1) associated bilinear form
相伴双线性型
2) linear association
线性相伴
1.
In this paper, a multivariate dependence-linear association is given and Someproperties of the dependence are discussed.
本文给出了一种多维相依关系─—线性相伴，并讨论了其性质。
3) bilinear concomitant differential expression
双线性相伴微分式
4) linear biphasic model
线性双相模型
1.
This paper, using Galerkin weighted residual method gives out two types of finite element formulations for dynamic response of soft tissue structures, depicted by linear biphasic model, in small deformation.
针对人体肌骨软组织小变形线性双相模型，采用Ｇａｌｅｒｋｉｎ加权残值法，导出了两种求解软组织结构动力响应的有限元公式。
5) Cesaro's approach
相伴曲线
6) Bilinear form
双线性型
1.
In this paper, the Lagrange bilinear form of integro differential operators is expressed by boundary forms,then the conjugated and self adjoint boundary conditions are obtained, and the Sturm Liouville boundary condition becomes to be a special case.
首先用边界型表示微积分算子的Lagrange双线性型 ,从而求得微积分算子的共轭和自伴边条件 ,Sturm Li ouville边条件是其特例。
2.
Then we investigate the properties of the centroid and bilinear forms of simple Lie s.
本文主要讨论的是有限维李超代数G上的型心与非退化的G-不变的双线性型。
3.
Invariant bilinear forms on LSAs have important applications in several areas of mathematics and physics.
左对称代数上的不变双线性型与微分几何中伪黎曼度量有密切的关系。
补充资料：相伴
1.陪伴;伴随。
说明：补充资料仅用于学习参考，请勿用于其它任何用途。
参考词条