Fix internal link errors

Author: yunseo-kim

_posts/de/2024-10-16-time-independent-schrodinger-equation.md

@@ -25,7 +25,7 @@ math: true
 - Kontinuierliche Wahrscheinlichkeitsverteilung und Wahrscheinlichkeitsdichte
 - [Schrödinger-Gleichung und Wellenfunktion](/posts/schrodinger-equation-and-the-wave-function/)
 - [Ehrenfest-Theorem](/posts/ehrenfest-theorem/)
-- [Methode der Variablentrennung](/posts/separation-of-variables/)
+- [Methode der Variablentrennung](/posts/Separation-of-Variables/)
 
 ## Herleitung mit der Methode der Variablentrennung
 Im Beitrag über das [Ehrenfest-Theorem](/posts/ehrenfest-theorem/) haben wir untersucht, wie verschiedene physikalische Größen mit Hilfe der Wellenfunktion $\Psi$ berechnet werden können. Die wichtige Frage ist nun, wie man diese Wellenfunktion $\Psi(x,t)$ erhält. Normalerweise muss man die [Schrödinger-Gleichung](/posts/schrodinger-equation-and-the-wave-function/), eine partielle Differentialgleichung in Bezug auf Position $x$ und Zeit $t$, für ein gegebenes Potential $V(x,t)$ lösen.

_posts/en/2024-10-16-time-independent-schrodinger-equation.md

@@ -27,7 +27,7 @@ math: true
 - Continuous probability distribution and probability density
 - [Schrödinger Equation and Wave Function](/posts/schrodinger-equation-and-the-wave-function/)
 - [Ehrenfest Theorem](/posts/ehrenfest-theorem/)
-- [Separation of Variables](/posts/separation-of-variables/)
+- [Separation of Variables](/posts/Separation-of-Variables/)
 
 ## Derivation Using Separation of Variables
 In the [post about Ehrenfest's theorem](/posts/ehrenfest-theorem/), we looked at how to calculate various physical quantities using the wave function $\Psi$. The important question then is how to obtain this wave function $\Psi(x,t)$. Usually, for a given potential $V(x,t)$, we need to solve the [Schrödinger equation](/posts/schrodinger-equation-and-the-wave-function/), which is a partial differential equation in position $x$ and time $t$.

_posts/es/2024-10-16-time-independent-schrodinger-equation.md

@@ -27,7 +27,7 @@ math: true
 - Distribuciones de probabilidad continua y densidad de probabilidad
 - [Ecuación de Schrödinger y función de onda](/posts/schrodinger-equation-and-the-wave-function/)
 - [Teorema de Ehrenfest](/posts/ehrenfest-theorem/)
-- [Método de separación de variables](/posts/separation-of-variables/)
+- [Método de separación de variables](/posts/Separation-of-Variables/)
 
 ## Derivación utilizando el método de separación de variables
 En la publicación sobre [el teorema de Ehrenfest](/posts/ehrenfest-theorem/), vimos cómo calcular varias cantidades físicas utilizando la función de onda $\Psi$. Entonces, lo importante es cómo obtener esa función de onda $\Psi(x,t)$, y generalmente se debe resolver la [ecuación de Schrödinger](/posts/schrodinger-equation-and-the-wave-function/), que es una ecuación diferencial parcial en términos de la posición $x$ y el tiempo $t$ para un potencial dado $V(x,t)$.

_posts/fr/2024-10-16-time-independent-schrodinger-equation.md

@@ -26,7 +26,7 @@ math: true
 - Distributions de probabilité continues et densité de probabilité
 - [Équation de Schrödinger et fonction d'onde](/posts/schrodinger-equation-and-the-wave-function/)
 - [Théorème d'Ehrenfest](/posts/ehrenfest-theorem/)
-- [Méthode de séparation des variables](/posts/separation-of-variables/)
+- [Méthode de séparation des variables](/posts/Separation-of-Variables/)
 
 ## Dérivation utilisant la méthode de séparation des variables
 Dans le [post sur le théorème d'Ehrenfest](/posts/ehrenfest-theorem/), nous avons examiné comment calculer diverses quantités physiques à l'aide de la fonction d'onde $\Psi$. La question importante est alors de savoir comment obtenir cette fonction d'onde $\Psi(x,t)$. Généralement, il faut résoudre [l'équation de Schrödinger](/posts/schrodinger-equation-and-the-wave-function/), qui est une équation aux dérivées partielles en position $x$ et en temps $t$ pour un potentiel donné $V(x,t)$.

_posts/ja/2024-10-16-time-independent-schrodinger-equation.md

@@ -26,7 +26,7 @@ math: true
 - 連続確率分布と確率密度
 - [シュレーディンガー方程式と波動関数](/posts/schrodinger-equation-and-the-wave-function/)
 - [エーレンフェストの定理](/posts/ehrenfest-theorem/)
-- [変数分離法](/posts/separation-of-variables/)
+- [変数分離法](/posts/Separation-of-Variables/)
 
 ## 変数分離法を用いた導出
 [エーレンフェストの定理に関する投稿](/posts/ehrenfest-theorem/)で波動関数$\Psi$を用いて知りたい様々な物理量をどのように計算するかを見てきました。そうすると重要なのはその波動関数$\Psi(x,t)$をどのように得るかということですが、通常は与えられたポテンシャル$V(x,t)$に対して位置$x$と時間$t$に関する偏微分方程式である[シュレーディンガー方程式](/posts/schrodinger-equation-and-the-wave-function/)を解く必要があります。

_posts/ko/2024-10-16-time-independent-schrodinger-equation.md

@@ -26,7 +26,7 @@ math: true
 - 연속확률분포와 확률밀도
 - [슈뢰딩거 방정식과 파동함수](/posts/schrodinger-equation-and-the-wave-function/)
 - [에렌페스트 정리](/posts/ehrenfest-theorem/)
-- [변수분리법](/posts/separation-of-variables/)
+- [변수분리법](/posts/Separation-of-Variables/)
 
 ## 변수분리법을 이용한 유도
 [에렌페스트 정리에 관한 포스트](/posts/ehrenfest-theorem/)에서 파동함수 $\Psi$를 이용하여 알고자 하는 여러 물리량을 어떻게 계산하는지 살펴보았다. 그렇다면 중요한 것은 그 파동함수 $\Psi(x,t)$를 어떻게 얻냐는 것인데, 보통은 주어진 퍼텐셜 $V(x,t)$에 대하여 위치 $x$와 시간 $t$에 대한 편미분방정식인 [슈뢰딩거 방정식](/posts/schrodinger-equation-and-the-wave-function/)을 풀어야 한다.

_posts/pt-BR/2024-10-16-time-independent-schrodinger-equation.md

@@ -26,7 +26,7 @@ math: true
 - Distribuição de probabilidade contínua e densidade de probabilidade
 - [Equação de Schrödinger e função de onda](/posts/schrodinger-equation-and-the-wave-function/)
 - [Teorema de Ehrenfest](/posts/ehrenfest-theorem/)
-- [Método de separação de variáveis](/posts/separation-of-variables/)
+- [Método de separação de variáveis](/posts/Separation-of-Variables/)
 
 ## Derivação usando o método de separação de variáveis
 No [post sobre o teorema de Ehrenfest](/posts/ehrenfest-theorem/), vimos como calcular várias quantidades físicas usando a função de onda $\Psi$. Então, o importante é como obter essa função de onda $\Psi(x,t)$, e geralmente é necessário resolver a [equação de Schrödinger](/posts/schrodinger-equation-and-the-wave-function/), que é uma equação diferencial parcial em relação à posição $x$ e ao tempo $t$ para um dado potencial $V(x,t)$.

tools/hash.csv

@@ -31,4 +31,4 @@
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 2024-10-08-schrodinger-equation-and-the-wave-function.md,2ddcb210d6072c29c4d04f7a3486d8cf4134338020e875b28d7ef4bbe746da73
 2024-10-12-ehrenfest-theorem.md,6f26377eb6e29c447f87c95c40bfbd89eb222bddc8f7782afbb8471543f018c5
-2024-10-16-time-independent-schrodinger-equation.md,49c27ec671c5f6cc482fda5c5a0847faeffcc1844d4792c09368082efd457377
+2024-10-16-time-independent-schrodinger-equation.md,8a7a95a09b396f2c559ad8c38fff1918bedadcaa5e7b308cc1d116361c5b5cef