1995
DOI: 10.1016/0165-0270(94)00109-t
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Automating the quantitative analysis of 2-D neural dendritic trees

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Cited by 6 publications
(4 citation statements)
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“…primary, secondary, tertiary, etc. ), number of branches, number of roots, number of bifurcations, number of terminal tips (topological degree) and sequences of branch order (Amthor et al ., 1983; Van Pelt & Verwer, 1986; Uylings et al ., 1989; Montague & Friedlander, 1991; Villa & Amthor, 1995). To study the stratification level of their dendrites, most cells were also three‐dimensionally reconstructed by using Object–Image and Rotator.…”
Section: Methodsmentioning
confidence: 99%
“…primary, secondary, tertiary, etc. ), number of branches, number of roots, number of bifurcations, number of terminal tips (topological degree) and sequences of branch order (Amthor et al ., 1983; Van Pelt & Verwer, 1986; Uylings et al ., 1989; Montague & Friedlander, 1991; Villa & Amthor, 1995). To study the stratification level of their dendrites, most cells were also three‐dimensionally reconstructed by using Object–Image and Rotator.…”
Section: Methodsmentioning
confidence: 99%
“…Morphological differences to elucidate the physiological mechanisms [30] or classify a set of cell populations with different functions such as neurons [31, 32]. …”
Section: Overview Of Contributionsmentioning
confidence: 99%
“…The extracting features as cell area, perimeter, centroid, and the length of major and minor axes for calculating more meaningful parameters such as displacement, protrusiveness, and ellipticity, are used to analyze the dynamic changes of human cancerous glioma cells [35], which can also be used to identify different classed of neurons and relate neural structure (such as total dendritic length and dendritic field area) to function [31]. …”
Section: Tasks and Problemsmentioning
confidence: 99%
“…In instances where geometrically sensible sets of connected voxels are obtained, it then can be useful to subject the data to thinning ("skeletonizing") or watershed procedures, with the aim of obtaining the medial axis (roughly, the local center-point of the data). This can produce (for neurons) a tree structure which is one voxel thick, except at branch points, and that can be automatically traversed in order to extract topological and geometrical properties (see the 1995 work of Mark F. Villa and Franklin R. Amthor 57 for the 2D and Stephen L. Senft 58 for the 3D case). It also is possible in this way to recover an estimate of the diameter at each point, an important variable for understanding the potential metabolic and electrochemical properties of cells.…”
mentioning
confidence: 99%