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commutative相关的网络例句

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In the 2nd one we have already a+(b+1)= a+b'='=+1,this is the first step of associative law for addition,further more we can verify the associative law and commutative law for addition.

而在第二条中已经有a+(b+1)= a+b'='=+1,就是加法结合律的第一步,进而可以验证加法交换律和结合律。

As a branch of modern algebra , finite fields is an abstract system in algebra which satisfies operational laws such as associative law, commutative law, distributive law etc.

作为近世代数学的一个分支,有限域是一个拥有传统算术四则运算的抽象代数系统,它满足结合律、交换律、分配律、消去律等运算法则。

The operation laws including:commutative law, associative law, cancellation law, unity of operation, inverse element, and distributive law between two operations,here we just omit them.

这些运算律包括:交换律,结合律,消去律,运算单位元,运算逆元,两个运算之间的分配律等,在此不再一一说明详细过程。

In chapter 2, the realization and decoupling of linear systems over a commutative Banach algebra have been studied.

第二章,研究了交换Banach代数上线性系统的实现与解耦控制。

In chapter 1, the relations between spectrum displacement problem and controllability, observabiity for linear systems over a commutative Banach algebra have been discussed, the open problem about spectrum displacement posed by Kaashoek have been solved, and the if and only if conditions for stability, stabiizabit~ detectability have been obtained.

第一章,讨论了交换Banach代数上线性系统的谱配置问题与可控性、可观性的关系,解决了Kaashoek等提出的关于谱配置的公开问题,给出并证明了判定其稳定性、可稳定性、可检测性的充要条件。

For a given strictly proper rational function matrix over a commutative Banach algebra, the controllable, observable realizations have been constructed, the uniqueness of minimal realizations under the system equivalence has been proved, also, the necessary and sufficient conditions for decoupling have been given.

对给定的定义在交换Banach代数上的严格真有理函数矩阵,构造了可控型、可观型的实现,证明了其极小实现在系统等价意义下的唯一性;给出了交换B.fi。

It is proved that a semiring is complemented if and only if it is a direct product of some Boolean algebra and Boolean ring by studying the relations of congruences on the complemented semiring, so the complemented semiring is the commutative semiring.

s-内射模。通过研究可补半环S的性质及S上的同余关系,证明出可补半环与布尔环和布尔代数的直积是等价的,因而可补半环是交换半环。

Let R be an arbitrary commutative ring with identity, gl the general linear lie algebra over R consisting of all n × n matricesover R and with the bracket operation = xy -yx, t the lie subalgebraof gl consisting of all n×n upper triangular (resp., strictly upper triangular ) matrices over R and d the lie subalgebra of gl consisting of all n×n diagonal matrices over R.

在第三章中,对R是交换环的情形,讨论了典型李代数的导子代数的结构问题:设R是一个含幺交换环,gl是R上一般线性李代数。t是gl的所有n阶上三角矩阵(相应地,严格上三角矩阵)构成的子代数,d是gl的所有n阶对角阵构成的李代数。

The braid group is infinite non-commutative group, and it has many hard problems that can be utilized to design cryptographic primitives, such as the word problem, conjugacy problem and root problem.

辫群是一种非交换的无限群,该群中有许多困难问题是不可解的,如字问题、共轭问题和根问题等,利用这些困难问题可以去设计一些密码协议。

We describe the algebraic characteristic of the public-key cryptosystems based on algebraic structures such as elliptic curves,bilinear pairings,as well as braid group s,with the emphasis on the difficulties of constructing public-key cryptosystems based on non-commutative algebraic structures.

通过分析基于椭圆曲线、双线性对以及基于辫子群的公钥密码体制的代数学特征,着重讨论了构建基于非交换代数的公钥密码体制所面临的困难。

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