Found: 12
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Two-soliton solutions to the three-dimensional gravitational Hartree equation.
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- Communications on Pure & Applied Mathematics, 2009, v. 62, n. 11, p. 1501, doi. 10.1002/cpa.20292
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- Article
Threshold Phenomenon for the Quintic Wave Equation in Three Dimensions.
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- Communications in Mathematical Physics, 2014, v. 327, n. 1, p. 309, doi. 10.1007/s00220-014-1900-9
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- Article
GLOBAL DYNAMICS AWAY FROM THE GROUND STATE FOR THE ENERGY-CRITICAL NONLINEAR WAVE EQUATION.
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- American Journal of Mathematics, 2013, v. 135, n. 4, p. 935, doi. 10.1353/ajm.2013.0034
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- Article
Probabilistic Small Data Global Well-Posedness of the Energy-Critical Maxwell–Klein–Gordon Equation.
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- Archive for Rational Mechanics & Analysis, 2023, v. 247, n. 4, p. 1, doi. 10.1007/s00205-023-01900-w
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- Article
Nondispersive solutions to the L-critical Half-Wave Equation.
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- Archive for Rational Mechanics & Analysis, 2013, v. 209, n. 1, p. 61, doi. 10.1007/s00205-013-0620-1
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- Article
Towards modular and scalable on-board computer architecture.
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- IT: Information Technology, 2021, v. 63, n. 4, p. 185, doi. 10.1515/itit-2020-0037
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- Article
Global Regularity of Wave Maps from R<sup>2+1</sup> to H<sup>2</sup>. Small Energy.
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- Communications in Mathematical Physics, 2004, v. 250, n. 3, p. 507, doi. 10.1007/s00220-004-1088-5
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- Article
Global Regularity of Wave Maps from R<sup>3+1</sup> to Surfaces.
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- Communications in Mathematical Physics, 2003, v. 238, n. 1/2, p. 333, doi. 10.1007/s00220-003-0836-2
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- Article
Center-stable manifold of the ground state in the energy space for the critical wave equation.
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- Mathematische Annalen, 2015, v. 361, n. 1/2, p. 1, doi. 10.1007/s00208-014-1059-x
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- Article
Nonscattering solutions and blowup at infinity for the critical wave equation.
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- Mathematische Annalen, 2013, v. 357, n. 1, p. 89, doi. 10.1007/s00208-013-0898-1
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- Article
Cost for a controlled linear KdV equation.
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- ESAIM: Control, Optimisation & Calculus of Variations, 2021, p. 1, doi. 10.1051/cocv/2020066
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- Article
Cost for a controlled linear KdV equation.
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- ESAIM: Control, Optimisation & Calculus of Variations, 2021, v. 27, p. 1, doi. 10.1051/cocv/2020066
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- Article