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Stolz angle convergence
in metric spaces
Larry Eugene Snyder |
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Vol. 22 (1967), No. 3, 515–522
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Abstract |
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A function f defined on the real line is said to be a Stolz angle limit function if there is a function ϕ defined on the upper half-plane with property that at each point (x,0) there is a Stolz angle such that the boundary limit of ϕ relative to the Stolz angle exists and is equal to f(x). In this paper the notion of Stolz angle convergence is extended fol functions defined on metric spaces. |
Mathematical Subject Classification
Primary: 54.35
Secondary: 04.00
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Milestones
Received: 5 April 1965
Published: 1 September 1967
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Authors |
| Larry Eugene Snyder | |
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