activity
20152021
most citedInhomogeneous Strichartz estimates in some critical cases

1 citations · 2 across the 6 of their papers we have counts for

collaborators

6 papers

math.AP2021

Some sharp null-form type estimates for the Klein--Gordon equation

Jayson Cunanan, Shobu Shiraki

We establish a sharp bilinear estimate for the Klein--Gordon propagator in the spirit of recent work of Beltran--Vega. Our approach is inspired by work in the setting of the wave e…

math.CA2019★ 1 cited

Inhomogeneous Strichartz estimates in some critical cases

Neal Bez, Jayson Cunanan, Sanghyuk Lee

Strong-type inhomogeneous Strichartz estimates are shown to be false for the wave equation outside the so-called acceptable region. On a critical line where the acceptability condi…

math.AP2017★ 1 cited

Smoothing estimates for the kinetic transport equation at the critical regularity

Neal Bez, Jayson Cunanan, Sanghyuk Lee

We prove smoothing estimates for velocity averages of the kinetic transport equation in hyperbolic Sobolev spaces at the critical regularity, leading to a complete characterisation…

math.AP2017

Asymptotic stability of the stationary Navier-Stokes flows in Besov spaces

Jayson Cunanan, Takahiro Okabe, Yohei Tsutsui

We discuss the asymptotic stability of stationary solutions to the incompressible Navier-Stokes equations on the whole space in Besov spaces with positive smoothness and low integr…

math.FA2016

Trace operators on Wiener amalgam spaces

Jayson Cunanan, Yohei Tsutsui

The paper deals with trace operators of Wiener amalgam spaces using frequency-uniform decomposition operators and maximal inequalities, obtaining sharp results. Additionally, we pr…

math.FA2015

On boundedness of pseudo-differential operators of Sjöstrand's class

Jayson Cunanan

We extended the known result that symbols from modulation spaces , also known as the Sjöstrand's class, produce bounded operators in $L^2(\mathbb{R}^…