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concavity    
n. 中央凹陷,凹洼,凹状

中央凹陷,凹洼,凹状

concavity
n 1: a shape that curves or bends inward [synonym: {concave shape},
{concavity}, {incurvation}, {incurvature}]
2: the property possessed by a concave shape [synonym: {concavity},
{concaveness}]

Concavity \Con*cav"i*ty\, n.; pl. {Concavities}. [L. concavitas:
cf. F. concavit['e]. See {Concave}.]
A concave surface, or the space bounded by it; the state of
being concave.
[1913 Webster]

118 Moby Thesaurus words for "concavity":
aduncity, alveolation, alveolus, antrum, aquilinity, arching,
arcuation, armpit, basin, boss, bowl, bump, cavity, circularity,
colophon, concameration, concave, convexity, convolution, crater,
crookedness, crypt, cup, curvation, curvature, curving, curvity,
dactylogram, dactylograph, de-escalation, debasement, decurvation,
decurvature, degradation, demotion, dent, depression, descent,
detrusion, diminution, dint, dip, ducking, embossment, excrescence,
excurvation, excurvature, fingerprint, fold, follicle, footmark,
footprint, footstep, fossil footprint, funnel chest, hauling down,
hole, hollow, hollow shell, hollowness, hookedness, ichnite,
ichnolite, impress, impression, imprint, incurvation, incurvature,
incurvity, indent, indentation, indention, lacuna, lowering, lump,
pad, paw print, pawmark, pimple, pit, pocket, print, pug, pugmark,
punch bowl, recurvation, recurvature, recurvity, reduction,
rondure, rotundity, sag, scoop, seal, shell, sigil, signet, sink,
sinkage, sinkhole, sinking, sinuosity, sinuousness, sinus, socket,
stamp, step, stud, submergence, thrusting under, thumbmark,
thumbprint, tortuosity, tortuousness, trough, vaulting, vestige,
vug


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  • Concavity and Points of Inflection - GeeksforGeeks
    Concavity in a curve refers to its curvature, or the way it bends If a curve is concave up, it opens upward like a cup, while if it's concave down, it opens downward like a frown
  • The Second Derivative and Concavity - Saint Louis University
    For concavity, we want to zoom out a bit, so the graph curves up or down from a line We say that a graph is concave up if the line between two points is above the graph, or alternatively if the first derivative is increasing (In finance, such a curve is said to be convex )





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