## Minimum Norm Extremals in Function Spaces: With Applications to Classical and Modern Analysis |

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### Contents

Section | 1 |

Existence Theorems | 12 |

Minimization with linear operators | 23 |

Copyright | |

10 other sections not shown

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### Common terms and phrases

Algebraic Analysis Applications approximation assume authors Banach space boundary bounded Chapter characterization clearly closed compact complete conclusion condition consider consistent constant construction continuous convergence convex Corollary curvature defined derivatives differences Differential Equations Edited element equality Example existence extended extremal fact finite follows given gives Golomb Groups Hence holds hypotheses implies independent inequality integer interpolation interval Jerome knots least Lemma linear functionals linear space mapping Math Methods minimization problem nonlinear norm obtain operator optimal perfect spline periodic points polynomial positive measure present Proceedings Proof proved REFERENCES relation Remarks result satisfies sequence solution spline functions Step subsequence subset sufficiently Suppose Theorem Theory tion unique variable variational VIII weak weakly zero