Francisco J. Herranz

Full Professor

Universidad de Burgos

Spain

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About

Dr. Francisco J. Herranz is a Full Professor at Universidad de Burgos, Spain. He specializes in the fields of Lie-Hamilton systems, noncommutative spaces, and quantum deformations, as evidenced by his recent publications. His research contributions include the exploration of generalized Buchdahl equations, representations of higher-dimensional Lie algebras, and solutions to complex differential equations.

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2020

Collaborators (18)

Angel Ballesteros

Full Professor

Universidad de Burgos

SPAIN

Francisco J. Herranz

Research Interests

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Articles (20)

Generalized Buchdahl equations as Lie–Hamilton systems from the "book" and oscillator algebras: quantum deformations and their general solution

A representation-theoretical approach to higher-dimensional Lie–Hamilton systems: The symplectic Lie algebra sp(4,R)

Noncommutative spaces of geodesics with light-like κ-Poincaré covariance

Lie-Hamilton Systems Associated with the Symplectic Lie Algebra sp(6,R)

Lie–Hamilton systems on Riemannian and Lorentzian spaces from conformal transformations and some of their applications

κ-Galilean and κ-Carrollian noncommutative spaces of worldlines

Higher-order superintegrable momentum-dependent Hamiltonians on curved spaces from the classical Zernike system

Solutions by Quadratures of Complex Bernoulli Differential Equations and Their Quantum Deformation

Generalized time-dependent SIS Hamiltonian models: Exact solutions and quantum deformations

Noncommutative spacetimes versus noncommutative spaces of geodesics

A general approach to noncommutative spaces from Poisson homogeneous spaces: Applications to (A)dS and Poincaré

Exact solutions and superposition rules for Hamiltonian systems generalizing time-dependent SIS epidemic models with stochastic fluctuations

Quantum gravity phenomenology at the dawn of the multi-messenger era—A review

All noncommutative spaces of κ-Poincaré geodesics

The noncommutative space of light-like worldlines

Noncommutative (A)dS and Minkowski spacetimes from quantum Lorentz subgroups

Poisson–Hopf deformations of Lie–Hamilton systems revisited: deformed superposition rules and applications to the oscillator algebra

Cayley–Klein Lie Bialgebras: Noncommutative Spaces, Drinfel’d Doubles and Kinematical Applications

Lorentzian Snyder spacetimes and their Galilei and Carroll limits from projective geometry

The κ-Newtonian and κ-Carrollian algebras and their noncommutative spacetimes

Collaborators (18)

Angel Ballesteros

Anca Tureanu

Joan Solà Peracaula

Ivan Gutierrez-Sagredo

Thomas Sotiriou

Saeed Rastgoo

Andrew L Miller

M. A. Reyes

Angelo Ricciardone

Jean-Christophe Wallet

Giacomo Rosati

Pasquale Bosso

Diego Blas

Rutwig Campoamor-Stursberg

Giulia Gubitosi

Andrea Fuster

Sergio Navas

Marc Schiffer

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