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Prof. Rosa Pardo

Chemistry Faculty

Complutense University of Madrid, Spain

Email: rpardo@mat.ucm.es


1988 Ph.D., Complutense University of Madrid

1981 B.Sc., Complutense University of Madrid

Publications (Selected)

  1. R. Pardo, A. Luiz Pereira, J. Sabina, “The Tangential variation of a localized flux-type eigenvalue problem”. Journal of Differential Equations, 252 (2012) 2104–2130.http://dx.doi.org/10.1016/j.jde.2011.08.049
  2. A. Castro, R. Pardo, “Resonant solutions and turning points in an elliptic problem with oscillatory boundary conditions”. Pacific Journal of Mathematics 257-1 (2012), 75–90. DOI 10.2140/pjm.2012.257.75 http://msp.berkeley.edu/pjm/2012/257-1/p05.xhtml
  3. R. Pardo, H. Herrero and S. Hoyas, “Theoretical study of a Bénard-Marangoni problem”. Journal of Mathematical Analysis and Applications, Vol. 376 (2011), pp. 231-246 http://dx.doi.org/10.1016/j.jmaa.2010.10.064
  4. J.M. Arrieta, R. Pardo, A.Rodríguez–Bernal, “Infinite resonant Solutions and turning points in a problem with unbounded bifurcation”. International Journal of Bifurcation and Chaos, Vol. 20, No.9., (2010), 2885-2896. http://dx.doi.org/10.1142/S021812741002743X
  5. J.M. Arrieta, R. Pardo, A.Rodríguez–Bernal, “Equilibria and global dynamics of a problem with bifurcation from infinity”. Journal of Differential Equations, Vol. 246 (2009) 2055–2080. http://dx.doi.org/10.1016/j.jde.2008.09.002
  6. R. Pardo, Víctor M. Pérez-García, “Localization phenomena in Nonlinear Schr¨odinger equations with spatially inhomogeneous nonlinearities: Theory and applications to Bose-Einstein condensates”. Physica D: Nonlinear Phenomena, Nonlinear Phenomena in Degenerate Quantum Gases, Vol. 238, (2009) 1352–1361 http://dx.doi.org/10.1016/j.physd.2008.08.020
  7. J.M. Arrieta, R. Pardo, A.Rodríguez–Bernal, “Bifurcation and stability of equilibria with asymptotically linear boundary conditions at infinity”. Proceedings of the Royal Society ofEdinburgh, Vol.137 A, No. 2,(2007), 225- 252. (Reviewer: Yoshio Yamada). http://dx.doi.org/10.1017/S0308210505000363
  8. R. Pardo, Víctor M. Pérez-García, “Dissipative solitons that cannot be trapped”. Physical Review Letters, Vol. 97, (2006), No. 25, Art. 254101, p. 1-4.http://link.aps.org/doi/10.1103/PhysRevLett.97.254101
  9. Jacqueline Fleckinger, Rosa Pardo, Franc¸ois de Thélin, “Four-Parameter Bifurcation for a p-Laplacian system “. Electronic Journal of Differential Equations, Vol. (2001), No. 6, 1-15. http://ejde.math.txstate.edu/
  10. SandroMerino y Rosa Pardo, “On the uniqueness of the coexistence state of predator-prey systems on R”. Differential and Integral Equations, Vol. 12, No.6, 833-848 (1999)
  11. Jacqueline Fleckinger y Rosa Pardo, “Bifurcation for an elliptic system coupled in the linear part”. Nonlinear Analysis, Ser. B: Real World Appl., Vol. 37, No. 1, 13-30 (1999). (Reviewer: Jie Yang)
  12. Julian López Gómez y Rosa Pardo, “Invertibility of linear non-cooperative elliptic systems”. Nonlinear Analysis. Theory, Methods & Applications, Vol. 31, No. 5/6, 687-699. (1.998)
  13. Julian López Gómez y Rosa Pardo, “Existence and uniqueness of coexistence states for the predator-prey model with diffusion on intervals”. Differential and Integral Equations. Vol 6, N. 5, 1025-1031 (1.993). (Reviewer: H. I. Freedman)
  14. Julian López Gómez y Rosa Pardo, “Coexistence in a simple food chain with diffusion”. Journal of Mathematical Biology, Vol 30, N. 7, 655-668 (1992). (Reviewer: V. N. Razzhevaikin)
  15. Julian López Gómez y Rosa Pardo, “Coexistence Regions in Lotka Volterra models with diffusion”. Nonlinear Analysis. Theory, Methods & Applications, Vol 19, n. 1, 11-28 (1992). (Reviewer: Mario Primicerio)
  16. Julian López Gómez y Rosa Pardo, “Existence and uniqueness for some competition models with diffussion”. Comptes rendus de l’ Académie des Sciences, 313, Serie I, 933-938 (1991).
  17. Julian López Gómez y Rosa Pardo, “Multiparameter nonlinear eigenvalue problems: Positive solutions to elliptic Lotka-Volterra problems”. Applicable Analysis, Vol. 31, 103-127, (1.988). (Reviewer: Ricardo S. Kubrusly)

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