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‎content/posts/0913.md‎

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date = '2025-09-14T00:58:10+08:00'
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date = '2025-09-13T00:58:10+08:00'
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draft = false
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title = '0913学习日志'
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‎content/posts/0914.md‎

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date = '2025-09-17T23:42:11+08:00'
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date = '2025-09-14T23:42:11+08:00'
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title = '0914学习日志'
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‎content/posts/0915.md‎

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date = '2025-09-17T23:42:14+08:00'
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date = '2025-09-15T23:42:14+08:00'
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draft = false
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title = '0915学习日志'
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‎content/posts/0916.md‎

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date = '2025-09-17T23:42:18+08:00'
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date = '2025-09-16T23:42:18+08:00'
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title = '0916学习日志'
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‎content/posts/0918.md‎

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date = '2025-09-19T19:43:20+08:00'
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date = '2025-09-18T19:43:20+08:00'
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title = '0918学习日志'
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‎content/posts/0926.md‎

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date = '2025-09-26T21:45:15+08:00'
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title = '0926学习日志'
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categories="log"
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tags=["数学","无穷级数","常数项级数","收敛","发散","正项级数","达朗贝尔判别法","柯西判别法 "]
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## 数学-无穷级数
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听得我脑子膨胀说是。
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1. 常数项级数的概念与性质
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1. 引例
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2. 概念及其敛散性
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3. 性质
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1. 收敛级数的线性组合仍然收敛
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2. 改变级数的有限项，不会改变敛散性
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3. 收敛级数的项任意加括号后所得的新级数仍收敛，且其和不变
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4. 若$\sum\limits_{n=1}^{\infty}u_n$收敛，则$\lim\limits_{n\to\infty}u_n=0$
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2. 级数敛散性的判别方法
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1. 正项级数及其敛散性判别
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1. 收敛原则
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2. 比较判别法
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3. 比较判别法的极限形式（无穷小比阶）
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4. 比值判别法（达朗贝尔判别法）
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5. 根值判别法（柯西判别法）
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2. 交错级数及其敛散性判别
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* 莱布尼茨判别法
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3. 任意项级数及其敛散性判别（绝对值判别法）
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1. 绝对收敛
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2. 条件收敛
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3. 幂级数及其收敛域
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1. 概念
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1. 函数项级数
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2. 幂级数
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3. 收敛点域发散点
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4. 收敛域
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2. 阿贝尔定理
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3. 收敛半径
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4. 收敛域的求法
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4. 幂级数求和
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1. 概念
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2. 运算法则
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3. 恒等变形方式
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4. 性质
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5. 重要展开式

‎public/404.html‎

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<meta property='og:description' content="無職受験生 ～408に挑んだら本気だす～">
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<span class="year">2025-09</span>
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<time datetime='2025-09-25T22:39:01&#43;08:00'>Sep 25, 2025</time>
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<time datetime='2025-09-26T21:45:15&#43;08:00'>Sep 26, 2025</time>
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‎public/categories/index.xml‎

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<description>Recent content in Categories on shyの考研日志</description>
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<lastBuildDate>Fri, 26 Sep 2025 21:45:15 +0800</lastBuildDate><atom:link href="https://auroraemiya.github.io/npee_learning_log.github.io/categories/index.xml" rel="self" type="application/rss+xml" /><item>
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<title>Log</title>
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