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We also show that, in some cases, the zonal service design problem can be solved analytically, outperforming the heuristics.
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These equations cannot be solved analytically, and analytical softwares are required to solve them numerically.
It is obvious that Eq. (7) cannot be solved analytically.
If G is known, the integral may be solved analytically.
which can be solved analytically using Fourier transforms.
In particular, the equation cannot be solved analytically.
The given KKT conditions cannot be solved analytically.
The above equation usually cannot be solved analytically.
However, the non-Markov model can hardly be solved analytically.
It cannot be solved analytically, again because of its complexity.
The system (6) can be solved analytically in nonlinear case.
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