2 problems

BMS conjecture on positivity preservation of geodesically complete Riemannian manifolds
BMS conjecture. Assume that $(M,g)$ is geodesically complete. Then $(M,g)$ is $L^{2}$ -positivity preserving.
openelliptic-operators elliptic-pde positivity-preservation riemannian-geometry
0 responses
013
BMS conjecture on $L^2$ -positivity preservation
Let $(M,g)$ be a complete Riemannian manifold. It is $L^2$ -positivity preserving if, for every $u\in L^2(M)$ , the implication … holds. BMS conjecture. If $(M,g)$ is geodesically co…
opengeometric-analysis positivity-preservation riemannian-geometry
0 responses
06

BMS conjecture on positivity preservation of geodesically complete Riemannian manifolds