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1·We got some best results both in the case of coprime order action and non-coprime action.

在作用群与群的阶互素及不互素两个方面都得到目前最佳的结果。

2·In this paper, the method and theory of coprime factorizations of nonlinear systems based on the operator theory are introduced.

主要介绍了基于算子理论的非线性系统互质分解方法及其理论。

3·The robust steady-state tracking problem subjected to coprime factor perturbations and unknown external bounded disturbance is addressed.

研究了存在未知外部干扰时的互质因子摄动系统的鲁棒稳态追踪问题。

4·By utilizing some right coprime fractions, the second solution is given in an explicit form with respect to the free parameter vectors and the eigenvalues of the matrix J.

第二种通过右互质既约分解，给出了通解关于一组自由参量和矩阵j的特征值的显式表达式。

5·It is indicated that the low damping mode can augment the norm of the coprime factor perturbation and as a result the domain of the actual admissible perturbation is reduced.

论文中给出了控制器之所以会失去鲁棒性，是因为弱阻尼模态增大了互质因子摄动的范数，从而缩小了模型的实际允许摄动范围。

6·Famous Sun Zi Theorem Theorem has given the expression of common solution for the group of co-remained equations under the condition of the module with coprime two by two by two.

著名的孙子定理在模两两互质的条件下，给出了同余式组的公共解的表达式。

7·The paper mainly consider the robust steady-state tracking problem when the system under consideration is subject to multiply and coprime factor perturbations as well as external disturbance.

本论文主要考虑外部干扰存在时的乘摄动与互质因子摄动下的最优鲁棒稳态跟踪控制问题。

8·The direct sum decomposition of the addition of a linear transformation under the coprime polynomial was given, and it was used in the proof of some equality about the rank of idempotent matrix.

给出了两两互素多项式下线性变换的核的直和分解，并应用于幂等矩阵（对合矩阵）的秩的等式证明中。

互质

1·The robust steady-state tracking problem subjected to coprime factor perturbations and unknown external bounded disturbance is addressed.

研究了存在未知外部干扰时的互质因子摄动系统的鲁棒稳态追踪问题。

2·The paper mainly consider the robust steady-state tracking problem when the system under consideration is subject to multiply and coprime factor perturbations as well as external disturbance.

本论文主要考虑外部干扰存在时的乘摄动与互质因子摄动下的最优鲁棒稳态跟踪控制问题。

3·By utilizing some right coprime fractions, the second solution is given in an explicit form with respect to the free parameter vectors and the eigenvalues of the matrix J.

第二种通过右互质既约分解，给出了通解关于一组自由参量和矩阵j的特征值的显式表达式。

4·Famous Sun Zi Theorem Theorem has given the expression of common solution for the group of co-remained equations under the condition of the module with coprime two by two by two.

著名的孙子定理在模两两互质的条件下，给出了同余式组的公共解的表达式。

5·It is indicated that the low damping mode can augment the norm of the coprime factor perturbation and as a result the domain of the actual admissible perturbation is reduced.

论文中给出了控制器之所以会失去鲁棒性，是因为弱阻尼模态增大了互质因子摄动的范数，从而缩小了模型的实际允许摄动范围。