World's Best Scientists 2026 revealed!

D-Index & Metrics

Mathematics

D-Index
32
Citations
3101
World Ranking
3251
National Ranking
1289

Overview

Lorenzo Sadun is a researcher affiliated with The University of Texas at Austin in the United States. Their work primarily falls within the field of Mathematics, with notable contributions across several specialized subfields, including Computational Theory and Mathematics, Mathematical Physics, Materials Chemistry, Cognitive Neuroscience, and Discrete Mathematics and Combinatorics.

Their research topics cover a diverse range of areas, such as:

  • Quasicrystal Structures and Properties
  • Cellular Automata and Applications
  • Mathematical Dynamics and Fractals
  • Stochastic Processes and Statistical Mechanics
  • Semigroups and Automata Theory
  • Markov Chains and Monte Carlo Methods
  • Graph Theory and Applications

Sadun has published in various scientific venues, frequently contributing to:

  • arXiv (Cornell University)
  • Israel Journal of Mathematics
  • Zenodo (CERN European Organization for Nuclear Research)
  • Proceedings of the National Academy of Sciences
  • eLife

Some of their recent papers include:

  • "Coenzyme Q10 trapping in mitochondrial complex I underlies Leber's hereditary optic neuropathy" (2023, Proceedings of the National Academy of Sciences)
  • "Place-cell capacity and volatility with grid-like inputs" (2021, eLife)
  • "Dynamics and topology of the Hat family of tilings" (2023, arXiv [Cornell University])
  • "Phase Transitions in Finite Random Networks" (2020, Journal of Statistical Physics)
  • "Topological mixing of random substitutions" (2022, Israel Journal of Mathematics)

Collaboration is a significant aspect of their work, with frequent co-authors including:

  • Charles Radin
  • Joe Neeman
  • Michael Baake
  • Franz Gähler
  • Jack T. Fuller

Best Publications

  • Geometry, statistics, and asymptotics of quantum pumps

    J. E. Avron;A. Elgart;G. M. Graf;L. Sadun

  • Topology of tiling spaces

    Lorenzo Adlai Sadun

  • Chern Numbers, Quaternions, and Berry's Phases in Fermi Systems

    J. E. Avron;Lorenzo A Sadun;J. Segert;B. Simon

  • Topological Invariants in Fermi Systems with Time-Reversal Invariance

    J. E. Avron;L. Sadun;J. Segert;B. Simon

  • Tiling spaces are Cantor set fiber bundles

    Lorenzo A Sadun;R. F. Williams

  • Applied Linear Algebra: The Decoupling Principle

    Lorenzo Adlai Sadun

  • Continuum regularization of QCD

    Z. Bern;M. B. Halpern;Lorenzo A Sadun;C. Taubes

  • When shape matters: deformations of tiling spaces

    Alex Clark;Lorenzo Sadun

  • Multipodal Structure and Phase Transitions in Large Constrained Graphs

    Richard W. Kenyon;Charles Radin;Kui Ren;Lorenzo Sadun

  • When size matters: Subshifts and their related tiling spaces

    Alex Clark;Lorenzo A Sadun

  • Phase transitions in a complex network

    Charles L Radin;Lorenzo A Sadun

  • Fusion: a general framework for hierarchical tilings of \mathbb{R }^d

    Natalie Priebe Frank;Lorenzo A Sadun

  • Tiling spaces are inverse limits

    Lorenzo Sadun

  • Transport and dissipation in quantum pumps

    J. E. Avron;A. Elgart;G. M. Graf;Lorenzo A Sadun

  • Singularities in the Entropy of Asymptotically Large Simple Graphs

    Charles Radin;Lorenzo Sadun

  • Continuum regularization of quantum field theory. (I). Scalar prototype

    Z. Bern;M. B. Halpern;Lorenzo A Sadun;C. Taubes

  • Trapping and cascading of eigenvalues in the large coupling limit

    F. Gesztesy;D. Gurarie;H. Holden;M. Klaus

  • The asymptotics of large constrained graphs

    Charles Radin;Kui Ren;Lorenzo Sadun

  • A Homeomorphism Invariant for Substitution Tiling Spaces

    Nicholas Ormes;Nicholas Ormes;Charles L Radin;Lorenzo A Sadun;Lorenzo A Sadun

  • Continuum regularization of quantum field theory (II).: Gauge theory

    Z. Bern;M. B. Halpern;Lorenzo A Sadun;C. Taubes

  • Adiabatic quantum transport in networks with macroscopic components

    J. E. Avron;Lorenzo A Sadun

  • The phases of large networks with edge and triangle constraints

    Richard Kenyon;Charles Radin;Kui Ren;Lorenzo Sadun

  • Most stable structure for hard spheres.

    Hans Koch;Charles Radin;Lorenzo Sadun

  • The Asymptotics of Large Constrained Graphs

    Charles Radin;Kui Ren;Lorenzo Sadun

  • Phase transitions in a complex network

    Charles Radin;Lorenzo Sadun

  • Applied Linear Algebra: The Decoupling Principle, Second Edition

    Lorenzo Sadun

Frequent Co-Authors

Charles Radin
Charles Radin The University of Texas at Austin
Kui Ren
Kui Ren Zhejiang University
Richard Kenyon
Richard Kenyon Yale University
John H. Conway
John H. Conway Princeton University
Barry Simon
Barry Simon California Institute of Technology
Boris Solomyak
Boris Solomyak Bar-Ilan University
Fritz Gesztesy
Fritz Gesztesy Baylor University
Helge Holden
Helge Holden Norwegian University of Science and Technology
Alfredo A. Sadun
Alfredo A. Sadun University of California, Los Angeles
David Damanik
David Damanik Rice University

If you think any of the details on this page are incorrect, let us know.

Report an issue

We appreciate your kind effort to assist us to improve this page, it would be helpful providing us with as much detail as possible in the text box below:

Related Online Degrees & Career Pathways

For students studying Mathematics in the USA, exploring related online degrees can enhance career prospects. Many graduates consider advancing into fields like business or data science, where analytical and quantitative skills are in high demand.

Those interested in business can benefit from pursuing an mba programs that accept transfer credits, making it easier to continue education without losing prior coursework. This option helps students efficiently leverage their math background toward leadership and management roles.

Data analysis is another popular path. Specialized data analysis programs equip graduates with skills in statistics, programming, and machine learning, directly complementing mathematical training.

For those seeking less competitive yet reputable business qualifications, exploring the easiest mba program or the easiest online mba programs to get into can provide flexible and accessible opportunities to earn an MBA.

Overall, combining mathematical expertise with targeted online degrees opens diverse career pathways in technology, finance, and administration.

Best Scientists Citing Lorenzo Sadun

Trending Scientists