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Polynomial Uniform Convergence

2012
For a sequence of polynomials that approximate a function \( f \in C\left[ {a,b} \right] \), an important issue for investigation is if the corresponding sequence of approximation errors converges uniformly to zero on \( \left[ {a,b} \right] \). In this chapter, we first show that such convergence is not guaranteed in the case that the polynomials are ...
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A Theorem in Uniform Convergence

The Mathematical Gazette, 1946
One of the most striking results in the theory of uniform convergence asserts that for a monotonic sequence of continuous functions, continuity of the limit function is a necessary and sufficient condition for uniform convergence.
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Uniform Stochastic Convergence

1994
Abstract This chapter concerns random sequences of functions on metric spaces. The main issue is the distinction between convergence at all points of the space (pointwise) and uniform convergence, where limit points are also taken into account. The role of the stochastic equicontinuity property is highlighted. Generic uniform convergence
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On Uniform Convergence

American Journal of Mathematics, 1935
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Uniform Convergence Behaviors

2022
Deyuan Meng, Mingjun Du, Yuxin Wu
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Uniform Convergence

1997
Gerard Buskes, Arnoud van Rooij
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