Non-expansive Mappings in Uniformly Convex Space - Muriithi, Kinyua
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Most Sequences derived from a family of non-expansive maps converges strongly to a fixed point of closed convex bounded subset of:Lp space, uniformly convex real Banach space with at least one of the maps being demi-compact and Hilbert spaces.The strong convergence of the sequences is achieved under certain mild conditions on some given parameters in a general Banach space.In these work we prove theorems on strong convergence of sequences with the conditions into considerations.These work gives an insight to a step by step approach to proves of theorems on convergences of sequences

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Produktbeschreibung
Most Sequences derived from a family of non-expansive maps converges strongly to a fixed point of closed convex bounded subset of:Lp space, uniformly convex real Banach space with at least one of the maps being demi-compact and Hilbert spaces.The strong convergence of the sequences is achieved under certain mild conditions on some given parameters in a general Banach space.In these work we prove theorems on strong convergence of sequences with the conditions into considerations.These work gives an insight to a step by step approach to proves of theorems on convergences of sequences
Autorenporträt
Muriithi Kinyua was born in Embu County in Kenya. Currently pursuing a PhD programe in Pure Mathematics at Jomo Kenyatta University in Kenya. A holder of master¿s degree in pure mathematics and bachelor's degree in education science(double mathematics) from Kenyatta University in Kenya. At present teaching mathematics in high school in Kenya.