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20172026
most citedHamiltonian structure of compartmental epidemiological models

34 citations · 123 across the 12 of their papers we have counts for

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6 papers · 1 filter

math-ph2026

Hamiltonian reduction from particular integrals

R. Azuaje, A. M. Escobar-Ruiz, I. Gutierrez-Sagredo

We develop a geometric reduction mechanism generated by systems of particular integrals, namely, families of functions whose time derivatives close linearly on the family. Their co…

math-ph2025

Generalized classical and quantum Zernike Hamiltonians

Francisco J. Herranz, Alfonso Blasco, Rutwig Campoamor-Stursberg +3

A superintegrable generalization of the classical and quantum Zernike systems is reviewed. The corresponding Hamiltonians are endowed with higher-order integrals and can be interpr…

math-ph201933 cited

The -(A)dS noncommutative spacetime

Angel Ballesteros, Ivan Gutierrez-Sagredo, Francisco J. Herranz

The (3+1)-dimensional -(A)dS noncommutative spacetime is explicitly constructed by quantizing its semiclassical counterpart, which is the -(A)dS Poisson homogeneous space. Th…

math-ph20182 cited

Cayley-Klein Poisson homogeneous spaces

Francisco J. Herranz, Angel Ballesteros, Ivan Gutierrez-Sagredo +1

The nine two-dimensional Cayley-Klein geometries are firstly reviewed by following a graded contraction approach. Each geometry is considered as a set of three symmetrical homogene…

math-ph2018

Drinfel'd double structures for Poincaré and Euclidean groups

Ivan Gutierrez-Sagredo, Angel Ballesteros, Francisco J. Herranz

All non-isomorphic three-dimensional Poisson homogeneous Euclidean spaces are constructed and analyzed, based on the classification of coboundary Lie bialgebra structures of the Eu…

math-ph2018

The Poincaré group as a Drinfel'd double

Angel Ballesteros, Ivan Gutierrez-Sagredo, Francisco J. Herranz

The eight nonisomorphic Drinfel'd double (DD) structures for the Poincaré Lie group in (2+1) dimensions are explicitly constructed in the kinematical basis. Also, the two existing…