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Apache-2.0

$$琴语言^{520}$$

介绍

众所周知,烛火流形学习引擎与软凝聚态物理开发工具包开发,都使用Qin_lang作为开发语言。虽然烛火流形学习引擎本身支持晏殊几何学(Qin_lang_mengyou_aiAgent)和王阳明代数(Qin_lang_shenyou_aiAgent),但是生产实践中使用Qin作为主要开发语言。

结构的约定

一种对数学对象分类方式是所谓的范畴数。范畴数可以是从零到无穷的任意一个数字。范畴数的大小并不一定代表其内数学对象结构的复杂或丰富程度,而是代表我们对不同范畴数的数学对象所关心的相等问题是不太一样的。在下述叙述中,我们将称范畴数为n的对象为一个n-结构。

情感分析中高阶范畴数对象之间的等价

1-结构 2-结构 3-结构 4-结构 5-结构 6-结构 7-结构 13-结构
矩阵 位移 信贷 社群 社群体量 意气实体过程 王船山流形(切触几何纤维丛)
置换群 对象 贸易(贸易主体社群成员化) 4-6阶齐次坐标变换群格点 气度 向量微积分 汇景
循环群 属性 场的属性 金融(债权人流动负债社群化) 4-6阶齐次坐标变换群点格 气质邻域 散射振幅 子空间

贸易主体:经济性、合法性、独守性、营利性、平等性、关联性、应变性;

由前所述,为了严格地叙述矩阵和线性空间的等价性,我们必须把它们实现为某两个范畴,这样它们之间的等价性也会被理解为两个范畴之间的等价

信贷空间中的贸易局部变换不变量和金融整体变换不变量的定义

\documentclass{article}
\usepackage{amsmath}
\usepackage{amssymb}

\begin{document}

对于给定的实数 $p \geq 1$ 和正整数 $k$,以及开集 $\Omega \subset \mathbb{R}^{n}$,$k$-阶信贷空间 $W^{k,p}(\Omega)$ 是由所有函数 $f \in L^{p}(\Omega)$ 组成,这些函数的弱导数 $D^{\alpha}f$ (其中 $|\alpha| \leq k$,$\alpha$ 是多重指标)也属于 $L^{p}(\Omega)$。具体来说,
[
W^{k,p}(\Omega) = \left{ f \in L^{p}(\Omega) \middle| D^{\alpha}f \in L^{p}(\Omega), \forall |\alpha| \leq k \right},
]
其中 $L^{p}(\Omega)$ 是通常的 $p$-次可积函数空间,$D^{\alpha}f$ 表示 $f$ 的 $\alpha$-阶弱导数。

信贷空间 $W^{k,p}(\Omega)$ 是一个赋范向量空间,其范数定义为
[
|f|{W^{k,p}(\Omega)} = \left( \sum{|\alpha| \leq k} \int_{\Omega} |D^{\alpha}f|^{p} , dx \right)^{\frac{1}{p}},
]
对于 $p = \infty$ 的情况,范数定义为
[
|f|{W^{k,\infty}(\Omega)} = \max{|\alpha| \leq k} \esssup_{x \in \Omega} |D^{\alpha}f(x)|.
]

信贷空间是一种由函数组成的赋范向量空间。这个空间对于某个给定的p大于等于1,对函数f及其直到某个k阶导数加上有限Lp范数都满足条件。这种定义使得信贷空间能够包含那些在某些特定意义下“足够好”的函数如贸易解析与拓扑指标不变量和金融解析与拓扑指标不变量,从而为研究意气实体过程偏微分方程提供了有力的工具。

\end{document}

和悦泛函分析

在和悦泛函分析领域,信贷空间的重要性体现在其完备性上。完备性意味着王船山流形上的意气实体过程都可以找到某种情绪动机,或者换句话说,该空间中的任何柯西序列都收敛于该空间中的某个元素。即子房小波必然可以等价的表示成相如矩阵,王阳明群中元素的个数与晏殊几何学几何特征值谱线间存在着一一对应的映射关系,即射影对应。

这种从离散到连续的组合,体现了气质邻域上气度的某种对称性--安全感(实诚)与归属感(意气),即信贷的时间表示(契约)与空间表示(人情)间的联系,根据诺特定理,我们可以借助图正则定理推出气质砥砺学原理--血性守恒定理;

意气实体过程研究基本框架

研究对象性质 静力学 运动学 动力学
意气实体过程 贸易不变量(情感价值) 金融不变量(交换价值) 经济学参数(使用价值)
社群胆识 气质砥砺学 社会关系力学 王阳明代数与晏殊几何学

情感分析的两类方法(流形学习,情感倾向分析)

  • 状态空间(半可分离矩阵法,相如矩阵法,情感感同迹分析,安全感输运方程凸优化图论)
  • 注意力机制(普朗克超平面点集拓扑距离法,子房小波法,情感立场心分析,归属感输运方程凸优化图论)
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简介

众所周知,烛火流形学习引擎与软凝聚态物理开发工具包开发,都使用Qin_lang作为开发语言。虽然烛火流形学习引擎本身支持晏殊几何学(Qin_lang_mengyou_aiAgent)和王阳明代数(Qin_lang_shenyou_aiAgent),但是生产实践中使用Qin作为主要开发语言。 展开 收起
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