World's Best Scientists 2026 revealed!

D-Index & Metrics

Mathematics

D-Index
31
Citations
3067
World Ranking
3394
National Ranking
4

Overview

Jan Manschot is affiliated with Trinity College Dublin in Ireland and has contributed extensively to the fields of Physics and Astronomy as well as Mathematics. Their body of work spans 56 publications in physics and astronomy and 24 in mathematics.

The scientist has a strong research focus in Nuclear and High Energy Physics, Mathematical Physics, Astronomy and Astrophysics, Geometry and Topology, and Statistical and Nonlinear Physics. Key topics explored include Black Holes and Theoretical Physics, Particle physics theoretical and experimental studies, Cosmology and Gravitation Theories, Quantum Chromodynamics and Particle Interactions, Advanced Algebra and Geometry, Geometric and Algebraic Topology, and Algebraic structures and combinatorial models.

Manschot's frequent collaborators include Johannes Aspman, Elias Furrer, Boris Pioline, Gregory W. Moore, and Swapnamay Mondal, indicating a network of collaboration within related domains of theoretical and mathematical physics.

Their research has appeared in multiple venues, with repeated publications in arXiv (Cornell University), Physical Review D, Communications in Mathematical Physics, Advances in Theoretical and Mathematical Physics, and Letters in Mathematical Physics.

Recent papers authored by or featuring Manschot cover diverse advanced topics and are listed below with publication year and venue:

  • Effective gravitational couplings of four-dimensional = 2 supersymmetric gauge theories, 2023, OSTI OAI (U.S. Department of Energy Office of Scientific and Technical Information)
  • Vafa-Witten Invariants from Exceptional Collections, 2021, Communications in Mathematical Physics
  • Elliptic Loci of SU(3) Vacua, 2021, Annales Henri Poincaré
  • S-Duality and Refined BPS Indices, 2020, Communications in Mathematical Physics
  • Cutting and gluing with running couplings in = 2 QCD, 2022, Physical Review D

Best Publications

  • A Farey Tail for Attractor Black Holes

    Jan de Boer;Miranda C.N. Cheng;Robbert Dijkgraaf;Jan Manschot

  • Wall crossing from Boltzmann black hole halos

    Jan Manschot;Boris Pioline;Ashoke Sen

  • Stability and duality in N=2 supergravity

    Jan Manschot

  • The Betti numbers of the moduli space of stable sheaves of rank 3 on P2

    Jan Manschot

  • A Modern Farey Tail

    Jan Manschot;Gregory W. Moore

  • A fixed point formula for the index of multi-centered N=2 black holes

    Jan Manschot;Boris Pioline;Ashoke Sen

  • Quantum geometry of elliptic Calabi-Yau manifolds

    Albrecht Klemm;Jan Manschot;Thomas Wotschke

  • A modern fareytail

    Jan Manschot;Gregory W. Moore

  • The chiral ring of AdS3/CFT2 and the attractor mechanism

    Jan de Boer;Jan Manschot;Kyriakos Papadodimas;Erik Verlinde

  • From black holes to quivers

    Jan Manschot;Jan Manschot;Boris Pioline;Boris Pioline;Ashoke Sen

  • A fixed point formula for the index of multi-centered $ \mathcal{N} = 2 $ black holes

    Jan Manschot;Boris Pioline;Ashoke Sen

  • Geometric engineering of (framed) BPS states

    Wu-Yen Chuang;Duiliu-Emanuel Diaconescu;Jan Manschot;Gregory W. Moore

  • Quantum hypermultiplet moduli spaces in N = 2 string vacua: a review

    Sergei Alexandrov;Jan Manschot;Daniel Persson;Boris Pioline

  • On the Coulomb and Higgs branch formulae for multi-centered black holes and quiver invariants

    Jan Manschot;Jan Manschot;Boris Pioline;Boris Pioline;Ashoke Sen

  • Wall-crossing of D4-branes using flow trees

    Jan Manschot

  • The Betti Numbers of the Moduli Space of Stable Sheaves of Rank 3 on $${\mathbb{P}^2}$$

    Jan Manschot

  • Nonmonotonic angular magnetoresistance in asymmetric spin valves

    Jan Manschot;Jan Manschot;Arne Brataas;Gerrit E. W. Bauer

  • BPS invariants of semi-stable sheaves on rational surfaces

    Jan Manschot;Jan Manschot

  • D3-instantons, mock theta series and twistors

    Sergei Alexandrov;Jan Manschot;Jan Manschot;Boris Pioline;Boris Pioline

  • Sheaves on P2 and generalised Appell functions

    Jan Manschot

  • From sheaves on P2 to a generalization of the Rademacher expansion

    Kathrin Bringmann;Jan Manschot

Frequent Co-Authors

Gregory W. Moore
Gregory W. Moore Rutgers, The State University of New Jersey
Ashoke Sen
Ashoke Sen Harish-Chandra Research Institute
Kathrin Bringmann
Kathrin Bringmann University of Cologne
Jan de Boer
Jan de Boer University of Amsterdam
Albrecht Klemm
Albrecht Klemm University of Bonn

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 Mathematics graduates exploring further education or career growth, several online degree options can complement mathematical skills. Many students seek the easiest online mba programs to get into to gain business acumen while balancing studies with other commitments. These programs offer flexibility without sacrificing quality.

Those interested in leadership or entrepreneurial roles might consider affordable and respected options like the cheapest dba online programs. These provide advanced knowledge in business administration with a practical approach, boosting career potential in various industries.

For mathematicians aiming to apply their expertise in finance, pursuing an online masters in finance offers targeted financial analysis and quantitative skills. This degree can open doors in banking, investment, and financial technology sectors.

Time-conscious students may also explore the shortest online mba degree programs, which allow for accelerated study schedules. These programs help professionals quickly enhance their credentials and advance into leadership roles.

Best Scientists Citing Jan Manschot

Trending Scientists

Recently Published Articles