Convex Geometry I. Definitions, Properties and Fundamental Theorems : Convexity in ...

Convexity in ...
Convex Geometry I. Definitions, Properties and Fundamental Theorems

Author : Jean-Charles PINOLI

Publication date: November 10, 2020 | Lire en français

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6. Convexity in ...

Above: Convexity in $ℝ_{2}^{n}$ : definitions

The n-dimensional Euclidean space will be noted $ℝ_{2}^{n}$ (in general n ≥ 2) (p. 6 of [AF 123]) and its origin o. The Euclidean metric will be noted

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Bibliography

(1) - ANDERSON (R.D.), KLEE (V.) - Convex functions and upper-semicontinuous collections, - Duke Mathematical Journal, Vol. 19, pp. 349-357 (1952).
(2) - ASPLUND (E.) - Čebyšev sets in Hilbert space, - Transactions of the American Mathematical Society, Vol. 144, pp....

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Convexity in ... Convex Geometry I. Definitions, Properties and Fundamental Theorems

6. Convexity in ...

Bibliography

Convexity in ...
Convex Geometry I. Definitions, Properties and Fundamental Theorems