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Fix broken reference
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@ -192,7 +192,7 @@ C_n^{j+1} & = C_n^{j} + \frac{\alpha \cdot \Delta t}{\Delta x^2} \cdot \left( 2
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& = C_n^{j} + \frac{\alpha \cdot \Delta t}{\Delta x^2} \cdot \left( 2 r - 3 C^j_{n} + C^j_{n-1} \right)
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\end{align}
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If on the right boundary we have closed or Neumann condition, the left derivative in eq. [[eqn:5]]
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If on the right boundary we have closed or Neumann condition, the left derivative in eq. [[eqn:6]]
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becomes zero and we are left with:
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