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We consider Lyapunov stability of switched linear systems whose switching signal is constrained to a subset of indices.
In this paper, we consider Lyapunov stability of switched linear systems whose switching signal is constrained to a subset of indices.
Here, by path we mean the set of edges traversed to reach from u to v. Let I be a subset of indices, I ⊆ { 1, …, n }.
Only a subset of indices resulted significant, further studies needed to verify if this is due to different cofounding factors or these indices are the only ones associated to HD response.
For a subset of indices I ⊆ [0, k - 1], we define a partial lexicographic ordering ≺ I as follows: x ≺ I y iff x[ I] ≺ y[ I], where ≺ is the lexicographic ordering on Σ*.
Upon iterating through the entire collection E, the output H is a minimal hitting set for E. Additional arguments to MinHit are a cardinality limitation k and a subset of indices of interest R to which minimal hitting sets can be restricted.
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Debiasing is achieved through robust regression on a subset of indexes using the Lorentzian norm.
During iterations, it is necessary to guarantee that the nonzero elements of core tensor are concentrated within a subset of index.
Third order Kappa Alpha (K3alpha) shape index is a subset of Kappa indices and the information encoded in it specifically refers to attributes of the shape of molecule.
For a subset of row indices I and a subset of column indices J, denote by I × J the region which contains all pairs of indices (i, j), such that i ∈ I and j ∈ J.
where π is a subset of the indices 1,..., n of size m describing the assigned objects of the set X and w(xπ(i), y i ) is the weight (cost) of mapping the object xπ(i) onto y i.
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Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com