• 本文最后显式结合非线性效应缓坡方程浅滩地形波浪折射绕射进行计算

    Making use of the explicit nonlinear formulation derived in this paper and the mild slope equation with weak non-linearity calculations are conducted for wave transformation in the compound shoals.

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  • 而言之,这个示例展示一个显式清单文件动态修改结合力量

    In short, the example shows the power of combining an explicit manifest file with dynamic modifications.

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  • 大多数配置显式使用注释xml二者某种结合

    Most configuration is explicit, using annotations, XML, or some combination of both.

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  • 本文广义最小方差策略极点配置策略相结合并采用正则化相对死区技术提出了一种自校正显式算法给出了鲁棒性分析,物理实验结果仿真结果。

    A self-tuning robust explicit algorithm with normalization and dead-zone is presented combining generalized minimum variance with pole-placement strategy , with the robustness discussed.

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  • 回弹数值模拟计算采用结合方法

    Springback is numerically simulated using combination method of the explicit and implicit FEM.

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  • 结合分离原理一种直接构造方法我们得到显式控制状态滤波估计线性反馈

    Combining the separation principle with a direct construction method, we get the optimal control which is the linear feedback of the state filtering estimation.

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  • 两种方法可以利用广义矩阵求得显式,具有可逆性、可交换结合优点,提高曲面形状修改效率可控性。

    Both methods can be solved explicitly by a pseudo-inverse matrix and are of invertible, commutative, and associative properties, which enhance the efficiency and controllability of the manipulation.

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  • 结合显式动力学有限元方法几何模型更新方法、静力有限元方法对立-平辊轧制过程道次三力场进行了分析。

    Three passes of vertical-horizontal(V-H) rolling process with 3-D thermal and mechanic field was simulated by explicit dynamic FEM, updating geometric method and implicit static FEM.

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  • 强度减法显式有限差分法相结合计算复合土钉支护稳定系数

    The strength reduction method and explicit finite difference method are used to calculate the global safety factor of the compound soil-nailed wall(CSNW).

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  • 结合分离原理随机微分方程理论我们得到显式可观测Nash均衡点

    Combining the separation principle with the theory of forward and backward stochastic differential equations, we obtain the explicit observable Nash equilibrium point of this kind of game problem.

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  • 结合分离原理随机微分方程理论我们得到显式可观测Nash均衡点

    Combining the separation principle with the theory of forward and backward stochastic differential equations, we obtain the explicit observable Nash equilibrium point of this kind of game problem.

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