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adjoint differential expression相关的网络例句

查询词典 adjoint differential expression

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Among numerous propositional logic systems, Lukasiewicz、Godel、Product and L~* have obviously merits, which are exist triangle norm * in [0, 1] withthe semantic implication operator→construct adjoint pairs.

del、Product与L~*这四种有着明显的优点,即存在[0,1]上的三角模*与它们赋值格[0,1]上的语义蕴涵算子→构成伴随对。

We discussthe propertiesofthe adjoint operator of unilateral weightedshift,prove that is astrongly irreducible Cowen- Douglas operator, and compute the 0 group of the commutant algebra of .

计算了代数я={f:f在开圆D盘上解析,在■上连续}的K_0群,讨论了内射单边加权移位算子的伴随算子的性质,证明了是强不可约的Cowen-Douglas算子,然后计算出的换位代数的K_0群

Assume a Lie algebra g has a form B which has all the useful properties of Killingform:bilinearity nondegeneracy,symmetry and invariance.Note that for such a Liealgebra the adjoint representation is equivalent to the coadjoint representation.We callit a symmetric self-dual Lie algebra and the form B an invariant scalar product.

在第一部分的最后一节,我们引进了拟Heisenberg代数的概念,证明了这些李代数均为具有非极大秩的CN李代数,进一步我们还证明了这些CN李代数构成的集合与极大秩幂零李代数构成的集合之间存在着1-1对应关系。

We discuss the relation between elementary maps and ring isomorphisms, andwe give a characterization of elementary maps on stndard operator algebras on Banachspaces, JSL-algebras and nest algebras. For Jordan-triple elementeary maps, we provetheir additivity on a class of ring and show a relation of them with Jordan isomorphisms. Furthermore. we describe the Jordan elementary maps on standard operator algebrasand nest algebras. We also study the semi-Jordan elementary maps on effect algebrasand the space of self adjoint operators.

研究了算子代数上的初等映射和环同构的关系,完全刻画了Banach空间上标准算子代数,JSL代数和套代数上的初等映射;讨论了Jordan-triple初等映射的可加性以及它和Jordan同构的关系,进而完全刻画了Banach空间上标准算子代数和套代数上的Jordan-triple初等映射;刻画了效应代数和自伴算子空间上的semi-Jordan初等映射。

The example of a numerical prediction model shows the basic method of developing adjoint assimilation system of numeric predict model.

而后以一个数值预报模式为例,说明了构造伴随模式同化系统的基本方法。

A new method based on adjoint system and minus system to compute unstable equilibrium points on the stability boundary of power system classical model is proposed.

提出一种基于伴随系统和变号系统的求解电力系统经典模型稳定边界上不稳定平衡点的方法。

Considering that the model is traditionally supposed to be exact and only initial data fields are amended in Adjoint Assimilation System.

鉴于传统的四维资料伴随模式同化系统都是假设模式完全正确仅对初始场进行修正。

All equilibrium points of the original system are stable equilibrium points in the adjoint system.

对于一个非线性自治动力系统,存在一个伴随系统,该伴随系统是一个梯度系统,原始系统的所有平衡点都是伴随系统的渐近稳定平衡点,并且每一平衡点存在解析形式的Lyapunov函数。

The sensitivity gradient can be calculated in a very cheap way through an adjoint system,which makes it a huge advantage in reducing cost.

基于控制理论的气动设计方法作为一种基于梯度的优化方法,通过引入伴随系统计算目标函数的敏感性导数,大大降低设计成本。

The trajectories of adjoint system from these minimum points generally converge to equilibrium points.

在IEEE-10机39节点系统和IEEE-17机162节点系统上仿真,验证了该方法的有效性。

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