Scalar differential concomitants of first order of a symmetric connexion in the two-dimensional space and their applications
Scalar differential invariants of symplectic Monge-Ampère equations
All second order scalar differential invariants of symplectic hyperbolic and elliptic Monge-Ampère equations with respect to symplectomorphisms are explicitly computed. In particular, it is shown that the number of independent second order invariants is equal to 7, in sharp contrast with general Monge-Ampère equations for which this number is equal to 2. We also introduce a series of invariant differential forms and vector fields which allow us to construct numerous scalar differential invariants...
Scalar-flat closed manifolds not admitting positive scalar curvature metrics.
Scalar-flat Kähler metrics on blown-up ruled surfaces.
Scalar-flat Kähler metrics with SU (2) symmetry.
Scalar-flat Kähler surfaces of all genera.
Scale symmetry and virial theorem
Scattering matrices and scattering geodesics of locally symmetric spaces
Scattering matrix for asymptotically euclidean manifolds
Scattering matrix in conformal geometry
Scattering of linear Dirac fields by a spherically symmetric Black-Hole
Schallfronten an ebenen Kurven. I.
Schallfronten an ebenen Kurven. III. (Sonic wave fronts at plane curves. III).
Scheitelsätze für Regelflächen.
Schéma géométrique à tenseur impulsion-énergie asymétrique. Application à l'étude relativiste de la matière à spin
Schémas d'Einstein-Dirac en spin 1/2 et généralisations
Schiffer problem and isoparametric hypersurfaces.
The Schiffer Problem as originally stated for Euclidean spaces (and later for some symmetric spaces) is the following: Given a bounded connected open set Ω with a regular boundary and such that the complement of its closure is connected, does the existence of a solution to the Overdetermined Neumann Problem (N) imply that Ω is a ball? The same question for the Overdetermined Dirichlet Problem (D). We consider the generalization of the Schiffer problem to an arbitrary Riemannian manifold and also...
Schouten tensor equations in conformal geometry with prescribed boundary metric.
Schranken für die Chrsitoffelsymbole.
Schwarzian derivatives of contact diffeomorphisms.