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The work presents a configurable network interface (NI) macrocell to be integrated in Spidergon network-on-chip (NoC) infrastructures, and addresses the problem of its functional verification.
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This dual model largely circumvents the problem of functional equivalence, but divests functions of much explanatory power.
The methodology proposed in this paper is applied to the problem of torque functional safety of pedal-by-wire systems.
Darwin, of course, was always more interested in function, and his thesis of natural selection was explicitly directed at the problem of explaining functional adaptation.
And then this turns the problem of object segmentation into the problem of energy functional minimization.
We now investigate the generalized Hyers-Ulam stability problem of the functional equation (1.3).
Moslehian et al. [12] considered the approximation problem of quadratic functional equation on multi-normed spaces.
We are here concerned with the oscillation problem of impulsive functional differential equations.
In general, almost all of the theorems concerning the stability problem of different functional equations are consequences of Theorem 3.3.
Such a problem, called a stability problem of the functional equation, was formulated by Ulam [1] in 1940.
This shows that discrete dynamical system (1.6 - 1.7 1.6 - 1.7cisl caspecialhe problem of retarded funcasenal equatiof (1.4)-(1.5).
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