On the Global Uniqueness for the Einstein–Maxwell-Scalar Field System with a Cosmological Constant: Part 3. Mass Inflation and Extendibility of the Solutions JL Costa, PM Girão, J Natário, JD Silva
Annals of PDE 3 (1), 8, 2017
52 2017 On the global uniqueness for the Einstein–Maxwell-scalar field system with a cosmological constant. Part 2: Structure of the solutions and stability of the Cauchy horizon JL Costa, PM Girão, J Natário, JD Silva
Communications in Mathematical Physics 339 (3), 903-947, 2015
47 2015 Scattering for nonlinear Schrödinger equation under partial harmonic confinement P Antonelli, R Carles, JD Silva
Communications in Mathematical Physics 334 (1), 367-396, 2015
44 2015 On the global uniqueness for the Einstein–Maxwell-scalar field system with a cosmological constant: I. Well posedness and breakdown criterion JL Costa, PM Girão, J Natário, JD Silva
Classical and Quantum Gravity 32 (1), 015017, 2015
43 2015 On the occurrence of mass inflation for the Einstein–Maxwell-scalar field system with a cosmological constant and an exponential Price law JL Costa, PM Girão, J Natário, JD Silva
Communications in Mathematical Physics 361 (1), 289-341, 2018
32 2018 On KP-II type equations on cylinders A Grünrock, M Panthee, JD Silva
Annales de l'Institut Henri Poincare (C) Non Linear Analysis 26 (6), 2335-2358, 2009
24 2009 Large time behavior in nonlinear Schrödinger equation with time dependent potential R Carles, JD Silva
Communications in Mathematical Sciences 13 (2), 443-460, 2015
18 2015 A remark on global well-posedness below A Grünrock, M Panthee, JD Silva
Differential and Integral Equations 20 (11), 1229-1236, 2007
17 2007 Local and global well-posedness for the critical Schrödinger-Debye system A Corcho, F Oliveira, J Silva
Proceedings of the American Mathematical Society 141 (10), 3485-3499, 2013
13 2013 The Regularized Boussinesq equation: Instability of periodic traveling waves JA Pava, C Banquet, JD Silva, F Oliveira
Journal of Differential Equations 254 (9), 3994-4023, 2013
10 2013 Nonlinear smoothing for dispersive PDE: A unified approach S Correia, JD Silva
Journal of Differential Equations 269 (5), 4253-4285, 2020
8 2020 Dispersive blow-up for solutions of the Zakharov-Kuznetsov equation F Linares, A Pastor, JD Silva
Annales de l'Institut Henri Poincaré C, Analyse non linéaire 38 (2), 281-300, 2021
7 2021 On a nonlinear Schr\" odinger system arising in quadratic media A Corcho, S Correia, F Oliveira, JD Silva
arXiv preprint arXiv:1703.10509, 2017
7 2017 Solutions of the wave equation bounded at the Big Bang PM Girão, J Natário, JD Silva
Classical and Quantum Gravity 36 (7), 075016, 2019
6 2019 An accuracy improvement in Egorov's Theorem J Drumond Silva
Publicacions Matemàtiques 51 (1), 077-120, 2007
6 2007 Well-posedness for the Cauchy problem associated to the Hirota–Satsuma equation: Periodic case M Panthee, JD Silva
Journal of mathematical analysis and applications 326 (2), 800-821, 2007
4 2007 On the unboundedness of higher regularity Sobolev norms of solutions for the critical Schrödinger–Debye system with vanishing relaxation delay AJ Corcho, JD Silva
Nonlinearity 30 (1), 300, 2016
3 2016 On the Wigner transform of solutions to the Schrodinger equation DA Gomes, JD Silva
The São Paulo Journal of Mathematical Sciences 2 (1), 2008
2 2008 Sharp local well-posedness and nonlinear smoothing for dispersive equations through frequency-restricted estimates S Correia, F Oliveira, JD Silva
arXiv preprint arXiv:2302.03575, 2023
1 2023 Weighted Gagliardo-Nirenberg Interpolation Inequalities R Duarte, JD Silva
Journal of Functional Analysis, 110009, 2023
2023 
Pedro GirãoMathematics Department, Instituto Superior Técnico, University of LisbonBestätigte E-Mail-Adresse bei math.ist.utl.pt
