Motivated by a recent work by B.-Y. Chen we prove a new estimate for the @-operator, which easily implies the Ohsawa{Takegoshi extension theorem. We essentially only use the classical Hormander estimate. This method gives the same constant as the one recently obtained by Guan{Zhou{Zhu
AbstractThis paper deals with both Dirichlet and Neumann problems for a class of nonlinear degenerat...
We present results for the following singular perturbation problem: ∆p(x)uε := div(|∇uε(x)| p(x)−2...
AbstractWe provide an error estimate for the local mean projection approximation in Lp([0,τ∗]) for p...
AbstractWe prove the existence of a global smooth solution to a viscous simplified Bardina turbulenc...
A major challenge in many modern superresolution fluorescence microscopy techniques at the nanoscale...
The asymptotic behavior of the distribution function of the Hilbert transform of sequences from the...
AbstractThis paper determines the exact value of the n-term approximation of a diagonal linear opera...
summary:In the paper we obtain that, under some condition, the Rademacher-Dirichlet series or the St...
AbstractThe main purpose of this paper is using the estimate for character sums and the analytic met...
AbstractFor a non-local reaction–diffusion problem with either homogeneous Dirichlet or homogeneous ...
summary:In the paper we obtain that, under some condition, the Rademacher-Dirichlet series or the St...
We obtain large time decay estimates on weighted $L^p$ spaces for solutions to the wave equation wit...
| A | = δN necessarily contains a non-trivial 3-term arithmetic progression. The purpose of this pap...
AbstractThis paper studies the Cauchy problem of the 3D incompressible Navier–Stokes equations with ...
AbstractLet f∈S, f be a close-to-convex function, fk(z)=[f(zk)]1/k. The relative growth of successiv...
AbstractThis paper deals with both Dirichlet and Neumann problems for a class of nonlinear degenerat...
We present results for the following singular perturbation problem: ∆p(x)uε := div(|∇uε(x)| p(x)−2...
AbstractWe provide an error estimate for the local mean projection approximation in Lp([0,τ∗]) for p...
AbstractWe prove the existence of a global smooth solution to a viscous simplified Bardina turbulenc...
A major challenge in many modern superresolution fluorescence microscopy techniques at the nanoscale...
The asymptotic behavior of the distribution function of the Hilbert transform of sequences from the...
AbstractThis paper determines the exact value of the n-term approximation of a diagonal linear opera...
summary:In the paper we obtain that, under some condition, the Rademacher-Dirichlet series or the St...
AbstractThe main purpose of this paper is using the estimate for character sums and the analytic met...
AbstractFor a non-local reaction–diffusion problem with either homogeneous Dirichlet or homogeneous ...
summary:In the paper we obtain that, under some condition, the Rademacher-Dirichlet series or the St...
We obtain large time decay estimates on weighted $L^p$ spaces for solutions to the wave equation wit...
| A | = δN necessarily contains a non-trivial 3-term arithmetic progression. The purpose of this pap...
AbstractThis paper studies the Cauchy problem of the 3D incompressible Navier–Stokes equations with ...
AbstractLet f∈S, f be a close-to-convex function, fk(z)=[f(zk)]1/k. The relative growth of successiv...
AbstractThis paper deals with both Dirichlet and Neumann problems for a class of nonlinear degenerat...
We present results for the following singular perturbation problem: ∆p(x)uε := div(|∇uε(x)| p(x)−2...
AbstractWe provide an error estimate for the local mean projection approximation in Lp([0,τ∗]) for p...