activity
20082022
most citedPrimordial black holes and gravitational waves from dissipation during inflation

23 citations · 45 across the 7 of their papers we have counts for

collaborators

7 papers

astro-ph.CO2022★ 23 cited

Primordial black holes and gravitational waves from dissipation during inflation

Guillermo Ballesteros, Marcos A. G. García, Alejandro Pérez Rodríguez +2

We study the generation of a localized peak in the primordial spectrum of curvature perturbations from a transient dissipative phase during inflation, leading to a large population…

nucl-th2021

Equilibrium constants of nuclear reactions in supernova explosions

Jorge A. Muñoz, Marcos A. García, Jorge A. López

We study the change in internal rotational energy in the transformation of protons to neutrons in the \b{eta}-decay reactions that take place in the collapse of the iron core of ma…

math-ph2010★ 2 cited

Sutherland-type Trigonometric Models, Trigonometric Invariants and Multivariate Polynomials. III. case

K. G. Boreskov, A. V. Turbiner, J. C. López Vieyra +1

It is shown that the trigonometric Olshanetsky-Perelomov Hamiltonian, when written in terms of the Fundamental Trigonometric Invariants (FTI), is in algebraic form, i.e., has…

math-ph2010★ 8 cited

The quantum integrable system

Marcos A. G. García, Alexander V Turbiner

The quantum integrable system is a 4D system with rational potential related to the non-crystallographic root system with 600-cell symmetry. It is shown that the gauge-…

math-ph2010★ 7 cited

The quantum integrable system

Marcos A. G. García, Alexander V. Turbiner

The quantum integrable system is a 3D system with rational potential related to the non-crystallographic root system . It is shown that the gauge-rotated Hamiltoni…

math-ph2009★ 4 cited

Sutherland-type Trigonometric Models, Trigonometric Invariants and Multivariable Polynomials. II. case

J. C. López Vieyra, M. A. G. García, A. V. Turbiner

It is shown that the trigonometric Olshanetsky-Perelomov Hamiltonian, when written in terms of the Fundamental Trigonometric Invariants (FTI), is in algebraic form, i.e., has…

math-ph2008★ 1 cited

Sutherland-type Trigonometric Models, Trigonometric Invariants and Multivariate Polynomials

K. G. Boreskov, A. V. Turbiner, J. C. Lopez Vieyra

It is conjectured that any trigonometric Olshanetsky-Perelomov Hamiltonian written in Fundamental Trigonometric Invariants (FTI) as coordinates takes an algebraic form and preserve…