SUMMIT (TOPOGRAPHY)
(Redirected from Topographical summit)


In topography, a 'summit' is a point on a surface which is higher in elevation than all points immediately adjacent to it. Mathematically speaking, a summit is a local maximum in elevation.
The term "summit" is generally only used for a mountain peak with some significant amount of topographic prominence or topographic isolation (distance from the nearest point of higher elevation); for example, a boulder next to the main summit of a mountain is not considered a summit. Summits near a higher peak, with some prominence or isolation, but not reaching a certain cutoff value for these quantities, are often considered ''subsummits'' (or ''subpeaks'') of the higher peak, and are considered as part of the same mountain.
A pyramidal peak is an exaggerated form produced by ice erosion of a mountain top.
★ Pyramidal peak
★ Hill
★ Maxima and minima

Mount Damavand in winter, Iran

View from Stony Man summit at Skyline Drive, Virginia
In topography, a 'summit' is a point on a surface which is higher in elevation than all points immediately adjacent to it. Mathematically speaking, a summit is a local maximum in elevation.
The term "summit" is generally only used for a mountain peak with some significant amount of topographic prominence or topographic isolation (distance from the nearest point of higher elevation); for example, a boulder next to the main summit of a mountain is not considered a summit. Summits near a higher peak, with some prominence or isolation, but not reaching a certain cutoff value for these quantities, are often considered ''subsummits'' (or ''subpeaks'') of the higher peak, and are considered as part of the same mountain.
A pyramidal peak is an exaggerated form produced by ice erosion of a mountain top.
| Contents |
| See also |
See also
★ Pyramidal peak
★ Hill
★ Maxima and minima
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