for solving reliable numerical responses in structural dynamics …”
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An Improved Higher-Order Time Integration Algorithm for Structural Dynamics von Ji, Yi, Xing, Yufeng

“… algorithms in tracking long-term dynamics. For improving such a higher-order accurate algorithm, this paper proposes a two sub-step higher-order algorithm with unconditional stability and controllable dissipation …”
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A truly self-starting implicit family of integration algorithms with dissipation control for nonlinear dynamics von Li, Jinze, Yu, Kaiping

“… In this paper, a novel implicit family of composite two sub-step algorithms with controllable dissipations is developed to effectively solve nonlinear structural dynamic problems …”
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High-order accurate multi-sub-step implicit integration algorithms with dissipation control for second-order hyperbolic problems von Li, Jinze, Li, Hua, Yu, Kaiping, Zhao, Rui

“… This paper proposes an implicit family of sub-step integration algorithms grounded in the explicit singly diagonally implicit Runge-Kutta (ESDIRK) method …”
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Novel Implicit Integration Algorithms With Identical Second‐Order Accuracy and Flexible Dissipation Control for First‐Order Transient Problems von Li, Jinze, Cui, Naigang, Zhu, Yijun, Yu, Kaiping

“… for formulating implicit integration algorithms but also leverages the auxiliary variable and the composite sub‐step technique to propose two distinct types of implicit integration algorithms …”
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A novel three sub‐step explicit time integration method for wave propagation and dynamic problems von Wen, Weibin, Wu, Lang, Liu, Tianhao, Deng, Shanyao, Duan, Shengyu

“… A novel explicit time integration method is formulated with sub‐step strategy and Cubic B …”
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An auto-adaptive sub-stepping algorithm for phase-field modeling of brittle fracture von Gupta, Abhinav, Krishnan, U. Meenu, Chowdhury, Rajib, Chakrabarti, Anupam

“… •An algorithm is developed to auto-adaptively adjust the displacement step size.•Proposed algorithm allows step size that may vary by even three orders of magnitude …”
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A Splitting in Time Scheme and Augmented Lagrangian Method for a Nematic Liquid Crystal Problem von Guillén-González, F., Koko, J.

“… (divergence free and unit director field). Then, in the first sub-step we use a Gauss–Seidel decoupling algorithm, and in the second sub-step, we use Uzawa type algorithms …”
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Mixture of time-dependent growth models with an application to blue swimmer crab length-frequency data von Lloyd-Jones, Luke R., Nguyen, Hien D., McLachlan, Geoffrey J., Sumpton, Wayne, Wang, You-Gan

“… Understanding how aquatic species grow is fundamental in fisheries because stock assessment often relies on growth dependent statistical models …”
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A novel sub-step composite implicit time integration scheme for structural dynamics von Wen, W.B., Wei, K., Lei, H.S., Duan, S.Y., Fang, D.N.

“… In this paper, a novel sub-step composite implicit time integration scheme is presented for solving the problems in structural dynamics …”
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