I will make papers available on this page when they are in a complete
form, and post a note when they are substantively updated.
Research Publications by Adam Coffman
THIS PAGE IS OBSOLETE.
PLEASE VISIT THE NEW BETA SITE
at http://users.ipfw.edu/CoffmanA/linx4.html
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A. Coffman
and Y. Pan, Glaeser's
inequality on an interval, Preprint, 8 pages. Posted May
18, 2010, updated June 1, 2010.
- Without
figures:
- With 3
figures:
- An abstract for
a talk
based on this paper appears in
the Spring
2010 Newsletter of the Indiana Section of the MAA.
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| A. Coffman
and Y. Pan, Some
nonlinear differential inequalities and an application to
Hölder continuous almost complex structures, to appear
in Annales de l'Institut Henri Poincaré (C) Analyse Non
Linéaire, 12 pages. Posted July 1, 2009, updated Oct. 16, 2009.
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A. Coffman and M. Frantz, Möbius
transformations and ellipses, The Pi Mu
Epsilon Journal (6) 12 (2007), 339-345.
- abstract.txt
- Without figures:
- With 3 figures:
- There is also a significantly longer version of this paper,
with several different proofs of the main result, more pictures,
and a longer list of references: see Ellipses in the inversive
plane, listed under Lecture Notes (below).
- For related
images, see the link on the "hippopede of Proclus" on
my graphics
gallery page.
- An abstract for
a talk
based on this paper appears in
the Spring
2003 Newsletter of the Indiana Section of the MAA.
- MathEduc Database
review: 2007b.00404
- ResearchIndex 701790
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Thesis excerpts
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A. Coffman, Enumeration and Normal Forms of Singularities
in Cauchy-Riemann Structures, Ph.D. dissertation, University of
Chicago. Defended June 9, 1997.
- Available in The
University of Chicago Library system.
- #QA999.C64 in the University of Chicago Library Catalog, in the Eckhart math library
- WorldCat
entry: the entire thesis may be viewable online via ProQuest
and UMI.
- Chapter I, Introduction:
- Chapter II, Degeneracy loci in CR geometry, and
comprehensive bibliography, 20 pages.
- Chapters III and V, condensed into: Formal stability of the CR
cross-cap, 26 pages.
- Chapter IV, condensed into: Complexification of the CR
cross-cap, see my Lecture Notes (below), and also Example 8.5
in my ...real Veronese varieties paper (above).
- Listed in the Feb. 1999
AMS Notices,
p. 251.
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| A. Coffman, A Classification of Quadratically Parametrized
Maps of the Real Projective Plane, B.S. Honors Thesis,
University of Michigan, Ann Arbor, 1991. |
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