Global analytic hypoellipticity of the ?-Neumann problem on circular domains.
Global boundary regularity for the -equation on -pseudo-convex domains
For a bounded domain of , we introduce a notion of «-pseudoconvexity» of new type and prove that for a given -closed -form that is smooth up to the boundary on , and for , there exists a -form smooth up to the boundary on which is a solution of the equation
Global existence of solutions for the 1-D radiative and reactive viscous gas dynamics
In this paper, we prove the existence of a global solution to an initial-boundary value problem for 1-D flows of the viscous heat-conducting radiative and reactive gases. The key point here is that the growth exponent of heat conductivity is allowed to be any nonnegative constant; in particular, constant heat conductivity is allowed.
Global Real Analyticity of Solutions to the ...-Neumann Problem.
Global regularity of the ...-Neumann problem on circular domains.
Global solutions of the homogeneous complex Monge-Ampère equation and complex structures on the tangent bundle of Riemannian manifolds.
Global solvability for certain classes of underdetermined systems of vector fields.