Batu Güneysu

Kato’s inequality and form boundedness of Kato potentials on arbitrary Riemannian manifolds

Let

Functions with bounded variation on a class of Riemannian manifolds with Ricci curvature unbounded from below

(M,g)

Heat Kernels in the Context of Kato Potentials on Arbitrary Manifolds

be a Riemannian manifold with Laplace-Beltrami operator

Scattering the Geometry of Weighted Graphs

-\Delta

Nonlinear Calderón–Zygmund inequalities for maps

and let

Contractive Dynkin and Kato Potentials

E\to M

Compactness of \({V} ({H}^\nabla + 1)^{-1}\)

be a Hermitian vector bundle with a Hermitian covariant derivative

Sobolev Spaces on Vector Bundles

\nabla

Wiener Measure and Brownian Motion on Riemannian Manifolds

. Furthermore, let H(0) denote the Friedrichs realization of

Integral Kernels for Covariant Schrödinger Semigroups

\nabla^*\nabla