Charles Hermite - definizione. Che cos'è Charles Hermite
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Cosa (chi) è Charles Hermite - definizione


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
  • Example with finite-difference tangents
  • The four Hermite basis functions. The interpolant in each subinterval is a linear combination of these four functions.
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.
Hermite ring         
In algebra, the term Hermite ring (after Charles Hermite) has been applied to three different objects.
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:

Wikipedia

Charles Hermite
| birth_place = Dieuze, Moselle, France