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1 касательная в точке перегиба
1) Engineering: flex tangent, inflection tangent, stationary tangent2) Mathematics: inflexional tangent3) Railway term: tangent at point of inflectionУниверсальный русско-английский словарь > касательная в точке перегиба
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2 точка перегиба
1. point of inflection2. inflection point -
3 кривой
1) arc
2) curved
– вершина кривой
– ветвь кривой
– вогнутость кривой
– дуга кривой
– завиток кривой
– звено кривой
– исследование кривой
– кривой излом
– крутизна кривой
– острие кривой
– отрезок кривой
– перегиб кривой
– петля кривой
– порядок кривой
– разрыв кривой
– спад кривой
– спрямление кривой
– спрямляемость кривой
– хвост кривой
– ход кривой
вычерчивание кривой по точкам — <engin.> curve fitting
вычерчивание эмпирической кривой — <engin.> curve fitting
длина замкнутой кривой — perimeter
касательная в точке перегиба кривой — inflexional tangent to a curve
наклон кривой подъемной силы — lift slope
нанесение кривой по точкам — graduation
натуральное уравнение кривой — natural equation of a curve
острие кривой первого рода — simple cusp
преобразование эмпирической кривой эффекта — rankit
прочерчиватель формы кривой — ondograph
размывание пика кривой — smearing of peak
сглаженность кривой плотности — flatness of a frequency curve
точка излома кривой — breakpoint
точка перегиба кривой — inflection point
точка самокасания кривой — flecnode
угловая точка кривой — salient point of a curve
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4 метод характерных точек
1) Engineering: feature point method2) Geophysics: ITI method, depth rule, inflection-tangent-intersection method, quick analysis techniqueУниверсальный русско-английский словарь > метод характерных точек
См. также в других словарях:
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Saddle point — In mathematics, a saddle point is a point in the domain of a function of two variables which is a stationary point but not a local extremum. At such a point, in general, the surface resembles a saddle that curves up in one direction, and curves… … Wikipedia
Critical point (mathematics) — See also: Critical point (set theory) The abcissae of the red circles are stationary points; the blue squares are inflection points. It s important to note that the stationary points are critical points, but the inflection points are not nor are… … Wikipedia
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Evolute — In the differential geometry of curves, the evolute of a curve is the locus of all its centers of curvature. Equivalently, it is the envelope of the normals to a curve. The original curve is an involute of its evolute. (Compare and… … Wikipedia
Derivative — This article is an overview of the term as used in calculus. For a less technical overview of the subject, see Differential calculus. For other uses, see Derivative (disambiguation) … Wikipedia
Dual curve — Curves, dual to each other; see below for properties. In projective geometry, a dual curve of a given plane curve C is a curve in the dual projective plane consisting of the set of lines tangent to C. There is a map from a curve to its dual,… … Wikipedia