World's Best Scientists 2026 revealed!

Overview

Michael Hutchings is a researcher affiliated with the University of California, Berkeley in the United States. Their work primarily falls within the broad field of Mathematics, with a focus on specialized subfields such as Geometry and Topology, Mathematical Physics, Discrete Mathematics and Combinatorics, Computational Theory and Mathematics, and Applied Mathematics.

Their research interests include several key topics:

  • Geometric and Algebraic Topology
  • Mathematical Dynamics and Fractals
  • Advanced Combinatorial Mathematics
  • Topological and Geometric Data Analysis
  • Advanced Operator Algebra Research
  • Homotopy and Cohomology in Algebraic Topology
  • Holomorphic and Operator Theory

Michael Hutchings has contributed to several publications, with notable recent papers including:

  • Examples around the strong Viterbo conjecture (2022), published in Journal of Fixed Point Theory and Applications
  • ECH capacities and the Ruelle invariant (2022), published in Journal of Fixed Point Theory and Applications
  • Contact three-manifolds with exactly two simple Reeb orbits (2023), published in Geometry & Topology
  • PFH spectral invariants and C∞ closing lemmas (2021), published in arXiv (Cornell University)
  • Contact three-manifolds with exactly two simple Reeb orbits (2021), published in arXiv (Cornell University)

Their publication record shows a frequent presence in several venues, including:

  • arXiv (Cornell University)
  • Journal of Fixed Point Theory and Applications
  • Oberwolfach Reports
  • Geometry & Topology
  • Journal of Modern Dynamics

Throughout their career, Michael Hutchings has collaborated regularly with several researchers. Frequent co-authors include:

  • Umberto L. Hryniewicz
  • Hui Liu
  • Dan Cristofaro-Gardiner
  • Julian Chaidez
  • Marie-Claude Arnaud

Best Publications

  • Proof of the Double Bubble Conjecture

    Michael Hutchings;Frank Morgan;Manuel Ritoré;Antonio Ros

  • Gluing pseudoholomorphic curves along branched covered cylinders II

    Michael Hutchings;Clifford Henry Taubes

  • An index inequality for embedded pseudoholomorphic curves in symplectizations

    Michael Hutchings

  • Quantitative Embedded Contact Homology

    Michael Hutchings

  • Lecture Notes on Embedded Contact Homology

    Michael Hutchings

  • Circle-valued Morse theory, Reidemeister torsion, and Seiberg-Witten invariants of 3-manifolds

    Michael Hutchings;Yi-Jen Lee

  • The Isoperimetric Problem on Surfaces

    Hugh Howards;Michael Hutchings;Frank Morgan

  • The double bubble conjecture

    Joel Hass;Michael Hutchings;Roger Schlafly

  • Circle-valued Morse theory and Reidemeister torsion

    Michael Hutchings;Yi-Jen Lee

  • From one Reeb orbit to two

    Daniel Cristofaro-Gardiner;Michael Hutchings

  • The Weinstein conjecture for stable Hamiltonian structures

    Michael Hutchings;Clifford Henry Taubes

  • Rounding corners of polygons and the embedded contact homology of T 3

    Michael Hutchings;Michael G Sullivan

  • The asymptotics of ECH capacities

    Daniel Cristofaro-Gardiner;Michael Hutchings;Vinicius Gripp Barros Ramos

  • Reidemeister torsion in generalized Morse theory

    Michael Hutchings

  • The periodic Floer homology of a Dehn twist.

    Michael Hutchings;Michael G Sullivan

  • Taubes’s proof of the Weinstein conjecture in dimension three

    Michael Hutchings

  • The isoperimetric problem on surfaces of revolution of decreasing Gauss curvature

    Frank Morgan;Michael Hutchings;Hugh Howards

  • Floer homology of families I

    Michael Hutchings

  • The embedded contact homology index revisited

    Michael Hutchings

  • Gluing pseudoholomorphic curves along branched covered cylinders I

    Michael Hutchings;Clifford Henry Taubes

Frequent Co-Authors

Clifford Henry Taubes
Clifford Henry Taubes Harvard University
Antonio Ros
Antonio Ros University of Granada
Andrew J. Szeri
Andrew J. Szeri University of California, Berkeley

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 interested in Mathematics, branching into related business and finance fields can open diverse career opportunities. Many professionals seek flexible education options, which is why programs like the easiest online MBA programs to get into are gaining popularity. These programs provide a practical blend of quantitative skills and business knowledge without intense admission barriers.

Additionally, those aiming for leadership roles might consider specialized degrees such as DBA programs online. These doctorates emphasize data-driven decision-making, aligning well with Mathematics graduates looking to ascend executive ranks.

On the finance side, affordable education paths like cheap masters in finance help students apply mathematical principles to investment, risk management, and economic analysis at a fraction of traditional costs.

For those needing quicker credential completion, options such as the quickest online MBA programs support fast-tracked learning without compromising quality. Combining mathematics with these diverse online degrees can enhance career adaptability and growth potential.

Best Scientists Citing Michael Hutchings

Trending Scientists

Recently Published Articles