Jean Van Schaftingen
Applied Mathematics · 2000–2017
A researcher in the Science corpus: 23 papers; trusts 55 researchers and is trusted by 41 researchers here, as inferred from the citation graph.
Subfields
- Applied Mathematics — 131 citations into it; #308 of 7,620 by trust here, #178 by citations
- Mathematical Physics — 95 citations into it; #802 of 8,562 by trust here, #379 by citations
- Computational Theory and Mathematics — 64 citations into it; #2,041 of 12,182 by trust here, #1,936 by citations
- Geometry and Topology — 28 citations into it; #3,603 of 7,422 by trust here, #3,547 by citations
- Statistical and Nonlinear Physics — 23 citations into it
- Atomic and Molecular Physics, and Optics — 19 citations into it
- Numerical Analysis — 11 citations into it; #3,114 of 3,586 by trust here, #3,260 by citations
- Control and Systems Engineering — 8 citations into it
Whom Jean Van Schaftingen trusts overall
Their strongest outbound trust, strongest first, inferred from their citations.
- Jean Bourgain
- Haim Brezis
- Thomas Bartsch
- Vitaly Moroz
- Tobias Weth
- Loredana Lanzani
- Adriana Garroni
- E. Stein
- Silvia Cingolani
- Jaeyoung Byeon
Who trusts Jean Van Schaftingen overall
- Franz Gmeineder
- Vitaly Moroz
- Hongyu Ye
- Bogdan Raiță
- Claudianor Oliveira Alves
- Daniele Cassani
- Jiankang Xia
- Fashun Gao
- Sitong Chen
- Minbo Yang
Papers from Jean Van Schaftingen's perspective
Ordered by how strongly the researchers Jean Van Schaftingen trusts endorse each paper. Same corpus, a different order for every researcher.
- Lifting in Sobolev spaces
- FUNCTIONS OF BOUNDED MEAN OSCILLATION
- Standing waves with a critical frequency for nonlinear Schrödinger equations, II
- H1/2 maps with values into the circle: Minimal Connections, Lifting, and the Ginzburg–Landau equation
- On the equation DIV Y = f and applications to control of phases
- Strongly interacting bumps for the Schrödinger–Newton equations
- Perturbation Methods and Semilinear Elliptic Problems on R^n
- Multiple solutions to a magnetic nonlinear Choquard equation
- Three nodal solutions of singularly perturbed elliptic equations on domains without topology
- Symmetry and monotonicity of least energy solutions
Their papers
- Pathological solutions to elliptic problems in divergence form with continuous coefficients (2009) — 97 citations
- Boundary estimates for elliptic systems with L1–data (2000) — 58 citations
- Limiting Sobolev inequalities for vector fields and canceling linear differential operators (2011) — 133 citations
- Estimates for L-1 vector fields under higher-order differential conditions (2008) — 53 citations
- Symmetrization and minimax principles (2005) — 46 citations
- Nonexistence and optimal decay of supersolutions to Choquard equations in exterior domains (2012) — 109 citations
- Groundstates for a local nonlinear perturbation of the Choquard equations with lower critical exponent (2017) — 65 citations
- Odd symmetry of least energy nodal solutions for the Choquard equation (2016) — 74 citations
- Existence of Groundstates for a Class of Nonlinear Choquard Equations in the Plane (2016) — 47 citations
- A guide to the Choquard equation (2016) — 572 citations
- Nodal solutions for the Choquard equation (2015) — 228 citations
- Least action nodal solutions for the quadratic Choquard equation (2015) — 76 citations
- Limiting Bourgain–Brezis estimates for systems of linear differential equations: Theme and variations (2014) — 47 citations
- Groundstates of nonlinear Choquard equations: Hardy–Littlewood–Sobolev critical exponent (2014) — 228 citations
- An $L^1$-type estimate for Riesz potentials (2014) — 58 citations
- Semi-classical states for the Choquard equation (2013) — 227 citations
- Hardy-Sobolev inequalities for vector fields and canceling linear differential operators (2013) — 80 citations
- Groundstates of nonlinear Choquard equations: existence, qualitative properties and decay asymptotics (2012) — 949 citations
- Existence of groundstates for a class of nonlinear Choquard equations (2012) — 463 citations
- Groundstates for the nonlinear Schrödinger equation with potential vanishing at infinity (2010) — 75 citations