activity
20182021
most citedGamma Ray Spectrum from Thermal Neutron Capture on Gadolinium-157

8 citations · 24 across the 10 of their papers we have counts for

collaborators

10 papers

math.AP2021

Unconditional well-posedness for some nonlinear periodic one-dimensional dispersive equations

Luc Molinet, Tomoyuki Tanaka

We consider the Cauchy problem for one-dimensional dispersive equations with a general nonlinearity in the periodic setting. Our main hypotheses are both that the dispersive operat…

math.AP2020

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

Tomoyuki Tanaka, Kyouhei Wakasa

We consider the wave equation with a cubic convolution in three space dimensions. Here, and stands for the convolution in the space…

math.AP2020

Well-posedness and parabolic smoothing effect for higher order Schrödinger type equations with constant coefficients

Tomoyuki Tanaka, Kotaro Tsugawa

We consider the Cauchy problem of a class of higher order Schrödinger type equations with constant coefficients. By employing the energy inequality, we show the well-posednes…

math.AP2020★ 7 cited

Well-posedness for the fourth-order Schrödinger equation with third order derivative nonlinearities

Hiroyuki Hirayama, Masahiro Ikeda, Tomoyuki Tanaka

We study the Cauchy problem to the semilinear fourth-order Schrödinger equations: \begin{equation}\label{0-1}\tag{4NLS} \begin{cases} i\partial_t u+\partial_x^4u=G\left(\left\{\par…

math.AP2020

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

Masahiro Ikeda, Tomoyuki Tanaka, Kyouhei Wakasa

In the present paper, we study the Cauchy problem for the wave equation with a time-dependent scale invariant damping and a cubic convolution $(|x|^{-γ}…

math.AP2020★ 1 cited

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

Masahiro Ikeda, Tomoyuki Tanaka, Kyouhei Wakasa

In the present paper, we study the Cauchy problem for the wave equation with a time-dependent scale invariant damping, i.e. and a cubic convolution $(|x|…

nucl-ex2019★ 4 cited

Gamma Ray Spectra from Thermal Neutron Capture on Gadolinium-155 and Natural Gadolinium

Tomoyuki Tanaka, Kaito Hagiwara, Enrico Gazzola +18

Natural gadolinium is widely used for its excellent thermal neutron capture cross section, because of its two major isotopes: Gd and Gd. We measured the …

math.AP2019★ 2 cited

Local well-posedness for fourth order Benjamin-Ono type equations

Tomoyuki Tanaka

We continue to study the local well-posedness for higher order Benjamin-Ono type equations, especially fourth order equations. The proof is based on the energy methods with correct…

math.AP2018★ 2 cited

Local well-posedness for third order Benjamin-Ono type equations on the torus

Tomoyuki Tanaka

We consider the Cauchy problem of third order Benjamin-Ono type equations on the torus. Nonlinear terms may yield derivative losses, which prevents us from using the classical ener…

nucl-ex2018★ 8 cited

Gamma Ray Spectrum from Thermal Neutron Capture on Gadolinium-157

Kaito Hagiwara, Takatomi Yano, Tomoyuki Tanaka +20

We have measured the -ray energy spectrum from the thermal neutron capture, GdGd, on an enriched Gd target (GdO) in the energy range…