Blossom (functional)
In numerical analysis, a blossom is a functional that can be applied to any polynomial, but is mostly used for Bézier and spline curves and surfaces. The blossom of a polynomial ƒ, often denoted is completely characterised by the three properties:
* It is a symmetric function of its arguments: (where π is any permutation of its arguments).
* It is affine in each of its arguments:
* It satisfies the diagonal property:
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Blossom (functional)
In numerical analysis, a blossom is a functional that can be applied to any polynomial, but is mostly used for Bézier and spline curves and surfaces. The blossom of a polynomial ƒ, often denoted is completely characterised by the three properties:
* It is a symmetric function of its arguments: (where π is any permutation of its arguments).
* It is affine in each of its arguments:
* It satisfies the diagonal property:
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In numerical analysis, a bloss ...... tisfies the diagonal property:
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In numerical analysis, a bloss ...... tisfies the diagonal property:
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Blossom (functional)
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