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At last,let Ibe an Abelian integral of ω over δ.

设H是n+1次实多项式,f,g为至多n次的实多项式,记〓为使实代数曲线H=h有一个紧分支〓的所有h之值的集合,〓为多项式1-形式。

Algebraic curve is commonly used in CAGD. Traditional curve interpolation is in various forms of spline fuction. Although better result can be obtained by spline curve, the former two of elliptic, hyperbolic and parabolic shapes can not be represented by spline curve. An exploring research in this aspect is made in this thesis.

代数曲线是CAGD中经常用到的曲线,以往的曲线插值基本上是采用样条函数的形式,采用这种形式虽然能够获得很好的效果,但样条函数所能表达的形状都是抛物线型,对椭圆型与双曲线型曲线的表示是无能为力的。

Since the method does not need to derive the concrete form of the transformation matrix, making it simple and easy to calculate the results to the eigenvalue problems of the Hamilton with symmetrical form. This algebraic methods is more universal and more effective.

由于该方法不需要求出变换矩阵的具体形式,使得运用此方法求解具有对称形式的Hamilton量的本征值问题变得简单、易计算出结果,该方法更具有普遍性,是一种十分有效的代数方法。

In exterior differentiation, one studies tensors, exterior algebra, tangent bundle, tangent vector fields, one-parameter groups action on a manifold, Frobenius's theorem, tensors fields, exterior differential form, integration on manifolds, Stokes's theorem etc.

外微分部分主要涉及外代数、切丛,光滑切向量场,单参数变换群,光滑张量场,外微分形式,Frobenius定理,外微分形式的积分,Stokes定理及其应用等。

In the final section, we give the form of surjective isometric Jordan isomorphisms on triangular Banach algebras, and prove that such isomorphisms .

第四节给出了三角Banach代数上满等距Jordan同构的一般形式,并证明了一些特殊的三角Banach代数上满等距Jordan同构的酉空间实现性。

Mathieu[17] discribe the form of Lie derivations on primitive ring whose charater is not 2 and which has no non-trivial idempotent. After that, Miers[18],Mathieu and Villena[19] also study Lie derivations on Von Neumann algebra and algebra.

Martindale[17]首先讨论了特征不等于2且含非平凡幂等元的本原环上的Lie导子的表达形式,随后Miers[18],Mathien和Villena[19]也分别对VN代数,C~*-代数上的Lie导子进行了刻画。

The method does not need to derive the concrete form of the transformation matrix, which make it simple and easy to calculate the results to the eigenvalue problems of the Hamiltonian with symmetrical form.

由于该方法不需要求出变换矩阵的具体形式,使得运用此方法求解具有对称形式的Hamiltonian的本征值问题变得简单、易计算出结果,该方法更具有普遍性,是一种十分有效的代数方法。

This result is a generalization of the Chevalley basis in case a simply-laced complex simple Lie algebra. Meanwhile, it generalizes also the corresponding Chevalley forms in case affine Lie algebras and 2- extended affine Lie algebras.

该结果是simply-laced复半单李代数情形下Chevalley基的推广,同时也是仿射李代数和2-扩大仿射李代数的相应Chevalley结构形式的推广。

In section 2.2,we prove that if the set of arrows in a quiver is not empty,then NQ is not semisimple.We construct the nonsovable subalgebra of NQ when there is no less than one circle whose length is bigger than one ,and there is no loop in quiver Q,thus leads to a conclusion that NQ is nonsovable .

我们还对只有一个单循环和一个单循环及若干单箭头的箭图,给出了其项链李代数的某些中心元素的具体形式,在2.2节中,我们对非平凡图,即当箭图中有箭头时,利用H中的元素证明了N_Q不是半单纯李代数。

Third, the algebraic specifications are used in order to reveal the essentials of denotational semantics and to get more modularity and less complexity. Chapter 2 introduces the basic concepts and notations used in this dissertation.

三是采用代数规约的框架,这有助于揭示将语法作为多类基调代数的型构定义,将程序作为表达式的指称语义方法之实质思想,也有助于形式定义文本的模块化,降低描述复杂度。

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