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Let be a uniformly convex Banach space and be a closed ball of.
Let be a uniformly convex Banach space, and and be a closed ball of.
Let be a uniformly convex Banach space and let be a closed ball of.
Let be a uniformly convex Banach space, be a positive number and be a closed ball of.
[24]Let E be a uniformly convex Banach space and B R (0) be a closed ball of E.
Let E be a real Hilbert space and B R ( 0 ) be a closed ball of H.
Similar(38)
Set, then is a closed ball.
(BsubsetRe^{n}) is a closed ball and (B x,Delta)) is the closed ball centered at x, with radius (Delta>0).
where (B_{r^{primeprime}}(0,mathcal{Y})) is a closed ball of radius (r^{primeprime}).
Then B ( x, r ) ¯ = { y ∈ X : d ( x, y ) ⪯ r } is a closed ball.
where (B_{r^{primeprime}}(0,mathcal{BPC})) is a closed ball of radius (r^{primeprime}).
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