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Stephen Semmes

Publications and source records attributed to Stephen Semmes.

At least 55 records · Page 3Linked to original sources

Analysis on disconnected sets

Some aspects of analysis on disconnected sets are briefly discussed, more along the lines of regions with infinitely many components than Cantor sets.

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Mappings and spaces, 2

This paper is concerned with analysis on metric spaces in a variety of settings and with several kinds of structure.

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Adventures in harmonic analysis

These informal notes deal with Fourier series in one or more variables, Fourier transforms in one variable, and related matters.

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Notes on p-adic numbers

These notes deal with some basic notions related to p-adic numbers and functions of p-adic numbers.

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Potpourri, 11

These informal notes deal with some topics related to analysis on metric spaces.

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Potpourri, 10

These notes, associated with a topics course, are largely concerned with Hausdorff measures and a class of metric spaces which behave like Cantor sets.

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Potpourri, 9

These notes, associated with a topics course, are concerned with Hausdorff measures and Lipschitz functions on metric spaces.

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Potpourri, 8

These notes, associated with a topics course, deal with some special features of summability and supremum norms which are often useful.

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Potpourri, 6

These notes, associated with a topics course, are concerned with some general methods related to norms and linear transformations.

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Potpourri, 7

These notes, associated with a topics course, deal with some special cases involving norms and linear transformations.

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Potpourri, 5

These notes deal with some topics related to limits of norms, functions on the unit circle, and so on.

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Potpourri, 4

These notes, connected to a "potpourri" topics course currently underway, are concerned with some interrelated themes of polynomials, functions on the unit circle or interval, and norms.

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Potpourri, 3

These notes are connected to a "potpourri" topics class and deal with some special cases of norms of various objects which arise in classical analysis.

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