Publications

• 6
  Mixed superposition rules for Lie systems, compatible geometric structures, and applications

  R. Campoamor-Stursberg, O. Carballal, J. de Lucas, and F. J. Herranz

  Stud. Appl. Math. 157 (2026) e70297.

  arXiv: 2511.01063 [math-ph] doi: 10.1111/sapm.70297
• 5
  Contact Lie systems on Riemannian and Lorentzian spaces: From scaling symmetries to curvature-dependent reductions

  R. Campoamor-Stursberg, O. Carballal, and F. J. Herranz

  J. Geom. Phys. 221 (2026) 105742.

  arXiv: 2503.20558 [math-ph] doi: 10.1016/j.geomphys.2025.105742
• 4
  New Lie Systems from Goursat Distributions: Reductions and Reconstructions

  O. Carballal

  In: Geometric Science of Information, F. Nielsen and F. Barbaresco (eds.), Cham: Springer, 2026, pp. 311–319

  arXiv: 2505.06231 [math.DS] doi: 10.1007/978-3-032-03924-8_32
• 3
  A representation-theoretical approach to higher-dimensional Lie-Hamilton systems: The symplectic Lie algebra $\mathfrak{sp}(4, \mathbb{R})$

  R. Campoamor-Stursberg, O. Carballal, and F. J. Herranz

  Commun. Nonlinear Sci. Numer. Simulat. 141 (2025) 108452.

  arXiv: 2406.17479 [math-ph] doi: 10.1016/j.cnsns.2024.108452
• 2
  Lie–Hamilton systems on Riemannian and Lorentzian spaces from conformal transformations and some of their applications

  R. Campoamor-Stursberg, O. Carballal, and F. J. Herranz

  J. Phys. A: Math. Theor. 57 (2024) 485203.

  arXiv: 2407.01500 [math-ph] doi: 10.1088/1751-8121/ad8e1d
• 1
  Lie–Hamilton systems associated with the symplectic Lie algebra $\mathfrak{sp}(6, \mathbb{R})$

  R. Campoamor-Stursberg, O. Carballal, and F. J. Herranz

  J. Geom. Symmetry Phys. 69 (2024) 37–57.

  arXiv: 2409.18489 [math-ph] doi: 10.7546/jgsp-69-2024-37-57

Collaborators

• Rutwig Campoamor-Stursberg (UCM)
• Francisco José Herranz (UBU)
• Javier de Lucas (UW)
• Adam Maskalaniec (UW)
• Tomasz Sobczak (UW)