Fixed Point Theory for Lipschitzian-type Mappings with Applications, 2009
Geometric structures such as convexity and smoothness of Banach spaces play an important role in ... more Geometric structures such as convexity and smoothness of Banach spaces play an important role in the existence and approximation of fixed points of nonlinear mappings. This chapter presents a substantial number of useful pro-perties of duality mappings and Banach spaces having these geometric structures.
Proceedings of the Royal Society of Edinburgh: Section A Mathematics, 1991
SynopsisWe obtain best possible uniform error bounds for the derivatives of the Abel–Gontscharoff... more SynopsisWe obtain best possible uniform error bounds for the derivatives of the Abel–Gontscharoff polynomial interpolation of a function on the interval [a, b].
Fixed Point Theory for Lipschitzian-type Mappings with Applications, 2009
Geometric structures such as convexity and smoothness of Banach spaces play an important role in ... more Geometric structures such as convexity and smoothness of Banach spaces play an important role in the existence and approximation of fixed points of nonlinear mappings. This chapter presents a substantial number of useful pro-perties of duality mappings and Banach spaces having these geometric structures.
Proceedings of the Royal Society of Edinburgh: Section A Mathematics, 1991
SynopsisWe obtain best possible uniform error bounds for the derivatives of the Abel–Gontscharoff... more SynopsisWe obtain best possible uniform error bounds for the derivatives of the Abel–Gontscharoff polynomial interpolation of a function on the interval [a, b].
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