World's Best Scientists 2026 revealed!
Jarmo Hietarinta

Jarmo Hietarinta

Award Badge
Mathematics
Finland
2026

D-Index & Metrics

Mathematics

D-Index
39
Citations
7017
World Ranking
2174
National Ranking
12

Research.com Recognitions

  • 2026 - Research.com Mathematics in Finland Leader Award

Overview

Jarmo Hietarinta is a researcher affiliated with the University of Turku in Finland. Their research spans the fields of Mathematics and Physics and Astronomy, with a particular focus on Geometry and Topology, Statistical and Nonlinear Physics, Algebra and Number Theory, Nuclear and High Energy Physics, and Applied Mathematics.

The research topics frequently explored by Hietarinta include:

  • Algebraic structures and combinatorial models
  • Nonlinear Waves and Solitons
  • Advanced Topics in Algebra
  • Advanced Differential Equations and Dynamical Systems
  • Black Holes and Theoretical Physics
  • Meromorphic and Entire Functions
  • Polynomial and algebraic computation

Hietarinta has published extensively in a variety of academic venues, notably:

  • arXiv (Cornell University)
  • Open Communications in Nonlinear Mathematical Physics
  • Proceedings of the Royal Society A Mathematical Physical and Engineering Sciences
  • UTUPub (University of Turku)

Their recent papers include the following works:

  • "Discrete Boussinesq-type equations", 2020, arXiv (Cornell University)
  • "On the parametrization of solutions of the Yang--Baxter equations", 2025, UTUPub (University of Turku)
  • "Degree growth of lattice equations defined on a 3x3 stencil", 2024, Open Communications in Nonlinear Mathematical Physics
  • "Degree growth of lattice equations defined on a 3x3 stencil", 2023, arXiv (Cornell University)
  • "Solutions to the constant Yang-Baxter equation: additive charge conservation in three dimensions", 2024, Proceedings of the Royal Society A Mathematical Physical and Engineering Sciences

Collaboration is a significant aspect of Hietarinta's work. Frequent co-authors include:

  • Paul Martin
  • Eric C. Rowell
  • C.-M. Viallet
  • Da-jun Zhang

The body of work produced by Hietarinta reflects engagement with advanced algebraic structures, nonlinear phenomena, and mathematical physics. Their contributions cover theoretical investigations and computational aspects related to differential equations, combinatorial models, and integrable systems.

Best Publications

  • Direct methods for the search of the second invariant

    Jarmo Hietarinta

  • Discrete versions of the Painlevé equations.

    A. Ramani;B. Grammaticos;J. Hietarinta

  • Inelastic Collision and Switching of Coupled Bright Solitons in Optical Fibers

    R. Radhakrishnan;M. Lakshmanan;J. Hietarinta

  • A search for bilinear equations passing Hirota's three-soliton condition. II. mKdV-type bilinear equations

    Jarmo Hietarinta

  • SINGULARITY CONFINEMENT AND CHAOS IN DISCRETE SYSTEMS

    Jarmo Hietarinta;Claude Viallet

  • Discrete Systems and Integrability

    J. Hietarinta;N. Joshi;F. W. Nijhoff

  • Multidromion solutions to the Davey-Stewartson equation

    J. Hietarinta;R. Hirota

  • Faddeev-Hopf knots: dynamics of linked un-knots

    Jarmo Hietarinta;Petri Salo

  • Sasa-Satsuma higher-order nonlinear Schrödinger equation and its bilinearization and multisoliton solutions.

    C. Gilson;J. Hietarinta;J.J.C. Nimmo;Y. Ohta

  • Soliton solutions for ABS lattice equations: I. Cauchy matrix approach

    Frank Nijhoff;James Atkinson;Jarmo Hietarinta

  • One-dromion solutions for genetic classes of equations

    Jarmo Hietarinta

  • Classical versus quantum integrability

    Jarmo Hietarinta

  • Coupling-Constant Metamorphosis and Duality between Integrable Hamiltonian Systems

    J. Hietarinta;B. Grammaticos;B. Dorizzi;A. Ramani

  • Introduction to the Hirota bilinear method

    J. Hietarinta

  • Solving the two‐dimensional constant quantum Yang–Baxter equation

    Jarmo Hietarinta

  • Ground state in the Faddeev-Skyrme model

    Jarmo Hietarinta;Petri Salo

  • Searching for CAC-maps

    Jarmo Hietarinta

  • All solutions to the constant quantum Yang-Baxter equation in two dimensions

    Jarmo Hietarinta

  • Soliton solutions for ABS lattice equations: II. Casoratians and bilinearization

    Jarmo Hietarinta;Da-jun Zhang

  • A search for integrable two-dimensional hamiltonian systems with polynomial potential

    Jarmo Hietarinta

Frequent Co-Authors

Frank W. Nijhoff
Frank W. Nijhoff University of Leeds
Alfred Ramani
Alfred Ramani Centre national de la recherche scientifique, CNRS
B. Grammaticos
B. Grammaticos University of Paris-Saclay
Junkichi Satsuma
Junkichi Satsuma Musashino University
G. R. W. Quispel
G. R. W. Quispel La Trobe University
Tero Aittokallio
Tero Aittokallio University of Helsinki
M. Lakshmanan
M. Lakshmanan Bharathidasan University
Martin D. Kruskal
Martin D. Kruskal Rutgers, The State University of New Jersey
Peter J. Olver
Peter J. Olver University of Minnesota
Ramalingam Radhakrishnan
Ramalingam Radhakrishnan Jamal Mohamed College

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 in the USA, exploring related online degrees can open diverse career opportunities. Many seek programs that balance quality with accessibility, which is why options like the easiest mba or easiest mba programs attract working professionals aiming to integrate advanced business skills with analytical expertise.

In addition, for those looking to further specialize, the most affordable online dba programs offer doctoral-level training without the high costs typically associated with executive degrees. This can be especially appealing for mathematicians interested in leadership roles within analytics or finance sectors.

Finance professionals often complement mathematical skills by pursuing an online masters in finance, allowing them to better understand market dynamics and quantitative modeling. Together, these related degrees provide flexible pathways for career growth in industries where math expertise is a high-value asset.

Best Scientists Citing Jarmo Hietarinta

Trending Scientists