Call Number (LC) Title Results
QA614.86 .E34 1990 Measure, topology, and fractal geometry / 1
QA614.86 .F35 2003 Fractal geometry : mathematical foundations and applications / 1
QA614.86 .F72 1989 Fractals : selected reprints / 1
QA614.86 .F724 2002 Fractals, graphics, and mathematics education / 1
QA614.86 .F73 1990 Fractals in the natural sciences : a discussion / 1
QA614.86 .G46 1991 Fractal geometries / 1
QA614.86 .H45 2007eb Getting acquainted with fractals / 1
QA614.86 .L3813 1991 Fractals : endlessly repeated geometrical figures / 1
QA614.86 .M23 2004 Fractals and chaos : the Mandelbrot set and beyond : selecta volume C / 1
QA614.86 .M286 2000 The Mandelbrot set, theme and variations / 1
QA614.86 .M86 2002 Indra's pearls : the vision of Felix Klein / 1
QA614.86 .P43 1992 Chaos and fractals : new frontiers of science / 2
QA614.86 .P45 1992 Fractals for the classroom / 1
QA614.86 .Q27 2014eb Julia sets and complex singularities of free energies / 1
QA614.86 .S86 2016 Horizons of fractal geometry and complex dimensions : 2016 Summer School on Fractal Geometry and Complex Dimensions, in celebration of the 60th birthday of Michel Lapidus, June 21-29, 2016, California Polytechnic State University, San Luis Obispo, California /
Horizons of fractal geometry and complex dimensions : 2016 Summer School, Fractal Geometry and Complex Dimensions, in celebration of the 60th birthday of Michel Lapidus, June 21-29, 2016, California Polytechnic State University, San Luis Obispo, California /
2
QA614.86 .Y3513 1997 Mathematics of fractals / 1
QA614.9 B37 1998 Existence and persistence of invariant manifolds for semiflows in Banach space / 1
QA614.9 .B57 1984 Large deviations and the Malliavin calculus / 1
QA614.9 .B74 2001 Noncompact problems at the intersection of geometry, analysis, and topology : proceedings of the Brezis-Browder Conference, Noncompact Variational Problems and General Relativity, October 14-18, 2001, Rutgers, the State University of New Jersey, New Brunswick, NJ / 2
QA614.9 .K57 1996 Analytic deformations of the spectrum of a family of Dirac operators on an odd-dimensional manifold with boundary / 1