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首页> 外文期刊>Advances in mathematical sciences and applications >Fixed point, almost fixed point and best approximation of nonexpansive multivalued mapping in Banach spaces
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Fixed point, almost fixed point and best approximation of nonexpansive multivalued mapping in Banach spaces

机译:Banach空间中非膨胀多值映射的不动点,几乎不动点和最佳逼近

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We obtained sufficient conditions for the existence of fixed point, almost fixed point and best approximation of *-nonexpansive multivalued map defined on a nonconvex unbounded subset of a Banach spaces (as well as a hyperconvex space). Random version of several results is also proved. Our results generalize and extend several known results, both in deterministics and random cases.
机译:我们获得了在Banach空间(以及超凸空间)的一个非凸无界子集上定义的*-非膨胀多值映射的不动点,几乎固定点和最佳逼近的存在的充分条件。随机结果的几种结果也得到了证明。我们的结果概括并扩展了确定性和随机情况下的几个已知结果。

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