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・ Shapley–Folkman lemma
・ Shapley–Sawyer Concentration Class
・ Shape (song)
・ Shape analysis
・ Shape analysis (digital geometry)
・ Shape analysis (program analysis)
・ Shape and form (visual arts)
・ Shape ApS
・ Shape Arts
・ Shape coding
・ Shape context
・ Shape correction function
・ Shape dynamics
・ Shape extension
・ Shape factor
Shape factor (image analysis and microscopy)
・ Shape grammar
・ SHAPE High School
・ Shape moiré
・ Shape note
・ Shape of Despair
・ Shape of Despair (album)
・ Shape of My Heart
・ Shape of My Heart (disambiguation)
・ Shape of My Heart (Noah and the Whale song)
・ Shape of the distribution
・ Shape of the Moon
・ Shape of the universe
・ Shape of Things to Come
・ Shape of Things to Come (George Benson album)


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Shape factor (image analysis and microscopy) : ウィキペディア英語版
Shape factor (image analysis and microscopy)

Shape factors are dimensionless quantities used in image analysis and microscopy that numerically describe the shape of a particle, independent of its size. Shape factors are calculated from measured dimensions, such as diameter, chord lengths, area, perimeter, centroid, moments, etc. The dimensions of the particles are usually measured from two-dimensional cross-sections or projections, as in a microscope field, but shape factors also apply to three-dimensional objects. The particles could be the grains in a metallurgical or ceramic microstructure, or the microorganisms in a culture, for example. The dimensionless quantities often represent the degree of deviation from an ideal shape, such as a circle, sphere or equilateral polyhedron.〔L. Wojnar & K.J. Kurzydłowski, et al., ''Practical Guide to Image Analysis'', ASM International, 2000, p 157-160, ISBN 0-87170-688-1.〕 Shape factors are often ''normalized'', that is, the value ranges from zero to one. A shape factor equal to one usually represents an ideal case or maximum symmetry, such as a circle, sphere, square or cube.
==Aspect ratio==

The most common shape factor is the aspect ratio, a function of the largest diameter and the smallest diameter orthogonal to it:
:A_R = \frac
The normalized aspect ratio varies from approaching zero for a very elongated particle, such as a grain in a cold-worked metal, to near unity for an equiaxed grain. The reciprocal of the right side of the above equation is also used, such that the AR varies from one to approaching infinity.

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