Exact(41)
In particular, the concept of norm is defined at design time to assure the correct behaviour of agents in such systems.
A norm is defined on the R3 bulk Hilbert space and shown for the scalar case to be equivalent to both the Zamolodchikov and pseudounitary C-norm of the Sp(N) CFT3.
This is performed by the use of a topology optimization scheme while a suitable norm is defined and used for reduction of the structural response during a time interval.
The SAD norm is defined as follows.
and the norm is defined by, for all (2.2).
To terminate the iterative process, the relative norm is defined by (28).
Similar(19)
For 1 ≤ p < ∝, the Schatten p-norm is defined as.
(iii) The Łukasiewicz t-norm is defined by a ∗ b = max { a + b − 1, 0 }.
For k = 1,...,n, the Ky Fan k-norm is defined as.
The three basic continuous t-norms are: (i) The minimum t-norm is defined by a ∗ b = min { a, b }. (ii) The product t-norm is defined by a ∗ b = a b.
In order to formulate the theorem, the notion of geometrical convergence of a t-norm is defined.
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