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张量代数则离不开坐标系。Tensor algebra is tied to coordinates.

推导出损伤应变能释放率张量。A release rate tensor of damage strain energy is derived.

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本文还得到了关于张量积矩阵积的某些结果。We obtained also come results for rank of tensor product matrices.

相对于重心的质量的惯性张量对角线。The diagonal inertia tensor of mass relative to the center of mass.

电场和磁场可以用统一的电磁张量来描述。Magnetic field and electric field is described by unified electromagnetic tensor.

在最一般的情况下，热导率是一个具有六个分量的张量。In the most general case the thermal conductivity is a tensor with six components.

而且它关于商，归纳极限，与AF-代数做张量积等运算是封闭的。It is closed under quotients, inductive limits and tensor products with AF-algebras.

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前方入路利用了缝匠肌和阔筋膜张肌之间的间隙。The anterior approach utilizes the interval between the sartorius and tensor fascia.

最后讨论了张量积代数的本性换位。Finally, the essential commutant of tensor product of operator algebras is discussed.

本文提出了张量形式的粘性不可压缩流场方程的高精度分块耦合求解方法。The paper presents a method solving 2 D incompressible N S equations in tensor forms.

张量分析及微分几何、群论、格林函数或变分法。Tensor analysis and differential geometry, Group theory, Green's functions, Variation.

此外，还介绍了它与非线性光学中的三阶极化率张量之间的关系。The connections with third order non linear optics susceptibility tensor is presented.

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缩并可以用于具有张量性质的分量之积。The contraction may be applied to products of components, which have tensor character.

本文研究链半环上矩阵的张量积，给出了成立的充要条件并指出了它的一些应用。In this paper, we will study the tensor product of matrices over a Chain semiring, and.

分析和研究地应力弹性二阶张量场的可视化技术。The visualization techniques of 3D tensor field in geostress were analyzed and studied.

电场和磁场合并为电磁场张景。The electric and magnetic fields have been amalgamated into electromagnetic field tensor.

本文讨论了对称张量场共形协变方程的真空解。Vacuum solutions of conformally covariant equation for symmetric tensor field are discussed.

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文中对梯形单元法作了改进，提出了一种计算转子惯性张量的多边形节点分析法。A nodal analysis method for calculating inertial tensor of rotors is described in this paper.

另外，还建议了惯量张量椭球的实验测定法。Besides, it suggests the method of experimental determination of ellipsoid of inertia tensor.

通过简单的张量的技术，大量的联立方程，成功地解决了。By simple tensor techniques, a large amount of simultaneous equations are solved successfully.