The scientist’s investigation covers issues in Mathematical analysis, Harmonic map, Pure mathematics, Mathematical physics and SPHERES. His study in Domain wall extends to Mathematical analysis with its themes. His Harmonic map research includes themes of Elliptic systems, Schrödinger's cat, Bounded function and Gauge theory.
His Pure mathematics research incorporates elements of Second fundamental form and Mean curvature. Tristan Rivière has included themes like Conformal map, Elliptic curve, Codimension and Compact space in his Second fundamental form study. His Mathematical physics research includes elements of Tourbillon, Calculus of variations, Limit and Degree.
His primary scientific interests are in Mathematical analysis, Pure mathematics, Conformal map, Minimal surface and Second fundamental form. His work in the fields of Harmonic map, Compact space and Bounded function overlaps with other areas such as Willmore energy. His Bounded function research incorporates themes from Invariant and Mathematical physics.
In his study, which falls under the umbrella issue of Pure mathematics, Elliptic systems is strongly linked to Class. His Conformal map research is multidisciplinary, relying on both Immersion, Euclidean space and Riemann surface. His Second fundamental form study incorporates themes from Surface and Lipschitz continuity.
His scientific interests lie mostly in Pure mathematics, Mathematical analysis, Minimal surface, Elliptic systems and Codimension. His studies deal with areas such as Space and Tree as well as Pure mathematics. The concepts of his Mathematical analysis study are interwoven with issues in Second fundamental form and Resolution.
His Minimal surface research is multidisciplinary, incorporating elements of Geodesic, Existential quantification and Semi-continuity. His study in Elliptic systems is interdisciplinary in nature, drawing from both Class, Divergence and Involution. His work deals with themes such as Combinatorics, Conjecture, Riemannian manifold, Multiplicity and Bounded function, which intersect with Codimension.
His main research concerns Mathematical analysis, Conformal map, Compact space, Second fundamental form and Minimal surface. His work often combines Mathematical analysis and Entropy studies. The various areas that Tristan Rivière examines in his Conformal map study include Euclidean space and Riemann surface.
His research integrates issues of Differential geometry and Cover in his study of Compact space. Tristan Rivière has researched Second fundamental form in several fields, including Green's function, Surface and Critical regime. He works mostly in the field of Minimal surface, limiting it down to topics relating to Codimension and, in certain cases, Bounded function, as a part of the same area of interest.
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Conservation laws for conformally invariant variational problems
Inventiones Mathematicae (2007)
Analysis aspects of Willmore surfaces
Inventiones Mathematicae (2008)
Everywhere discontinuous harmonic maps into spheres
Acta Mathematica (1995)
Linear and Nonlinear Aspects of Vortices: The Ginzburg-andau Model
Frank Pacard;Tristan Rivière.
Partial Regularity for Harmonic Maps and Related Problems
Tristan Rivière;Michael Struwe.
Communications on Pure and Applied Mathematics (2008)
Vortices for a variational problem related to superconductivity
Fabrice Bethuel;Tristan Rivière.
Annales De L Institut Henri Poincare-analyse Non Lineaire (1995)
Three-term commutator estimates and the regularity of $\half$-harmonic maps into spheres
Da Lio Francesca;Tristan Rivière.
Analysis & PDE (2011)
Complex Ginzburg-Landau equations in high dimensions and codimension two area minimizing currents
Fanghua Lin;Tristan Rivière.
Journal of the European Mathematical Society (1999)
Linear and Nonlinear Aspects of Vortices
Frank Pacard;Tristan Rivière.
Quantization effects for −Δu = u(1 − |u|2) in ℝ2
Haïm Brezis;Frank Merle;Tristan Rivière.
Archive for Rational Mechanics and Analysis (1994)
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