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We prove that a particular pair-based moment closure representation generates the expected infectious time series for networks with no cycles in the underlying graph.
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In cases when the foliation has regular closure, a complete representation of the trace of the basic wave kernel can be computed for t≠0.
The proposed approach is based on computing the metagraph closure for these representations, which can be accomplished by some methods studied in the paper.
Each patch map summarizes the information of consecutive raw scans and such a richer representation better solves loop closure.
Nested abnormality theories provide also a convenient representation for the explanation closure approach to the frame problem developed by Schubert.
Some researchers focus on using a pre-trained CNNs model as a method of generating an image representation appropriate for visual loop closure detection in SLAM.
We describe the weak closure of the image of the Weil representation of the infinite-dimensional symplectic group over a non-Archimedean field of an odd residue characteristic.
The closure is a semigroup of contractions in the representation space, and we investigate the algebraic structure of this semigroup.
We apply T. Jacobiʼs representation theorem [10] to determine the closure of a ∑A2d-module S of A in the topology induced by ρ, for any integer d⩾1.
Closure is obtained by using a formerly introduced rectangular representation of the pore space morphology.
We define a unique algorithm representation for solving problems such as matrix multiplication, transitive closure, finding critical path in a graph, finding all-pairs shortest paths in a graph, etc.
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Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com