First published in Proceedings of the American Mathematical Society in volume 130 and issue 1, published by the American Mathematical Society.We show that a uniform subelliptic estimate for the )over bar>-Neumann problem holds on a certain family of convex domains of finite type
We show, in Hilbert space setting, that any two convex proper lower semicontinuous functions bounded...
DoctorThe scaling methods were developed in the 1980s by Pinchuk and Frankel independently as a tech...
We study convexity properties of the average integral operators naturally associated with divergence...
For a domain D of Cn which is weakly q-pseudoconvex or q-pseudoconcave, we give a sufficient conditi...
AbstractFor a domain D of Cn which is weakly q-pseudoconvex or q-pseudoconcave, we give a sufficient...
We prove subelliptic estimates in degree k 65 q for the \uaf 02-Neumann problem over a domain \u3a9...
Peer Reviewedhttp://deepblue.lib.umich.edu/bitstream/2027.42/41944/1/209-232-1-43_92320043.pd
AbstractIn this paper, we introduce the scaled weighted growth spaces and the scaled weighted Lipsch...
In this talk, we study ∂ equation on some smooth convex domains of infinite type in C2 . In detail, w...
We use scaling properties of convex surfaces of finite line type to derive new estimates for two pro...
We introduce general estimates for “gain of regularity” of solutions of the ̄∂ -Neumann problem and...
We use scaling properties of convex surfaces of finite line type to derive new estimates for two pro...
Several interesting results exist in the literature on subnormal operator tuples having their spectr...
In this paper we are concerned with a family of elliptic operators L-epsilon represented as sum of s...
Abstract. A priori estimates for solutions to homogeneous Neumann problems for uniformly elliptic eq...
We show, in Hilbert space setting, that any two convex proper lower semicontinuous functions bounded...
DoctorThe scaling methods were developed in the 1980s by Pinchuk and Frankel independently as a tech...
We study convexity properties of the average integral operators naturally associated with divergence...
For a domain D of Cn which is weakly q-pseudoconvex or q-pseudoconcave, we give a sufficient conditi...
AbstractFor a domain D of Cn which is weakly q-pseudoconvex or q-pseudoconcave, we give a sufficient...
We prove subelliptic estimates in degree k 65 q for the \uaf 02-Neumann problem over a domain \u3a9...
Peer Reviewedhttp://deepblue.lib.umich.edu/bitstream/2027.42/41944/1/209-232-1-43_92320043.pd
AbstractIn this paper, we introduce the scaled weighted growth spaces and the scaled weighted Lipsch...
In this talk, we study ∂ equation on some smooth convex domains of infinite type in C2 . In detail, w...
We use scaling properties of convex surfaces of finite line type to derive new estimates for two pro...
We introduce general estimates for “gain of regularity” of solutions of the ̄∂ -Neumann problem and...
We use scaling properties of convex surfaces of finite line type to derive new estimates for two pro...
Several interesting results exist in the literature on subnormal operator tuples having their spectr...
In this paper we are concerned with a family of elliptic operators L-epsilon represented as sum of s...
Abstract. A priori estimates for solutions to homogeneous Neumann problems for uniformly elliptic eq...
We show, in Hilbert space setting, that any two convex proper lower semicontinuous functions bounded...
DoctorThe scaling methods were developed in the 1980s by Pinchuk and Frankel independently as a tech...
We study convexity properties of the average integral operators naturally associated with divergence...