Publicaciones en colaboración con investigadores/as de Universitat de Barcelona (17)

2017

  1. An approximate global solution of Einstein’s equations for a differentially rotating compact body

    General Relativity and Gravitation, Vol. 49, Núm. 10

2015

  1. Perturbation theory and harmonic gauge propagation in general relativity, a particular example

    General Relativity and Gravitation, Vol. 47, Núm. 10

2014

  1. Comparing Results for a Global Metric from Analytical Perturbation Theory and a Numerical Code

    Springer Proceedings in Mathematics and Statistics

2013

  1. An approximate global solution of Einstein's equation for a rotating compact source with linear equation of state

    General Relativity and Gravitation, Vol. 45, Núm. 7, pp. 1433-1456

  2. Erratum to An approximate global solution of Einstein's equation for a rotating compact source with linear equation of state (Gen Relativ Gravit, 10.1007/s10714-013-1528-7)

    General Relativity and Gravitation

  3. Wahlquist's metric versus an approximate solution with the same equation of state

    General Relativity and Gravitation, Vol. 45, Núm. 8, pp. 1493-1513

2011

  1. Comparison of metrics obtained with analytic perturbation theory and a numerical code

    AIP Conference Proceedings

  2. Double shell stars as source of the Kerr metric in the CMMR approximation

    Journal of Physics: Conference Series

2010

  1. Getting Wahlquist's metric from a perturbation theory solution

    Journal of Physics: Conference Series

2009

  1. Matching stationary and axisymmetric spacetimes in perturbation theory: Lichnerowicz vs. Darmois junction conditions in harmonic gauge

    AIP Conference Proceedings

  2. Matching stationary and axisymmetric spacetimes in perturbation theory: Lichnerowicz vs. Darmois junction conditions in harmonic gauge

    PHYSICS AND MATHEMATICS OF GRAVITATION

2008

  1. An approximate global stationary metric with axial symmetry for a perfect fluid with equation of state μ +(1 - N) p =μ0: Exterior metric

    EAS Publications Series, Vol. 30, pp. 315-318

  2. An approximate global stationary metric with axial symmetry for a perfect fluid with equation of state μ +(1 - N) p =μ0: Interior metric

    EAS Publications Series, Vol. 30, pp. 311-314

  3. Can rigidly rotating polytropes be sources of the Kerr metric?

    Classical and Quantum Gravity, Vol. 25, Núm. 10

2007

  1. An approximate global solution of Einstein's equations for a rotating finite body

    General Relativity and Gravitation, Vol. 39, Núm. 6, pp. 707-736

2001

  1. Comparing metrics at large: Harmonic vs quo-harmonic coordinates

    General Relativity and Gravitation, Vol. 33, Núm. 10, pp. 1809-1837

1992

  1. General class of inhomogeneous perfect-fluid solutions

    Physical Review D, Vol. 45, Núm. 6, pp. 1995-2005