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Effective Ratner theorem for ASL(2,R) and gaps in \sqrt{n} modulo 1
Tim Browning, Ilya Vinogradov
Let G=ASL(2,R) be the affine special linear group of the plane, and set Gamma=ASL(2,Z). Building on recent work of Strömbergsson we prove a rate of equidistribution for the orbits…
math.DS2013
Ergodic Properties of -Free Integers in Number Fields
Francesco Cellarosi, Ilya Vinogradov
Let be a degree extension. Inside the ring of integers we define the set of -free integers and a natural -action on…