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Analysis of Connected Components

2000
After binarisation of the grey level image and before the construction of a vector description, object (black) regions of the binary image must somehow be reduced to unit-width pixel strings. As illustrated in Chapter 2, vector representations may describe either the centre lines of object regions or their boundaries.
Sergey Ablameyko, Tony Pridmore
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Many Connected Components

2016
This chapter presents different ways of handling the first challenge of summarizing spatial network data, i.e., the large number of k-subsets of connected components in the network. This challenge is conceptualized as the spatial network activity summarization problem (SNAS) where given a spatial network, a collection of activities and their locations (
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Fast block based connected components labeling

2009 16th IEEE International Conference on Image Processing (ICIP), 2009
In this paper we present a new optimization technique for the neighborhood computation in connected component labeling focused on images stored in raster scan order. This new technique is based on a 2×2 square block analysis of the image, and it exploits the fact that, when using 8-connection, the pixels of a 2×2 square are all connected to each other.
GRANA, Costantino   +2 more
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Twinless Strongly Connected Components

2006
Tarjan [9] describes how depth first search can be used to identify Strongly Connected Components (SCC) of a directed graph in linear time. It is standard to study Tarjan’s SCC algorithm in most senior undergraduate or introductory graduate computer science algorithms courses.
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Temporally Connected Components

2023
Jason Schoeters   +3 more
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On Connected Components of Shimura Varieties

Canadian Journal of Mathematics, 2002
AbstractWe study the cohomology of connected components of Shimura varieties coming from the group GSp2g, by an approach modeled on the stabilization of the twisted trace formula, due to Kottwitz and Shelstad. More precisely, for each character ϖ on the group of connected components of we define an operator L(ω) on the cohomology groups with compact ...
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Connected Components and Dimension

2019
We shall shortly show that a non-empty compact Hausdorff space X is zero-dimensional iff X is totally disconnected. Recall that \( \mathop {\mathrm {comp}} \nolimits (x)\), the (connected) component of a point x ∈ X, is the union of all connected subspaces of X that contain x. The intersection of all clopen sets of X that contain x, denoted here by \( \
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Building and Connecting Components

2001
While equations are an essential part of model development, it quickly becomes tedious to write out all the equations for the components in a system. In this chapter, we show how to reuse constitutive equations like Ohm’s law and automatically generate conservation equations for quantities like energy and mass.
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Irreducible and Connected Components

1979
Decomposing a space into its connected components is a familiar topological idea which is immediately applicable to closed sets in k n and which we will proceed to generalize to group schemes. But the algebraic nature of our closed sets makes it easier to approach connectedness via a stronger concept, irreducibility.
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Distributed Connected Component Filtering and Analysis in 2D and 3D Tera-Scale Data Sets

IEEE Transactions on Image Processing, 2021
Simon Gazagnes, Michael H F Wilkinson
exaly  

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