אמיר אלגום

Amir Algom

  • תואר שלישי (.Ph.D) במתמטיקה, האוניברסיטה העברית
גיאומטריה פרקטלית, תורה ארגודית ומערכות דינמיות.
  • חדו"א ב'
  • סטטיסטיקה והסתברות
  • מבוא להסתברות
  • פונקציות מרוכבות
  • Ph.D., Mathematics, The Hebrew University of Jerusalem
Fractal Geometry, Ergodic Theory and Dynamical Systems.
  • Calculus 3
  • Introduction to Probability
  • Probability and Statistics
  • Complex Analysis
  • Algom, Amir and Zhiren Wang. “Arbitrarily Slow Decay in the Möbius Disjointness Conjecture.” Ergodic Theory and Dynamical Systems, 2022, pp. 1–18., doi:10.1017/etds.2022.61
  • Algom, Amir, Simon Baker, and Pablo Shmerkin. "On normal numbers and self-similar measures." Advances in Mathematics 399 (2022): 108276.
  • Algom, Amir, Federico Rodriguez Hertz, and Zhiren Wang. "Logarithmic Fourier decay for self conformal measures." Journal of the London Mathematical Society (2022).
  • Algom, Amir, Meng Wu, Improved Versions of Some Furstenberg Type Slicing Theorems for Self-Affine Carpets, International Mathematics Research Notices, 2021;, rnab318, https://doi.org/10.1093/imrn/rnab318
  • Algom, Amir, Federico Rodriguez Hertz, and Zhiren Wang. "Pointwise normality and Fourier decay for self-conformal measures." Advances in Mathematics 393 (2021): 108096.
  • Algom, Amir. "Actions of diagonal endomorphisms on conformally invariant measures on the 2-torus." Monatshefte für Mathematik 195.4 (2021): 545-564.
  • Algom, Amir. "A simultaneous version of Host’s equidistribution Theorem." Transactions of the American Mathematical Society 373.12 (2020): 8439-8462.
  • Algom, Amir. "Slicing theorems and rigidity phenomena for self‐affine carpets." Proceedings of the London Mathematical Society 121.2 (2020): 312-353.
  • Algom, Amir. "Affine embeddings of Cantor sets in the plane." Journal d'Analyse Mathématique 140.2 (2020): 695-757.
  • Algom, Amir, and Michael Hochman. "Self-embeddings of Bedford–McMullen carpets." Ergodic Theory and Dynamical Systems 39.3 (2019): 577-603.
  • Algom, Amir. "Affine embeddings of Cantor sets on the line." Journal of Fractal Geometry 5.4 (2018): 339-350.
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