We extend the (CN) inequality of Bruhat and Tits in 
spaces to the general setting of uniformly convex hyperbolic spaces. We also show that, under some appropriate conditions, the sequence of Ishikawa iteration defined by Panyanak converges to a strict fixed point of a multi-valued Suzuki mapping.
A generalization of the (CN) inequality and its applications
Laokul, T. and Panyanak, B.
Abstract
carpathian_2020_36_1_81_90_abstractFull PDF
carpathian_2020_36_1_81_90Additional Information
| Author(s) | Panyanak, B., Laokul, T. |
|---|
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