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
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A. Coffman
and Y. Pan, Glaeser's
inequality on an interval, Real Analysis
Exchange (2) 36 (2010/2011), 483-490.
- 6 pages:
- Here's a longer version, 8 pages with 3
figures:
- Project
Euclid abstract
(and full text link for subscribers)
- An abstract for
a talk
based on this paper appears in
the Spring
2010 Newsletter of the Indiana Section of the MAA.
- MathSciNet
pre-review: 3016732
- Zbl. Math
review: 1259.26022
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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
- CiteSeer record
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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.
- MathSciNet entry: 2716702
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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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