Kyouhei Wakasa

发表

Blow-up of solutions to semilinear wave equations with non-zero initial data

Kyouhei Wakasa, 2015 .

On the nonexistence of global solutions for critical semilinear wave equations with damping in the scattering case

B. Yordanov, Kyouhei Wakasa, 2019, Nonlinear Analysis.

The lifespan of solutions to semilinear damped wave equations in one space dimension

Kyouhei Wakasa, 2016 .

Global Regularity for Supercritical Nonlinear Dissipative Wave Equations in 3D

B. Yordanov, Kyouhei Wakasa, 2016, 1606.06886.

Global existence for semilinear wave equations with the critical blow-up term in high dimensions☆

H. Takamura, Kyouhei Wakasa, 2014, 1405.0120.

The sharp upper bound of the lifespan of solutions to critical semilinear wave equations in high dimensions

H. Takamura, Kyouhei Wakasa, 2010, 1103.2584.

Global existence for semilinear wave equations with the blow-up term in high dimensions ∗

Kyouhei Wakasa, 2013 .

The Final Problem on the Optimality of the General Theory for Nonlinear Wave Equations

H. Takamura, Kyouhei Wakasa, 2012 .

Small data blow-up of semi-linear wave equation with scattering dissipation and time-dependent mass

M. Ikeda, Kyouhei Wakasa, Ziheng Tu, 2019, Evolution Equations & Control Theory.

Blow-up phenomena of semilinear wave equations and their weakly coupled systems

M. Ikeda, Kyouhei Wakasa, M. Sobajima, 2018, Journal of Differential Equations.

The lifespan estimates of classical solutions of one dimensional semilinear wave equations with characteristic weights

H. Takamura, Kyouhei Wakasa, Shunsuke Kitamura, 2022, 2204.00242.

The lifespan of solutions of semilinear wave equations with the scale-invariant damping in two space dimensions

H. Takamura, Kyouhei Wakasa, Masakazu Kato, 2018, Journal of Differential Equations.

The lifespan of solutions to wave equations with weighted nonlinear terms in one space dimension

Kyouhei Wakasa, 2014, 1409.5877.

Critical exponent for nonlinear damped wave equations with non-negative potential in 3D

V. Georgiev, Kyouhei Wakasa, H. Kubo, 2018, Journal of Differential Equations.

The sharp lower bound of the lifespan of solutions to semilinear wave equations with low powers in two space dimensions

H. Takamura, Kyouhei Wakasa, Masakazu Kato, 2016, 1610.05913.

On the critical decay for the wave equation with a cubic convolution in 3D

Tomoyuki Tanaka, Kyouhei Wakasa, 2020, Discrete & Continuous Dynamical Systems.

Blow-up of solutions to critical semilinear wave equations with variable coefficients

B. Yordanov, Kyouhei Wakasa, 2018, Journal of Differential Equations.

Lifespan estimates for 2-dimensional semilinear wave equations in asymptotically Euclidean exterior domains

Mengyun Liu, Kyouhei Wakasa, Chengbo Wang, 2020, Journal of Functional Analysis.

Critical exponent for the wave equation with a time-dependent scale invariant damping and a cubic convolution

M. Ikeda, Tomoyuki Tanaka, Kyouhei Wakasa, 2020, 2003.10329.

Finite time blowup of solutions to semilinear wave equation in an exterior domain

Kyouhei Wakasa, M. Sobajima, 2018, Journal of Mathematical Analysis and Applications.

Blow-up for semilinear wave equations with the scale invariant damping and super-Fujita exponent

Ning-An Lai, Hiroyuki Takamura, Kyouhei Wakasa, 2017, 1701.03232.

Blow-up of positive solutions to wave equations in high space dimensions

M. Rammaha, H. Takamura, Kyouhei Wakasa, 2014, Differential and Integral Equations.

Almost global solutions of semilinear wave equations with the critical exponent in high dimensions

H. Takamura, Kyouhei Wakasa, 2014, 1404.4471.

The blow-up and lifespan of solutions to systems of semilinear wave equation with critical exponents in high dimensions

H. Takamura, Yukiharu Kurokawa, Kyouhei Wakasa, 2011, Differential and Integral Equations.

Sharp blow-up for semilinear wave equations with non-compactly supported data

H. Takamura, Kyouhei Wakasa, H. Uesaka, 2010 .

Blow-up theorem for semilinear wave equations with non-zero initial position

H. Takamura, Kyouhei Wakasa, H. Uesaka, 2010 .

Small data blow-up for the wave equation with a time-dependent scale invariant damping and a cubic convolution for slowly decaying initial data

M. Ikeda, Tomoyuki Tanaka, Kyouhei Wakasa, 2020, 2001.07985.

On the blow-up for critical semilinear wave equations with damping in the scattering case

B. Yordanov, Kyouhei Wakasa, 2018, 1807.06164.

On the energy decay for dissipative nonlinear wave equations in one space dimension

B. Yordanov, Kyouhei Wakasa, 2017 .