On-line preprints and reprints

G. A. Edgar
Department of Mathematics
The Ohio State University
Columbus, OH 43210   U.S.A.

files available

Fractional iteration of series and transseries   Trans. Amer. Math. Soc. 365 (2013) 5805--5832

Transseries: ratios, grids, and witnesses 

Transseries: composition, recursion, and convergence 

Transseries for beginners  Real Analysis Exchange 35 (2010) 253--310

Fractals and Universal Spaces in Dimension Theory by Stephen Leon Lipscomb (review) Bull. Amer. Math. Soc. 47 (2010) 163--170

Weak separation in self-similar fractals   Topology Proceedings 34 (2009) 245-282 [with Manav Das]

Eigenvalues of a self-differential operator  International Journal of Pure and Applied Mathematics 52 (2009) 87--115 [with Yuri Dimitrov]

Solutions of self-differential functional equations  Real Analysis Exchange 32 (2007) 29-54 [with Yuri Dimitrov]

Centered densities and fractal measures  New York Journal of Mathematics 13 (2007) 33-87

Separation Properties for Graph-Directed Self-Similar Fractals  Topology and its Applications 152 (2005) 138-156 [with Manav Das]

Borel subrings of the reals  Proc. Amer. Math. Soc. 131 (2003) 1121-1129 [with Chris Miller]

Hausdorff dimension, analytic sets and transcendence Real Analysis Exchange 27 (2002) 335-339 [with Chris Miller]   

Packing measure in general metric space. Real Analysis Exchange 26 (2001) 831-852

The forest fractal puzzle.   Computers & Graphics 24 (2000) 133-141

A fractal dimension estimate for a graph-directed IFS of non-similarities. [with J. Golds] Indiana Univ. Math. J. 48 (1999) 429-448   [ errata]

Fine variation and fractal measures. Real Analysis Exchange 20 (1995) 256-280   MR 96a:28012

Packing measure as a gauge variation. Proc. Amer. Math. Soc. 122 (1994) 167-174    MR 94k:28009   [ errata]

Multifractal decompositions of digraph recursive fractals.  Proc. London Math. Soc. 65 (1992) 604--628. [with R. D. Mauldin]    MR 93h:28010   [ errata]

Fractal dimension of self-affine sets: some examples.    In: Measure Theory 1990, D. Kölzow (editor).   Suppl. ai Rendiconti del Circolo Matematico di Palermo, Ser. II, no. 28, 1992. pp. 341--358.    MR 94a:28019

Three IFS programs for Macintosh.  Amygdala #24 (June 29, 1991) pp. 3--8.   [ errata]

Complex martingale convergence  In: Banach Spaces, N. Kalton and E. Saab (editors), Lecture Notes in Mathematics 1166, Springer-Verlag, 1985. pp. 38-59.

Realcompactness and measure-compactness of the unit ball in a Banach space  In: Measure Theory, Oberwolfach 1983, D. Kölzow and D. Maharam-Stone (editors), Lecture Notes in Mathematics 1089, Springer-Verlag, 1984. pp. 232-240.

Two integral representations  In: Measure Theory and Its Applications, J. Belley, J. Dubois, P. Morales (editors), Lecture Notes in Mathematics 1033, Springer-Verlag, 1983. pp. 193-198.

On pointwise-compact sets of measurable functions  In: Measure Theory, Oberwolfach 1981, D. Kölzow and D. Maharam-Stone (editors), Lecture Notes in Mathematics 945, Springer-Verlag, 1982. pp. 24-28.

On compactness and optimality of stopping times In: Martingale Theory in Harmonic Analysis and Banach Spaces, J.-A. Chao and W. A. Woyczynski (editors), Lecture Notes in Mathematics 939, Springer-Verlag, 1982. pp. 36--61. [with A. Millet and L. Sucheston]

A long James space. In: Measure Theory, Oberwolfach 1979, D. Kölzow (editor), Lecture Notes in Mathematics 749, Springer-Verlag, 1980. pp. 31-37.

On the Radon-Nikodym property and martingale convergence  In: Vector Space Measures and Applications II, R. M. Aron and S. Dineen (editors), Lecture Notes in Mathematics 645, Springer-Verlag, 1978. pp. 62-76.