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Update README.md: fix LaTeX formatting
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README.md

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### Linear and Non-Linear Operators
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The linear and non-linear operators can be defined as:
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The linear and non-linear operators can be defined as follows:
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- **Linear Operator ($ \text{opL} $)**:
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$$
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\text{opL} = \exp(D (k^2 + \gamma k^4) \Delta t)
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$$
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- **Non-Linear Operator ($ \text{opN} $)**:
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$$
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\text{opN} = \frac{\exp(D (k^2 + \gamma k^4) \Delta t) - 1}{k^2 + \gamma k^4} k^2
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$$
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$$
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\begin{align}
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\text{opL} &= \exp(D (k^2 + \gamma k^4) \Delta t) \\
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\text{opN} &= \frac{\exp(D (k^2 + \gamma k^4) \Delta t) - 1}{k^2 + \gamma k^4} k^2
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\end{align}
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$$
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These operators are used to update the concentration field $c$ in the
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Fourier domain efficiently, leveraging the FFT for computational efficiency.

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