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Lszidv · Dec 24, 2024 · e94b877 · e94b877
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diff --git a/README.md b/README.md
@@ -1,6 +1,6 @@
 # 芜尽 :link: https://Lszidv.github.io 
 ### :page_facing_up: [25](https://Lszidv.github.io/tag.html) 
 ### :speech_balloon: 5 
-### :hibiscus: 92511 
-### :alarm_clock: 2024-12-24 13:51:21 
+### :hibiscus: 92495 
+### :alarm_clock: 2024-12-24 15:30:18 
 ### Powered by :heart: [Gmeek](https://github.com/Meekdai/Gmeek)
diff --git a/backup/[Literature Reading]近场地震快慢横波到时差测量离散辨析和改正.md b/backup/[Literature Reading]近场地震快慢横波到时差测量离散辨析和改正.md
@@ -1,5 +1,4 @@
 
-
 ## 1. 研究背景与意义
 
 ### 1.1 剪切波分裂现象
@@ -46,16 +45,20 @@
 
 ### 2.2 测量方法
 1. **横波分裂参数提取公式**：
-   \[
-   Q(t) = A_0 f(t) \cos \phi + B_0 f(t - \delta t) \sin \phi
-   \]
-   \[
-   T(t) = A_0 f(t) \sin \phi - B_0 f(t - \delta t) \cos \phi
-   \]
-   - \(Q(t)\)：径向分量。
-   - \(T(t)\)：横向分量。
-   - \(\phi\)：快波极化方向。
-   - \(\delta t\)：快慢波时间延迟。
+
+$$
+Q(t) = A_0 f(t) \cos \phi + B_0 f(t - \delta t) \sin \phi
+$$
+
+$$
+T(t) = A_0 f(t) \sin \phi - B_0 f(t - \delta t) \cos \phi
+$$
+
+- **$Q(t)$**：径向分量。
+- **$T(t)$**：横向分量。
+- **$\phi$**：快波极化方向。
+- **$\delta t$**：快慢波时间延迟。
+
 
 2. **数据处理步骤**：
    - 旋转坐标，优化震相分量。

diff --git a/blogBase.json b/blogBase.json
diff --git a/...-jin-chang-di-zhen-kuai-man-heng-bo-dao-shi-cha-ce-liang-li-san-bian-xi-he-gai-zheng.html b/...-jin-chang-di-zhen-kuai-man-heng-bo-dao-shi-cha-ce-liang-li-san-bian-xi-he-gai-zheng.html
@@ -11,14 +11,12 @@
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 <meta name="description" content="
-
 ## 1. 研究背景与意义
 
 ### 1.1 剪切波分裂现象
 - 剪切波（S波）分裂是横波在通过各向异性介质时的一种重要现象。">
 <meta property="og:title" content="[Literature Reading]近场地震快慢横波到时差测量离散辨析和改正">
 <meta property="og:description" content="
-
 ## 1. 研究背景与意义
 
 ### 1.1 剪切波分裂现象
@@ -164,21 +162,25 @@ <h3>2.1 数据来源与筛选</h3>
 </ul>
 <h3>2.2 测量方法</h3>
 <ol>
+<li><strong>横波分裂参数提取公式</strong>：</li>
+</ol>
+<p>$$
+Q(t) = A_0 f(t) \cos \phi + B_0 f(t - \delta t) \sin \phi
+$$</p>
+<p>$$
+T(t) = A_0 f(t) \sin \phi - B_0 f(t - \delta t) \cos \phi
+$$</p>
+<ul>
+<li>
+<strong>$Q(t)$</strong>：径向分量。</li>
 <li>
-<p><strong>横波分裂参数提取公式</strong>：<br>
-[<br>
-Q(t) = A_0 f(t) \cos \phi + B_0 f(t - \delta t) \sin \phi<br>
-]<br>
-[<br>
-T(t) = A_0 f(t) \sin \phi - B_0 f(t - \delta t) \cos \phi<br>
-]</p>
-<ul>
-<li>(Q(t))：径向分量。</li>
-<li>(T(t))：横向分量。</li>
-<li>(\phi)：快波极化方向。</li>
-<li>(\delta t)：快慢波时间延迟。</li>
+<strong>$T(t)$</strong>：横向分量。</li>
+<li>
+<strong>$\phi$</strong>：快波极化方向。</li>
+<li>
+<strong>$\delta t$</strong>：快慢波时间延迟。</li>
 </ul>
-</li>
+<ol start="2">
 <li>
 <p><strong>数据处理步骤</strong>：</p>
 <ul>
@@ -498,6 +500,6 @@ <h2>6. 结论</h2>
 });
 
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-
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 ## 1. 研究背景与意义&#13;
 &#13;
 ### 1.1 剪切波分裂现象&#13;