Fractals everywhere. - Michael F. Barnsley (Academic Press, 1988)

The science of fractal images. - Heinz-Otto Peitgen; Michael F. Barnsley (Springer, 1988)

Harnessing chaos for image synthesis. - Michael F. Barnsley; Arnaud Jacquin; Francois Malassenet; Laurie Reuter; Alan D. Sloane (SIGGRAPH, 1988)

Fractals everywhere, 2nd Edition. - Michael F. Barnsley (Academic Press, 1993)

Fractal image compression. - Michael F. Barnsley; Lyman P. Hurd (AK Peters, 1993)

Bildkompression mit Fraktalen. - Michael F. Barnsley; Lyman P. Hurd (Vieweg, 1996)

New Methods in Fractal Imaging. - Michael F. Barnsley; John Hutchinson (CGIV, 2006)

Measure-Valued Images, Associated Fractal Transforms, and the Affine Self-Similarity of Images. - Davide La Torre; Edward R. Vrscay; Mehran Ebrahimi; Michael F. Barnsley (SIAM J. Imaging Sci., 2009)

Transformations between Self-Referential Sets. - Michael F. Barnsley (Am. Math. Mon., 2009)

How to Transform and Filter Images Using Iterated Function Systems. - Michael F. Barnsley; Brendan Harding; Konstantin Igudesman (SIAM J. Imaging Sci., 2011)

Fractal Tilings from Iterated Function Systems. - Michael F. Barnsley; Andrew Vince (Discret. Comput. Geom., 2014)

The Chaos Game on a General Iterated Function System from a Topological Point of View. - Michael F. Barnsley; Krzysztof Lesniak (Int. J. Bifurc. Chaos, 2014)

Bilinear fractal interpolation and box dimension. - Michael F. Barnsley; Peter Massopust (J. Approx. Theory, 2015)

On the Continuity of the Hutchinson Operator. - Michael F. Barnsley; Krzysztof Lesniak (Symmetry, 2015)

Approximation of rough functions. - Michael F. Barnsley; Brendan Harding; Andrew Vince; P. Viswanathan (J. Approx. Theory, 2016)

Self-Similar Polygonal Tiling. - Michael F. Barnsley; Andrew Vince (Am. Math. Mon., 2017)

Self-Similar Polygonal Tiling: extended abstract. - Andrew Vince; Michael F. Barnsley (Electron. Notes Discret. Math., 2018)

Histopolating fractal functions. - Michael F. Barnsley; P. Viswanathan (J. Comput. Appl. Math., 2023)

Elementary fractal geometry. 5. Weak separation is strong separation. - Christoph Bandt; Michael F. Barnsley (CoRR, 2024)

Distortion Reversal in Aperiodic Tilings. - Louisa Barnsley; Michael F. Barnsley; Andrew Vince (Discret. Comput. Geom., 2024)