bijection单词基本解析：

n.双向单射，双射
n. [数]双向单射
n.双向单射，双射；

bijection变化用词：

bijection英英释义：

BijectionA bijective function, f: X → Y, where set X is {1, 2, 3, 4} and set Y is {A, B, C, D}. For example, f(1) = D.

以上来源于:Wikipedia

bijection中文词源：

bijection用法和例句：

bijection

One-to-one onto function is also called bijection.

一对一到上函数称为双映射。

Seam introduces the notion of bijection as a generalization of injection.

从客户角度出发，一个特定的无状态的组件的所有实例都可以互换。

bijection function

双射函数

The graph isomorphism is to find a bijection between the vertexes of two graphs that preserve the edges.This problem has been paid much attention by many researchers.

图同构问题是指对两个图寻找顶点之间的一个一一映射,使得两图的边在该映射下也保持对应关系,该问题得到许多研究者的关注。

This axiom implies the axiom of global choice because the class of ordinals is not a set;hence there exists a bijection between the ordinals and the universe.

如果需要的话，它可以被弱化为“任何其定义域被包含在一个集合中的类函数的值域等于一个集合”；

{it (iii)}, we construct a bijection between ${cal K}$ and $$ using the preorder-traversal algorithm.

实验结果表明：多样化问题情境教学对初一学生数学学习态度有积极的影响。

A bijection between the C* - seminorms and balanced subsets of positive linear functionals over a * - algebra is established. Some applications are given in this direction.

建立了*-代数上-半范数和正定线性算子的平衡子集之间的一一对应关系,并给出了它的一些应用.

Of course, we use annotations to enable bijection.

当然，我们使用注释来完成双向注射。

We will be concerned primarily with bijective proofs, i.e., showing that two sets have the same number of elements by exhibiting a bijection (one-to-one correspondence) between them.

我们主要关心的是对射的证明，也就是透过在两个集合间建立一个对射（一对一且映成的函数）来证明它们的元素个数相等。

In essence, bijection lets you alias a context variable to a component instance variable, by specifying that the value of the instance variable is injected, outjected, or both.

本质上说，双向注射能够让你通过指定实例变量的值是注入，还是注出或者两者都是，从而将一个上下文变量别名为一个组件的实例变量。

Without influence on the final results, the searching area is "reduced" based on the definition and properties of bijection, so that global searching is accelerated.

根据双射的定义和性质，在不影响最终寻优结果的情况下对问题的搜索域进行“缩小”，从而加速了全局搜索。

First we give a direct bijection on two sets involved in the theoremof Gollnitz, and extend the bijection to a generalized form given by Alladi, Andrews, andGordon [4].

首先我们给出Gollnitz定理中的两个分拆集合之间的一个一一对应。 然后将其推广到Alladi、Andrews及Gordon[4]的一般形式上。

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