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The existing research focus on the high SINR scenario, in whose condition the WTE problem can be transmitted into convex optimization by mathematical approximation method.
The model is generated using a suitable mathematical approximation method, which relies on testing a relatively small subset of all possible signal combinations and is capable of predicting the response to the complete set of signal combinations.
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Using the Fourier-Bessel series solution and least squares approximation method, the mathematical problem is handled for solution by matching the velocity and pressure at the fluid-structure interfaces.
One way is an approximation method and the other is a mathematical manipulation method.
However, the computational advantage of these methods comes at the cost of mathematical approximation.
When compared with SMKA/GRC, this approximation method is based on fewer kinetic constants and simpler algebraic relations, leading to easier mathematical manipulations.
The mathematical problem is handled using a generalized orthogonal relation suitable for two-layer fluid along with the least squares approximation method.
Four-tenths of a second seems to be a sound mathematical approximation.
After some mathematical calculations, it is easy to verify that all the approximations of problem (22) satisfy the three conditions proposed in [34] for the convergence of the successive approximation method.
b Mathematical approximation of the IR2 PSF as described in the text.
The LPC model is based on a mathematical approximation of the vocal tract.
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