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One may also find the modulus of uniform convexity via similar triangles.
A mapping providing such a for a given and is called a modulus of uniform convexity.
Let ((X,d)) be a complete uniformly convex metric space with monotone modulus of uniform convexity.
A map is called modulus of uniform convexity if for given.
Let be a uniformly convex hyperbolic with modulus of uniform convexity For any, and (2.15).
A mapping providing such a for given and is called a modulus of uniform convexity.
Then is uniformly convex, and (2.16). is a modulus of uniform convexity.
Let X be a (UC) hyperbolic space with monotone modulus of uniform convexity η.
[15] Let (X, d, W) be a complete uniformly convex hyperbolic space with monotone modulus of uniform convexity.
[[23], Lemma[7]] Let (X, d, W) be a UCW-hyperbolic space with modulus of uniform convexity η.
Let ((X, d, W)) be a uniformly convex hyperbolic space with monotone modulus of uniform convexity η and (xin X).
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