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Qu'est-ce (qui) est Charles Hermite - définition

Cubic Hermite spline

$Cardinal spline example in 2D. The line represents the curve, and the squares represent the control points <math>\boldsymbol{p}_k</math>. Notice that the curve does not reach the first and last points; these points do, however, affect the shape of the curve. The tension parameter used is 0.1$

SPLINE WHERE EACH PIECE IS A THIRD-DEGREE POLYNOMIAL SPECIFIED IN HERMITE FORM: THAT IS, BY ITS VALUES AND FIRST DERIVATIVES AT THE END POINTS OF THE CORRESPONDING DOMAIN INTERVAL

Cubic spline; Cubic Hermite curve; Cubic Hermite curves; Cardinal spline; Catmull-Rom spline; Hermite curve; Hermite curves; Cubic interpolation; Cubic hermite spline; Catmull–Rom spline; Cspline; Catmull-Rom; Cubic Hermite Polynomial; Draft:Cubic interpolation

In numerical analysis, a cubic Hermite spline or cubic Hermite interpolator is a spline where each piece is a third-degree polynomial specified in Hermite form, that is, by its values and first derivatives at the end points of the corresponding domain interval.

https://en.wikipedia.org/wiki/Cubic_Hermite_spline

Hermite ring

In algebra, the term Hermite ring (after Charles Hermite) has been applied to three different objects.

https://en.wikipedia.org/wiki/Hermite_ring

Hermite–Hadamard inequality

THEOREM

Hermite-Hadamard Inequality; Hermite-Hadamard inequality; Hermite–Hadamard Inequality

In mathematics, the Hermite–Hadamard inequality, named after Charles Hermite and Jacques Hadamard and sometimes also called Hadamard's inequality, states that if a function ƒ : [a, b] → R is convex, then the following chain of inequalities hold:

https://en.wikipedia.org/wiki/Hermite–Hadamard_inequality

Wikipédia

Charles Hermite

| birth_place = Dieuze, Moselle, France

https://en.wikipedia.org/wiki/Charles Hermite