Sidorov, Nikita - Department of Mathematics, University of Manchester Institute of Science and Technology

Advanced Search

Sidorov, Nikita - Department of Mathematics, University of Manchester Institute of Science and Technology

BIJECTIVE ARITHMETIC CODINGS OF HYPERBOLIC AUTOMORPHISMS OF THE
AN EXPLICIT COUNTEREXAMPLE TO THE LAGARIAS-WANG FINITENESS CONJECTURE
NUMBER OF REPRESENTATIONS RELATED TO A LINEAR RECURRENT BASIS
UNIVERSAL -EXPANSIONS NIKITA SIDOROV
Bijective and general arithmetic codings for Pisot toral automorphisms
ALMOST EVERY NUMBER HAS A CONTINUUM OF -EXPANSIONS
UNIQUE REPRESENTATIONS OF REAL NUMBERS IN NON-INTEGER BASES
SUM-OF-DIGITS FUNCTION FOR CERTAIN NON-STATIONARY BASES
LAWS OF LARGE NUMBERS AND THE CENTRAL LIMIT THEOREM FOR SEQUENCES OF
MUTUAL INFORMATION AND CAPACITY OF A LINEAR DIGITAL CHANNEL
ERGODIC PROPERTIES OF ERD OS MEASURE, THE ENTROPY
SINGULARITY AND ABSOLUTE CONTINUITY OF MEASURES ASSOCIATED WITH A ROTATION OF THE CIRCLE
AN ARITHMETIC GROUP ASSOCIATED WITH A PISOT UNIT, AND ITS
######### 11 #### 1993 #. ########## ##### ########## # ####### ##################### N### Z, ###
ON THE TOPOLOGY OF SUMS IN POWERS OF AN ALGEBRAIC NUMBER
LMS J. Comput. Math. 13 (2010) 130143 Ce2010 Authors doi:10.1112/S1461157008000430
PERIODIC UNIQUE BETA-EXPANSIONS: THE SHARKOVSKII ORDERING
EXPANSIONS IN NON-INTEGER BASES: LOWER, MIDDLE AND TOP ORDERS
On the Gibbs properties of Bernoulli convolutions related to -numeration in multinacci bases1
EXPANSIONS IN NON-INTEGER BASES NIKITA SIDOROV
INSTITUTE OF PHYSICS PUBLISHING NONLINEARITY Nonlinearity 17 (2004) 14551480 PII: S0951-7715(04)69777-5
ERGODIC-THEORETIC PROPERTIES OF CERTAIN BERNOULLI CONVOLUTIONS
1106 Communications of the Moscow Mathematical Society Bijective coding of automorphisms of
SPECTRA OF BERNOULLI CONVOLUTIONS AS MULTIPLIERS IN Lp ON THE CIRCLE
ON THE FINE STRUCTURE OF STATIONARY MEASURES IN SYSTEMS WHICH CONTRACTONAVERAGE
ARITHMETIC DYNAMICS NIKITA SIDOROV
ON THE TOPOLOGY OF SUMS IN POWERS OF AN ALGEBRAIC NUMBER
Submitted to: c Nikita Sidorov
On a Devil's staircase associated to the joint spectral radii of a family of pairs of matrices
On a Devil's staircase associated to the joint spectral radii of a family of pairs of matrices
EXTREMAL SEQUENCES OF POLYNOMIAL COMPLEXITY KEVIN G. HARE, IAN D. MORRIS, AND NIKITA SIDOROV