• Equivariant Schroedinger Maps in two spatial dimensions , with A. Ionescu, C. Kenig, D. Tataru
  • A codimension two stable manifold of near soliton equivariant wave maps ,with J. Krieger, D. Tataru
  • Convolutions of singular measures and applications to the Zakharov system , with S. Herr
    • Journal of Functional Analysis, 261 (2011), no. 2, 478-506.
  • Near soliton evolution for equivariant Schroedinger Maps in two spatial dimensions, with D. Tataru
  • On the stability of certain spin models in 2+1 dimensions, with A. Ionescu, C. Kenig
    • Journal of Geometric Analysis, 21(2011), no.1, 1-39.
  • On the 2d Zakharov system with L^2 Schrödinger data, with S. Herr, J. Holmer, D. Tataru,
    • Nonlinearity 22 (2009), no. 5, 1063--1089
  • A convolution estimate for two-dimensional hypersurfaces, with S. Herr, D. Tataru,
    • Revista Matematica Iberoamericana vol 26 (2010), no 2, 707-728
  • Global Schroedinger Maps, -with A. Ionescu, C. E. Kenig, D. Tataru, 
    • Annals of Mathematics (2) 173 (2011), no.3, 1443-1506.
  • Global wellposedness in the energy space for the Maxwell-Schroedinger system, with D. Tataru,
    • Comm. Math. Physics 288 (2009), no. 1, 145--198
  • Large data local solutions for the derivative NLS equation , with D. Tataru,
    • Journal of European Math. Soc., vol. 10, issue 4, 2008, pp. 957-985
  • Low regularity solutions for a 2D quadratic non-linear Schroedinger equation , with D. de Silva,
    • Transactions AMS, vol 360 (2008), no. 11, 5805-5830
  • Global existence and uniqueness for Schroedinger maps in dimensions $d \geq 4$ , with A. Ionescu, C. Kenig,
    • Advances in Mathematics, Volume 25, Issue 1, 2007, pp. 263-291
  • Global results for Schroedinger Maps in dimensions $n \geq 3$ ,
    • Communications in PDE, 33(2008), no. 1-3, 451-477
  • On Schroedinger Maps,
    • American Journal of Mathematics, Vol 130, no. 4, 2008, 1033-1065
  • Quadratic Nonlinear Derivative Schroedinger Equations - Part 2 ,
    • Transactions AMS, vol 360 (2008), no. 11,5925-5957
  • Quadratic Nonlinear Derivative Schroedinger Equations - Part 1 ,
    • International Mathematics Research Papers, Vol. 2006 (2006), Article ID 70630
  • Sharp well-posedness and ill-posedness results for a quadratic non-linear Schroedinger equation, with T. Tao,
    • Journal of Functional Analysis, vol. 233, issue 1, pp 228-259
  • An abstract approximate controllability result and applications to elliptic and parabolic systems with dynamic boundary conditions - with Jesus Ildefonso Diaz and Ioan Vrabie; EJDE 2001, no 50, pp 1-19