7. Convexity in ...

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

7.1 Bunt and Motzkin theorem

Bunt and Motzkin's theorem characterizes the convexity of a closed non-empty subset X of the Euclidean space $ℝ_{2}^{n}$ by the existence of a unique orthogonal projection onto X for each point of $ℝ_{2}^{n}$ ...

You do not have access to this resource.

Exclusive to subscribers. 97% yet to be discovered!

You do not have access to this resource. Click here to request your free trial access!

Already subscribed? Log in!

Ongoing reading
Convexity in ...

Previous
page Convexity in ...

Convex and star functions in ...

Article included in this offer

"Mathematics"

( 165 articles )

Complete knowledge base

Updated and enriched with articles validated by our scientific committees

Services

A set of exclusive tools to complement the resources

View offer details

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...

You do not have access to this resource.

Exclusive to subscribers. 97% yet to be discovered!

You do not have access to this resource. Click here to request your free trial access!

Already subscribed? Log in!