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Fractal approximation of a function from a countable sample set and associated fractal operator - MaRDI portal

Fractal approximation of a function from a countable sample set and associated fractal operator (Q2289389)

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Fractal approximation of a function from a countable sample set and associated fractal operator
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    Fractal approximation of a function from a countable sample set and associated fractal operator (English)
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    28 January 2020
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    First, the author recalls the definition of a fractional interpolation function for a countably infinite set, then, departing from a real (or complex)-valued Lipschitz function on a compact real interval, the author sets up a suitable fractal interpolation function and provides a list of properties of its associated fractal operator.
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    fractal interpolation
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    countable data set
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    fractal operator
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    relatively bounded operators
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    Lipschitz function
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    nonlinear operator
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