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Liao, Lingmin

  1. The Shrinking Target Problem for Matrix Transformations of Tori: revisiting the standard problem
    2022/08/12 by Bing Li, Li, Bing, Lingmin Liao +6 · 8 citations
    Mathematics · #11J83 (Primary) #28A78 #28A80 #37E05 (Secondary) #FOS: Mathematics #Markov Chains and Monte Carlo Methods #Mathematical Dynamics and Fractals #Number Theory (math.NT) #advanced mathematical theories
  2. Multifractal analysis for expanding interval maps with infinitely many branches
    2011/10/13 by Fan, Ai-Hua, Jordan, Thomas, Liao, Lingmin +1 · 2 citations
    #Dynamical Systems (math.DS) #FOS: Mathematics
  3. On the shortest distance between orbits and the longest common substring problem
    2018/07/31 by Barros, Vanessa, Liao, Lingmin, Rousseau, Jerome · 2 citations
    #Dynamical Systems (math.DS) #FOS: Mathematics #Probability (math.PR)
  4. Dynamical properties of the negative beta transformation
    2011/01/12 by Liao, Lingmin, Steiner, Wolfgang · 1 citation
    #Dynamical Systems (math.DS) #FOS: Mathematics
  5. Level sets of multiple ergodic averages
    2011/05/16 by Ai-Hua, Fan, Liao, Lingmin, Ma, Ji-Hua · 1 citation
    #Dynamical Systems (math.DS) #FOS: Mathematics
  6. Inhomogeneous Diophantine approximation with general error functions
    2012/08/09 by Liao, Lingmin, Rams, Michal · 1 citation
    #Dynamical Systems (math.DS) #FOS: Mathematics
  7. On minimal decomposition of p-adic homographic dynamical systems
    2013/05/03 by Aihua Fan, Fan, Aihua, Shilei Fan +5 · 1 citation
    Computer Science · Mathematics · #37A35 #37B05 #37P05 #Dynamical Systems (math.DS) #FOS: Mathematics #Mathematical Dynamics and Fractals #Topological and Geometric Data Analysis #advanced mathematical theories
  8. Hausdorff dimension of weighted singular vectors
    2016/05/04 by Lingmin Liao, Liao, Lingmin, Ronggang Shi +5 · 1 citation
    Mathematics · #Mathematical Dynamics and Fractals #Advanced Topology and Set Theory #Analytic and geometric function theory
  9. Dirichlet uniformly well-approximated numbers
    2015/08/03 by Kim, Dong Han, Liao, Lingmin · 1 citation
    #Dynamical Systems (math.DS) #FOS: Mathematics #Number Theory (math.NT)
  10. Minimality of p-adic rational maps with good reduction
    2015/11/16 by Fan, Ai-Hua, Fan, Shilei, Liao, Lingmin +1 · 1 citation
    #Dynamical Systems (math.DS) #FOS: Mathematics
  11. Metrical results on the distribution of fractional parts of powers of real numbers
    2017/10/10 by Yann Bugeaud, Lingmin Liao, Bugeaud, Yann +3 · 1 citation
    Mathematics · #Dynamical Systems (math.DS) #FOS: Mathematics #Mathematical Approximation and Integration #Mathematical Dynamics and Fractals #Mathematical functions and polynomials #Number Theory (math.NT)
  12. Periodic p-adic Gibbs measures of q-states Potts model on Cayley tree: The chaos implies the vastness of p-adic Gibbs measures
    2017/08/07 by Ahmad, Mohd Ali Khameini, Liao, Lingmin, Saburov, Mansoor · 1 citation
    #Dynamical Systems (math.DS) #FOS: Mathematics
  13. Quantitative recurrence properties for piecewise expanding maps on [0,1]d
    2023/02/10 by Yubin He, He, Yubin, Lingmin Liao +1 · 2 citations
    Mathematics · #Dynamical Systems (math.DS) #FOS: Mathematics #Geometric and Algebraic Topology #Mathematical Dynamics and Fractals #Stochastic processes and statistical mechanics
  14. Big Birkhoff sums in d-decaying Gauss like iterated function systems
    2019/05/07 by Rams, Michal, Liao, Lingmin · 1 citation
    #Dynamical Systems (math.DS) #FOS: Mathematics #Number Theory (math.NT)
  15. Path-dependent shrinking targets in generic affine iterated function systems
    2022/10/11 by Koivusalo, Henna, Liao, Lingmin, Rams, Michal · 1 citation
    #28A80 #37B20 #37D35 #Classical Analysis and ODEs (math.CA) #Dynamical Systems (math.DS) #FOS: Mathematics
  16. Diophantine approximation and the Mass Transference Principle: incorporating the unbounded setup
    2024/10/24 by Bing Li, Lingmin Liao, Li, Bing +7 · 2 citations
    Engineering · Physics and Astronomy · #Phase Equilibria and Thermodynamics #Quantum chaos and dynamical systems #Quantum Mechanics and Applications