Due to the Covid-19 epidemics, this conference could not take place in residence at CIRM as originally intended.
CONFERENCE
KEY WORDS
Effective Methods, Multiplicativity and Randomness, Lattice Point Counting, Pseudorandomness
DESCRIPTION
The scope of the conference covers
  • additive problems including arithmetic dynamics
  • effectiveness in number theory
  • ergodic theory and probabilistic methods
  • (random) diophantine equations
  • Sarnak's conjecture
  • uniform distribution and normal numbers.
SCIENTIFIC COMMITTEE
ORGANIZING COMMITTEE
SPEAKERS
  • Attila Bérczes (University of Debrecen) - VIDEO
    On some diophantine equations in separated variables
  • Vitaly Bergelson (Ohio State University) - VIDEO
    Independence of actions of (N,+) and (N,×) and Sarnak’s Möbius disjointness
  • Régis de la Bretèche (IMJ-PRG Paris) - VIDEO
    Higher moments of primes in intervals and in arithmetic progressions, II
  • Jörg Bruedern (Georg-August-Universität Göttingen)
    Bracketed ternary additive problems
  • Cécile Dartyge (Université de Lorraine) - VIDEO
    The Rudin-Shapiro function in finite fields
  • Sary Drappeau (Aix-Marseille Université) - VIDEO
    Modularity of the q-Pochhammer symbol and application
  • Michael Drmota (TU Wien) - VIDEO
    (Logarithmic) densities for automatic sequences along primes and squares
  • Andrej Dujella (University of Zagreb) - VIDEO
    D(n)-sets with square elements
  • Christian Elsholtz (TU Graz) - VIDEO
    Improved cap constructions, and sets without arithmetic progressions
  • Daniel Fiorilli (Université Paris-Saclay) 
    Higher moments of primes in intervals and in arithmetic progressions, I
  • Christopher Frei (TU Graz) - VIDEO
    ​Constructing abelian extensions with prescribed norms
  • Kalman Györy (University of Debrecen) - VIDEO
    Effective finiteness results for diophantine equations over finitely generated domains
  • Philipp Habegger (University of Basel) - VIDEO
    Equidistribution of roots of unity and the Mahler measure
  • Lajos Hajdu (University of Debrecen) - VIDEO
    Skolem’s conjecture and exponential Diophantine equations​
  • Florian Luca (University of the Witwatersrand)​ - VIDEO
    Fibonacci numbers and repdigits
  • Manfred Madritsch (Université de Lorraine) - VIDEO
    ​The sum-of-digits function in linearly recurrent number systems and almost primes
  • Bruno Martin (Université de la Côte d’Opale) - VIDEO
    ​Some interactions between number theory and multifractal analysis
  • Nikolay Moshchevitin (Lomonosov Moscow State Univ.)
    Diophantine exponents, best approximation and badly approximable numbers - VIDEO
  • ​Alina Ostafe (UNSW Sydney) - VIDEO
    Dynamical irreducibility of polynomials modulo primes
  • Fedor Pakovich (Ben Gourion University of the Negev)
    On amenable semigroups of rational functions 
  • Fabien Pazuki (University of Copenhagen) - VIDEO
    Bertini and Northcott
  • István Pink (University of Debrecen) - VIDEO
    Number of solutions to a special type of unit equations in two unknowns
  • János Pintz (Alfréd Rényi Institute Budapest) - VIDEO
    Large values of the remainder term of the prime number theorem 
  • Ilya Shkredov (Steklov Mathematical Institute) - VIDEO
    Zaremba’s conjecture and growth in groups
  • Igor Shparlinski (UNSW Sydney) - VIDEO
    Pseudorandomness at prime times and digits of Mersenne numbers
  • Thomas Stoll (Université de Lorraine) - VIDEO
    On generalised Rudin-Shapiro sequences ​
  • Gérald Tenenbaum (Université de Lorraine)
    Recent progress on the Selberg-Delange method in analytic number theory
  • Jörg Thuswaldner ​(Montanuniversität Leoben) - VIDEO
    Multidimensional continued fractions and symbolic codings of toral translations
  • (PG) Gary Walsh (University of Ottawa) - VIDEO
    On binary quartic Thue equations and related topics
  • Barak Weiss (Tel Aviv University) - VIDEO
    Classification and statistics of cut-and-project sets
  • Benjamin Weiss (Einstein Institute of Mathematics)
    Poisson-generic points - VIDEO
  • Volker Ziegler (Paris-Lodron University Salzburg)
    On S-Diophantine Tuples - VIDEO