It is well-known that every Riemannian surface carries at least one complex structure.Thus it reasonable to do quantitative complex analysis on a Riemannian
We study the asymptotics of Fubini-Study currents and zeros of random holomorphic sections associated to a sequence of singular Hermitian line bundles on a
The (6)-Neumann Laplacian is an elliptic operator with non-coercive boundary conditions.Its spectrum is more sensitive to underlying geometric and analytic
It has been systematically studied the exact boundary controllability of classical solutions to quasilinear hyperbolic systems of conservation laws; while i
Based on the theory of the local exact boundary controllability for first order quasilinear hyperbolic systems,using an extension method,the authors establi
In this talk,firstly we use the maximum principle to get the boundary gradient bound for Neumann problem of the prescribed mean curvature equation in Euclid
In this paper,we establish the global existence,uniqueness and asymptotic behavior of cylindrically symmetric solutions for the 3D infrarelativistic model w
This talk consists of three parts.In part 1,the fractional Brownian motion(fBm)and fractional Gaussian noise(fGn),including definitions,correction function,