On the Construction of Minimum Bandwidth Functions from Discrete Data.
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WISCONSIN UNIV MADISON MATHEMATICS RESEARCH CENTER
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A solution is obtained, in the form of an extension of an appropriate L-spline, to the problem of constructing from discrete data a smooth complex-valued function g on a bounded interval of the real line so that the mean-square bandwidth or a generalized bandwidth of g is minimized, subject to an energy constraint. Author
- Numerical Mathematics