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These are then parameterized as piecewise linear functions, which ascertains that the dynamic system can be solved analytically, resulting in a non-dynamic, non-linear parameter estimation problem.
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The HJPDI is solved analytically, resulting in a nonlinear H∞ robust controller with simple proportional feedback structure.
These equations cannot be solved analytically, and analytical softwares are required to solve them numerically.
Unfortunately, the resulting maximization problems usually cannot be solved analytically.
Further, just as for the linear case, the matrix equation could be solved analytically using conventional computer algebra software, and with the resulting steady-state values identified, the fraction parameters can be calculated using the linear formula.
The resulting nonlinear estimation problem of the localization process for the mobile station cannot be solved analytically.
The coupled algebraic equations can be solved analytically.
There are really no practical problems that can be solved analytically using Fresnel diffraction.
The transient compressible flow can therefore be solved analytically.
It is obvious that Eq. (7) cannot be solved analytically.
If G is known, the integral may be solved analytically.
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