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The configuration used to proof Theorem 1 has nodes placed at a -dimensional rectangular lattice, connectivity and is parameterized by an integer controlling the size of the network.
In the experiment size was indexed by an integer k from 0 to 4. In each case the radius multiplier was 2k+.5.
For an integer k ≥ 0, we denote by S ( n, k ) the set of k-tuples ( n 1, …, n k ) of integers ≥2 satisfying n 1 < n, n 1 + ⋯ + n k ≤ n.
Input: An m × n mutation matrix A, integer k > 0.
Notch and Delta activity are computed by functions parameterized by a, b, k, and h.
The size of the configuration is parameterized by a positive integer.
Finally, in Section 4.4 we analyze the energy consumption of the network code and prove Theorem 2. The size of the configuration is parameterized by a positive integer.
The window function F x) parameterized by a positive integer p, is defined as [94]: F x)=1-{left(2x-1right)}^{2p} (113).
Input: An undirected graph G= V, E) and an integer k.
We reduce from CLUSTER EDITING: Input: An undirected graph G = V, E ) and an integer k.
For efficiency concerns, our program takes an integer K as input.
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Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com