Graduate School of Economics

YONEDA Tsuyoshi

Books and Other Publications

Papers

1.	Unraveling self-similar energy transfer dynamics: A case study for the one-dimensional Burgers system (Peer-reviewed) Pritpal Matharu, Bartosz Protas, Tsuyoshi Yoneda PHYSICAL REVIEW FLUIDS Vol.11,No.3 2026.3
2.	Machine learning prediction of the Madden-Julian oscillation using reservoir computing (Peer-reviewed) Tamaki Suematsu, Kengo Nakai, Tsuyoshi Yoneda, Daisuke Takasuka, Takuya Jinno, Yoshitaka Saiki, Hiroaki Miura JAPAN JOURNAL OF INDUSTRIAL AND APPLIED MATHEMATICS Vol.43,No.2 2026.3
3.	The incompressible Navier-Stokes limit from the discrete-velocity BGK Boltzmann equation (Peer-reviewed) Zhongyang Gu, Xin Hu, Pritpal Matharu, Bartosz Protas, Makiko Sasada, Tsuyoshi Yoneda NONLINEARITY Vol.38,No.5 2025.5
4.	Long-term prediction of El Niño-Southern Oscillation using reservoir computing with data-driven realtime filter (Peer-reviewed) Takuya Jinno, Takahito Mitsui, Kengo Nakai, Yoshitaka Saiki, Tsuyoshi Yoneda CHAOS Vol.35,No.5 2025.5
5.	ANOMALOUS SMOOTHING EFFECT ON THE INCOMPRESSIBLE NAVIER-STOKES-FOURIER LIMIT FROM BOLTZMANN WITH PERIODIC VELOCITY (Peer-reviewed) Zhongyang Gu, Xin Hu, Tsuyoshi Yoneda DISCRETE AND CONTINUOUS DYNAMICAL SYSTEMS-SERIES B Vol.30,No.3,pp.959-1008 2025.3
6.	Positivity for the curvature of the diffeomorphism group corresponding to the incompressible Euler equation with Coriolis force (vol 2024, 03A104, 2024) (Peer-reviewed) Taito Tauchi, Tsuyoshi Yoneda PROGRESS OF THEORETICAL AND EXPERIMENTAL PHYSICS Vol.2024,No.6 2024.6
7.	Weakened vortex stretching effect in three scale hierarchy for the 3D Euler equations (Peer-reviewed) In-Jee Jeong, Jungkyoung Na, Tsuyoshi Yoneda NONLINEARITY Vol.37,No.5 2024.5
8.	Positivity for the curvature of the diffeomorphism group corresponding to the incompressible Euler equation with Coriolis force (Peer-reviewed) Taito Tauchi, Tsuyoshi Yoneda PROGRESS OF THEORETICAL AND EXPERIMENTAL PHYSICS Vol.2024,No.3 2024.3
9.	Microscopic Expression of Anomalous Dissipation in Passive Scalar Transport (Peer-reviewed) Tomonori Tsuruhashi, Tsuyoshi Yoneda JOURNAL OF MATHEMATICAL FLUID MECHANICS Vol.26,No.1 2024.2
10.	The restriction problem on the ellipsoid (Peer-reviewed) Chi Hin Chan, Magdalena Czubak, Tsuyoshi Yoneda JOURNAL OF MATHEMATICAL ANALYSIS AND APPLICATIONS Vol.527,No.1 2023.11
11.	Locality of Vortex Stretching for the 3D Euler Equations (Peer-reviewed) Yuuki Shimizu, Tsuyoshi Yoneda Journal of Mathematical Fluid Mechanics Vol.25,No.1 2023.1
12.	On maximum enstrophy dissipation in 2D Navier–Stokes flows in the limit of vanishing viscosity (Peer-reviewed) Pritpal Matharu, Bartosz Protas, Tsuyoshi Yoneda Physica D: Nonlinear Phenomena Vol.441,pp.133517 2022.12
13.	Conjugate and cut points in ideal fluid motion (Peer-reviewed) Theodore D. Drivas, Gerard Misiolek, Bin Shi, Tsuyoshi Yoneda ANNALES MATHEMATIQUES DU QUEBEC Vol.46,No.1,pp.207-225 2022.4
14.	Existence of a conjugate point in the incompressible Euler flow on an ellipsoid (Peer-reviewed) Taito Tauchi, Tsuyoshi Yoneda JOURNAL OF THE MATHEMATICAL SOCIETY OF JAPAN Vol.74,No.2,pp.629-653 2022.4
15.	Mathematical reformulation of the Kolmogorov–Richardson energy cascade in terms of vortex stretching (Peer-reviewed) Tsuyoshi Yoneda, Susumu Goto, Tomonori Tsuruhashi Nonlinearity Vol.35,No.3,pp.1380-1401 2022.3
16.	Self-similar hierarchy of coherent tubular vortices in turbulence (Peer-reviewed) Tomonori Tsuruhashi, Susumu Goto, Sunao Oka, Tsuyoshi Yoneda Philosophical Transactions of the Royal Society A: Mathematical, Physical and Engineering Sciences Vol.380,No.2226 2022
17.	Characterization of Three-dimensional Euler flows supported on finitely many Fourier modes (Peer-reviewed) Nobu Kishimoto, Tsuyoshi Yoneda J. Math. Fluid Mech. Vol.24,No.3,pp.74- 2022
18.	Arnold stability and Misiolek curvature (Peer-reviewed) Taito Tauchi, Tsuyoshi Yoneda Monatshefte fur Mathematik Vol.199,No.2,pp.411-429 2022
19.	Vortex stretching and enhanced dissipation for the incompressible 3D Navier–Stokes equations (Peer-reviewed) In-Jee Jeong, Tsuyoshi Yoneda Mathematische Annalen Vol.380,No.3-4,pp.2041-2072 2021.8
20.	Quasi-streamwise vortices and enhanced dissipation for the incompressible 3D Navier-Stokes equations (Peer-reviewed) In-Jee Jeong, Tsuyoshi Yoneda Proceedings of AMS Vol.150,No.3,pp.1279-1286 2021.7
21.	Enstrophy dissipation and vortex thinning for the incompressible 2D Navier-Stokes equations (Peer-reviewed) In-Jee Jeong, Tsuyoshi Yoneda NONLINEARITY Vol.34,No.4,pp.1837-1853 2021.4
22.	Enstrophy dissipation and vortex thinning for the incompressible 2D Navier-Stokes equations (jointly worked) (Peer-reviewed) I.-J. Jeong, T. Yoneda Nonlinearity Vol.34,pp.1837- 2021.2
23.	Three-dimensional Euler flow generating instantaneous vortex stretching and related zeroth law (jointly worked) (Peer-reviewed) Tsuyoshi Yoneda, In-Jee Jeong Nagare: Journal of Japan Society of Fluid Mechanics Vol.39,No.4,pp.230-239 2020.8
24.	A local instability mechanism of the Navier-Stokes flow with swirl on the no-slip flat boundary (jointly worked) (Peer-reviewed) L. Lichtenfelz, T. Yoneda Journal of Mathematical Fluid Mechanics Vol.21,No.2,pp.20- 2019.3
25.	New applications of Campanato spaces with variable growth condition to the Navier-Stokes equation (jointly worked) (Peer-reviewed) E. Nakai, T. Yoneda Hokkaido Mathematical Journal Vol.48,No.1,pp.99-140 2019.2
26.	Global solvability of the rotating Navier-Stokes equations with fractional Laplacian in a periodic domain (jointly worked) (Peer-reviewed) N. Kishimoto, T. Yoneda Mathematische Annalen Vol.372,No.1-2,pp.743-779 2018.10
27.	Continuity of the solution map of the Euler equations in Holder spaces and weak norm inflation in Besov spaces (jointly worked) (Peer-reviewed) G. Misiolek, T. Yoneda Transactions of the American Mathematical Society Vol.370,No.7,pp.4709-4730 2018.7
28.	Global well posedness for a two-fluid model (jointly worked) (Peer-reviewed) Y. Giga, S. Ibrahim, S. Shen, T. Yoneda Differential and Integral Equations Vol.31,No.3-4,pp.187-214 2018.3
29.	A number theoretical observation of a resonant interaction of Rossby waves (jointly worked) (Peer-reviewed) N. Kishimoto, T. Yoneda Kodai Mathematical Journal Vol.40,No.1,pp.16-20 2017.3
30.	Remark on single exponential bound of the vorticity gradient for the two-dimensional Euler flow around a corner (jointly worked) (Peer-reviewed) T. Itoh, H. Miura, T. Yoneda Journal of Mathematical Fluid Mechanics Vol.18,No.3,pp.531-537 2016.9
31.	A local analysis of the axi-symmetric Navier-Stokes flow near a saddle point and no-slip flat boundary (jointly worked) (Peer-reviewed) P-Y. Hsu, H. Notsu, T. Yoneda Journal of Fluid Mechanics Vol.794,pp.444-459 2016.4
32.	Local ill-posedness of the incompressible Euler equations in <i>C</i><SUP>1</SUP> and <i>B</i><sub>∞,1</sub><SUP>1</SUP> (Peer-reviewed) Gerard Misiolek, Tsuyoshi Yoneda MATHEMATISCHE ANNALEN Vol.364,No.1-2,pp.243-268 2016.2
33.	Local ill-posedness of the incompressible Euler equations in <i>C</i><SUP>1</SUP> and <i>B</i><SUP>1</SUP><sub>∞</sub>,1 (vol 364, pg 243, 2016) (Peer-reviewed) Gerard Misiolek, Tsuyoshi Yoneda MATHEMATISCHE ANNALEN Vol.363,No.3-4,pp.1399-1400 2015.12
34.	An ODE for boundary layer separation on a sphere and a hyperbolic space (jointly worked) (Peer-reviewed) C-H. Chan, M. Czubak, T. Yoneda Physica D Vol.282,pp.34-38 2014.7
35.	On the stationary Navier-Stokes flow with isotropic streamlines in all latitudes on a sphere or a 2D hyperbolic space (jointly worked) (Peer-reviewed) C-H Chan, T. Yoneda Dynamics of Partial Differential Equations Vol.10,No.3,pp.209-254 2013.9
36.	On the Liouville theorem for the stationary Navier-Stokes equations in a critical space (jointly worked) (Peer-reviewed) D. Chae, T. Yoneda Journal of Mathematical Analysis and Applications Vol.405,No.2,pp.706-710 2013.9
37.	Streamlines concentration and application to the incompressible Navier-Stokes equations (jointly worked) (Peer-reviewed) E. Foxall, S. Ibrahim, T. Yoneda Tohoku Mathematical Journal Vol.65,No.2,pp.273-279 2013.4
38.	Resonant interaction of Rossby waves in two-dimensional flow on a β plane (jointly worked) (Peer-reviewed) M. Yamada, T. Yoneda Physica D Vol.245,No.1,pp.1-7 2013.2
39.	Long-time solvability of the Navier-Stokes-Boussinesq equations with almost periodic initial large data (jointly worked) (Peer-reviewed) S.Ibrahim, T. Yoneda Journal of Mathematical Sciences, the University of Tokyo Vol.20,No.1,pp.1-25 2013.1
40.	Local solvability and loss of smoothness of the Navier-Stokes-Maxwell equations with large initial data (jointly worked) (Peer-reviewed) S. Ibrahim, T. Yoneda Journal of Mathematical Analysis and Applications Vol.396,No.2,pp.555-561 2012.12
41.	Global well-posedness for the rotating Navier-Stokes-Boussinesq equations with stratification effects (jointly worked) (Peer-reviewed) H. Koba, A. Mahalov, T. Yoneda Advances in Mathematical Sciences and Applications Vol.22,pp.61-90 2012.11
42.	On possible isolated blow-up phenomena and regularity criterion of the 3D Navier-Stokes equation along the streamlines (jointly worked) (Peer-reviewed) C-H. Chan, T. Yoneda Methods and Applications of Analysis Vol.19,No.3,pp.211-242 2012.9
43.	Bilinear estimates in dyadic BMO and the Navier-Stokes equations (jointly worked) (Peer-reviewed) E. Nakai, T. Yoneda Journal of the Mathematical Society of Japan Vol.64,No.2,pp.399-422 2012.6
44.	Ill-posedness examples for the quasi-geostrophic and the Euler equations, (jointly worked) (Peer-reviewed) G. Misiolek, T. Yoneda Contemporary Mathematics, American Mathematical Society, Providence, RI Vol.584,pp.251-258 2012.2
45.	On a bound for amplitudes of Navier-Stokes flow with almost periodic initial data (jointly worked) (Peer-reviewed) Y. Giga, A. Mahalov, T. Yoneda Journal of Mathematical Fluid Mechanics Vol.13,No.3,pp.459-467 2011.9
46.	On dispersive effect of the Coriolis force for the stationary Navier-Stokes equations (jointly worked) (Peer-reviewed) P. Konieczny, T. Yoneda Journal of Differential Equations Vol.250,No.10,pp.3859-3873 2011.5
47.	Long-time solvability of the Navier-Stokes equations in a rotating frame with spatially almost periodic large data (Peer-reviewed) T. Yoneda Archive for Rational Mechanics and Analysis Vol.200,No.1,pp.225-237 2011.4
48.	Riesz transforms on generalized Hardy spaces and a uniqueness theorem for the Navier-Stokes equations (jointly worked) (Peer-reviewed) E. Nakai, T. Yoneda Hokkaido Mathematical Journal Vol.40,No.1,pp.67-88 2011.2
49.	On the two-dimensional Euler equations with spatially almost periodic initial data (jointly worked) (Peer-reviewed) Y. Taniuchi, T. Tashiro, T. Yoneda Journal of Mathematical Fluid Mechanics Vol.12,No.4,pp.594-612 2010.12
50.	Ill-posedness of the 3D-Navier-Stokes equations in a generalized Besov space near BMO^{-1} (Peer-reviewed) T. Yoneda Journal of Functional Analysis Vol.258,No.10,pp.3376-3387 2010.5
51.	Construction of solutions for the initial value problem of a functional-differential equation of advanced type (jointly worked) (Peer-reviewed) E. Nakai, T. Yoneda Aequationes mathematicae Vol.77,No.3,pp.259-272 2009.6
52.	Quarkonial decomposition suitable for functional-differential equations of delay type (jointly worked) (Peer-reviewed) Y. Sawano, T. Yoneda Mathematische Nachrichten Vol.281,No.12,pp.1810-1822 2008.12
53.	On time analyticity of the Navier-Stokes equations in a rotating frame with spatially almost periodic data (jointly worked) (Peer-reviewed) Y. Giga, H. Jo, A. Mahalov, T. Yoneda Physica D Vol.237,No.10-12,pp.1422-1428 2008.7
54.	Calderon-Zygmund operators on amalgam spaces and in the discrete case (jointly worked) (Peer-reviewed) N. Kikuchi, E. Nakai, N. Tomita, K. Yabuta, T. Yoneda Journal of Mathematical Analysis and Applications Vol.335,No.1,pp.198-212 2007.11
55.	On the functional-differential equation of advanced type f'(x)=af(λx), λ>1, with f(0)=0 (Peer-reviewed) T. Yoneda Journal of Mathematical Analysis and Applications Vol.332,No.1,pp.487-496 2007.8
56.	On the Young theorem for amalgams and Besov spaces (jointly worked) (Peer-reviewed) Y. Sawano, T. Yoneda International Journal of Pure and Applied Mathematics Vol.36,pp.197-205 2007.4
57.	On the functional-differential equation of advanced type f'(x)=af(2x) with f(0)=0 (Peer-reviewed) T. Yoneda Journal of Mathematical Analysis and Applications Vol.317,pp.320-330 2006.5
58.	Spline functions and n-periodic points (Peer-reviewed) T. Yoneda Transactions of the Japan Society for Industrial and Applied Mathematics Vol.15,No.3,pp.245-252 2005.9

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Misc.

1.	Mathematical reformulation of the Kolmogorov-Richardson energy cascade and coherent vortical structure in infinitesimal small scale vortices (Mathematical Analysis in Fluid and Gas Dynamics) Yoneda, Tsuyoshi RIMS Kokyuroku Vol.2299,pp.87-98 2024.12
2.	微積分から学ぶ深層ニューラルネットワークの各点収束構造—特集 不動点の世界 米田 剛 数理科学 Vol.62,No.8,pp.58-64 2024.8
3.	Littlewood-Paley分解の数学理論に立脚したリザバーコンピューティングの実装 神野拓哉, 三ツ井孝仁, 中井拳吾, 齊木吉隆, 米田剛 日本応用数理学会年会講演予稿集(CD-ROM) Vol.2024 2024
4.	ラグランジュ座標系による乱流散逸構造の数学的洞察—Mathematical Analysis of Extreme Dissipation in Lagrangian Coordinate System—特集 ながれの数理 : 大学数学で垣間見る数理流体力学の魅力と最前線 米田 剛 ながれ : 日本流体力学会誌 = Nagare : journal of Japan Society of Fluid Mechanics Vol.41,No.5,pp.318-323 2022.10
5.	微積分から学ぶ乱流—特集 微積分と線形代数 米田 剛 数理科学 Vol.60,No.5,pp.57-63 2022.5
6.	私のながれの学び方no.9 : 純粋数学出身の私が乱流研究に至るまでの経緯 米田剛 ながれ Vol.40(4) 2021.8
7.	Zeroth-lawからみる瞬間的な渦伸長と或る定常流について—On an instantaneous vortex-stretching and a certain stationary flow from the zeroth-law point of view—特集 注目研究in年会2019 米田 剛, In-Jee Jeong ながれ : 日本流体力学会誌 = Nagare : journal of Japan Society of Fluid Mechanics Vol.38,No.6,pp.439-442 2019.12
8.	書評 Hans Triebel : Local Function Spaces, Heat and Navier–Stokes Equations Yoneda Tsuyoshi SUGAKU Vol.68,No.3,pp.321-325 2016.7
9.	Functional differential equations of a type similar to $f'(x) = 2f(2x+1) - 2f(2x-1)$ and its application.(Dynamics of functional equations and numerical simulation) Yoneda, Tsuyoshi 数理解析研究所講究録 Vol.1474,pp.55-59 2006.2
10.	A solution of the equation f'(x)=λ2f(λx),λ>1: Functional Equations and Complex Systems Yoneda, Tsuyoshi Vol.1445,No.1445,pp.1-11 2005.7

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Presentations

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Awards

Research Projects

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