Non-computable Julia sets - Mark Braverman; Michael Yampolsky (CoRR, 2004)

On computational complexity of Siegel Julia sets - Ilia Binder; Mark Braverman; Michael Yampolsky (CoRR, 2005)

On computational complexity of Riemann mapping - Ilia Binder; Mark Braverman; Michael Yampolsky (CoRR, 2005)

Constructing non-computable Julia sets. - Mark Braverman; Michael Yampolsky (STOC, 2007)

Cylinder Renormalization of Siegel Disks. - Denis Gaidashev; Michael Yampolsky (Exp. Math., 2007)

Filled Julia Sets with Empty Interior Are Computable. - Ilia Binder; Mark Braverman; Michael Yampolsky (Found. Comput. Math., 2007)

Computability of Julia Sets. - Mark Braverman; Michael Yampolsky (Springer, 2009)

Fixed Point of the Parabolic Renormalization Operator. - Oscar E. Lanford III; Michael Yampolsky (Springer, 2014)

Almost Every Real Quadratic Polynomial has a Poly-time Computable Julia Set. - Artem Dudko; Michael Yampolsky (Found. Comput. Math., 2018)

Non computable Mandelbrot-like sets for a one-parameter complex family. - Daniel Coronel; Cristobal Rojas; Michael Yampolsky (Inf. Comput., 2018)

How to lose at Monte Carlo: a simple dynamical system whose typical statistical behavior is non-computable. - Cristobal Rojas; Michael Yampolsky (STOC, 2020)

Real Quadratic Julia Sets Can Have Arbitrarily High Complexity. - Cristobal Rojas; Michael Yampolsky (Found. Comput. Math., 2021)

Computability in Harmonic Analysis. - Ilia Binder; Adi Glucksam; Cristobal Rojas; Michael Yampolsky (Found. Comput. Math., 2022)

Embedded UV Sensors in CMOS SOI Technology. - Michael Yampolsky; Evgeny Pikhay; Yakov Roizin (Sensors, 2022)

High-Sensitivity CMOS-Integrated Floating Gate-Based UVC Sensors. - Michael Yampolsky; Evgeny Pikhay; Ruth Shima Edelstein; Yakov Roizin (Sensors, 2023)