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And numerical test for zero-state stability is shown.
In addition, a numerical test for the existence of a stable factorization of a two-variable squared magnitude response function is presented.
We derive a numerical test for determining the operational mode of the system a priori.
We now propose a numerical test for determining the operational mode of the dynamical system (Eq. (1)).
We then show a numerical example of the operational modes and derive a numerical test for determining the operational mode.
(b) The numerical test for the operational mode (Eq. (3)) predicts that the optimal megamap transitions from the WTA mode to the combinatorial mode at about 25 m2, while the Hebbian megamap is always in the WTA mode.
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Numerous numerical tests for linear and nonlinear hyperbolic conservative laws are carried out, and the numerical results demonstrate that the proposed scheme is robust and can be of high order accuracy in both space and time.
Numerical tests for the method are presented.
Comprehensive numerical tests for flutter analysis are reported and discussed.
Extensive results of numerical tests for the procedure are presented.
Numerical tests for these high-order schemes are presented to verify their quality.
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