Spatially heteroclinic solutions for a semilinear elliptic P.D.E.
This paper uses minimization methods and renormalized functionals to find spatially heteroclinic solutions for some classes of semilinear elliptic partial differential equations
Spatially heteroclinic solutions for a semilinear elliptic P.D.E.
This paper uses minimization methods and renormalized functionals to find spatially heteroclinic solutions for some classes of semilinear elliptic partial differential equations
Species survival versus eigenvalues.
Spectral analysis of variational inequalities
Spectral analysis of variational inequalities [Abstract of thesis]
Spectral asymptotics for nonlinear multiparameter problems with indefinite nonlinearities
Spectral geometry of harmonic maps into warped product manifolds. II.
Spectre conforme et métriques extrémales
Speculating About Mountains
∗Partially supported by Grant MM 409/94 of the Mininstry of Education, Science and Technology, Bulgaria. ∗∗Partially supported by Grants MM 521/95, MM 442/94 of the Mininstry of Education, Science and Technology, Bulgaria.The definition of the weak slope of continuous functions introduced by Degiovanni and Marzocchi (cf. [8]) and its interrelation with the notion “steepness” of locally Lipschitz functions are discussed. A deformation lemma and a mountain pass theorem for usco mappings are proved....
Stabilities of F-Yang-Mills fields on submanifolds
In this paper, we define an -Yang-Mills functional, and hence -Yang-Mills fields. The first and the second variational formulas are calculated, and the stabilities of -Yang-Mills fields on some submanifolds of the Euclidean spaces and the spheres are investigated, and hence the theories of Yang-Mills fields are generalized in this paper.
Stability and Uniqueness Properties of the Equator Map from a Ball into an Ellipsoid.
Stability, complex-analyticity and constancy of pluriharmonic maps from compact Kaehler manifolds.
Stability of closed characteristics on compact convex hypersurfaces in
Stability of Critical Points under Small Perturbations. Part I: Topological Theory.
Stability of the Cut Locus in Dimensions Less Than or Equal to 6.
Stability of the equator map.
Stable defects of minimizers of constrained variational principles
Stable harmonic maps between Finsler manifolds and Riemannian manifolds with positive Ricci curvature
We study the stability of harmonic maps between Finsler manifolds and Riemannian manifolds with positive Ricci curvature, and we prove that if Mⁿ is a compact Einstein Riemannian minimal submanifold of a Riemannian unit sphere with Ricci curvature satisfying , then there is no non-degenerate stable harmonic map between M and any compact Finsler manifold.
Stable Harmonic Maps from Pinched Manifolds.
Stochastic calculus and martingales on trees