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Francisco J. Herranz

Francisco J. Herranz

D-Index & Metrics

Mathematics

D-Index
39
Citations
4521
World Ranking
2252
National Ranking
35

Overview

Francisco J. Herranz is affiliated with the University of Burgos in Spain and has an extensive publication record predominantly focused on physics and mathematics. Their research contributions span multiple subfields, including statistical and nonlinear physics, mathematical physics, nuclear and high energy physics, geometry and topology, and algebra and number theory.

The scientist's work addresses a variety of advanced topics such as noncommutative and quantum gravity theories, black holes and theoretical physics, algebraic structures and combinatorial models, nonlinear waves and solitons, advanced topics in algebra, advanced differential geometry research, and homotopy and cohomology in algebraic topology.

The scientist has published in a range of venues, with frequent appearances in:

  • arXiv (Cornell University)
  • Physics Letters B
  • Journal of Physics Conference Series
  • AIMS Mathematics
  • Journal of Physics A Mathematical and Theoretical

Notable papers include:

  • Quantum gravity phenomenology at the dawn of the multi-messenger era-A review, 2022, Zurich Open Repository and Archive (University of Zurich)
  • The κ-Newtonian and κ-Carrollian algebras and their noncommutative spacetimes, 2020, Physics Letters B
  • Noncommutative (A)dS and Minkowski spacetimes from quantum Lorentz subgroups, 2021, arXiv (Cornell University)
  • Quantum gravity phenomenology at the dawn of the multi-messenger era-A review, 2022, Progress in Particle and Nuclear Physics
  • Cayley-Klein Lie Bialgebras: Noncommutative Spaces, Drinfel'd Doubles and Kinematical Applications, 2021, Symmetry

Frequent collaborators in their research include:

  • Iván Gutiérrez-Sagredo
  • Rutwig Campoamor-Stursberg
  • Ángel Ballesteros
  • Eduardo Fernández-Saiz
  • Oscar Carballal

The diversity of publication venues and coauthors reflects a broad engagement with interdisciplinary aspects of physics and mathematics. Their work involves theoretical frameworks frequently situated within advanced algebraic and geometric contexts, particularly in relation to quantum theories and high-energy physics.

Best Publications

  • Quantum structure of the motion groups of the two-dimensional Cayley-Klein geometries

    A Ballesteros;F J Herranz;M A del Olmo;M Santander

  • A new “null-plane” quantum Poincaré algebra

    A. Ballesteros;F.J. Herranz;M.A. del Olmo;M. Santander

  • Quantum mechanics on spaces of nonconstant curvature: The oscillator problem and superintegrability

    Ángel Ballesteros;Alberto Enciso;Francisco J. Herranz;Orlando Ragnisco

  • Universal integrals for superintegrable systems on N-dimensional spaces of constant curvature

    Ángel Ballesteros;Francisco J Herranz

  • Maximal superintegrability on N-dimensional curved spaces

    Angel Ballesteros;Francisco J Herranz;Mariano Santander;Teresa Sanz-Gil

  • Trigonometry of spacetimes: a new self-dual approach to a curvature/signature (in)dependent trigonometry

    Francisco J Herranz;Ramón Ortega;Mariano Santander

  • Conformal compactification and cycle-preserving symmetries of spacetimes

    Francisco J. Herranz;Mariano Santander

  • Lie bialgebra contractions and quantum deformations of quasi-orthogonal algebras

    A. Ballesteros;N. A. Gromov;F. J. Herranz;M. A. del Olmo

  • Four‐dimensional quantum affine algebras and space–time q‐symmetries

    A. Ballesteros;F. J. Herranz;M. A. del Olmo;M. Santander

  • Maximal superintegrability of the generalized Kepler–Coulomb system on N-dimensional curved spaces

    Ángel Ballesteros;Francisco J Herranz

  • Conformal symmetries of spacetimes

    Francisco J Herranz;Mariano Santander

  • 4D Quantum Affine Algebras and Space--Time q-Symmetries

    A. Ballesteros;F. J. Herranz;M. A. del Olmo;M. Santander

  • A maximally superintegrable system on an n-dimensional space of nonconstant curvature

    Angel Ballesteros;Alberto Enciso;Francisco J. Herranz;Orlando Ragnisco

  • Superintegrability on Three-Dimensional Riemannian and Relativistic Spaces of Constant Curvature

    Francisco José Herranz;Ángel Ballesteros

  • Superintegrability on N-dimensional curved spaces: Central potentials, centrifugal terms and monopoles

    Ángel Ballesteros;Alberto Enciso;Francisco J. Herranz;Orlando Ragnisco

  • Quantum (2+1) kinematical algebras: a global approach

    A Ballesteros;F J Herranz;M A Del Olmo;M Santander

  • Universal R-matrix for non-standard quantum

    Angel Ballesteros;Francisco J Herranz

  • Casimir invariants for the complete family of quasisimple orthogonal algebras

    Francisco J Herranz;Mariano Santander

  • Hamiltonian Systems Admitting a Runge–Lenz Vector and an Optimal Extension of Bertrand’s Theorem to Curved Manifolds

    Ángel Ballesteros;Alberto Enciso;Francisco J. Herranz;Orlando Ragnisco

  • A non-commutative Minkowskian spacetime from a quantum AdS algebra

    Angel Ballesteros;N.Rossano Bruno;Francisco J. Herranz

  • Superintegrability on N-dimensional curved spaces: Central potentials, centrifugal terms and monopoles

    Angel Ballesteros;Alberto Enciso;Francisco J. Herranz;Orlando Ragnisco

Frequent Co-Authors

Angel Ballesteros
Angel Ballesteros University of Burgos
Mariano Santander
Mariano Santander University of Valladolid
Orlando Ragnisco
Orlando Ragnisco Roma Tre University
José F. Cariñena
José F. Cariñena University of Zaragoza
Luis M. Nieto
Luis M. Nieto University of Valladolid
J. A. de Azcárraga
J. A. de Azcárraga University of Valencia

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