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Takayoshi   Ogawa

Shuichi   Kawashima

Nakao   Hayashi

Futoshi   Takahashi

Kazuhiro   Ishige

Yasunori   Maekawa

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Research Member   Yasunori Maekawa （前川 泰則)

maekawa

Associate Professor at Mathematical Institute, Graduate School of Tohoku University

E-mail：  @

 

Personal History

2008 Assitant Professor at Faculty of Mathematics, Kyushu University
2009 Lecturer at Graduate School of Science, Kobe University
2010 Assistant Professor at Graduate School of Science, Kobe University
2013 Associate Professor at Mathematical Institute, Graduate School of Tohoku University

Research Area

Mathematical analysis on fluid dynamics and related partial differential equations

Selected Publications

  • [1] Maekawa, Y.; Existence of asymmetric Burgers vortices and their asymptotic behavior at large circulations, Mathematical Models and Methods in Applied Sciences, 19 (2009) 669-705.
  • [2] Gallay, Th. and Maekawa, Y.; Three-dimensional stability of Burgers vortices, Communications in Mathematical Physics, 302 (2011) 477-511.
  • [3] Kagei, Y. and Maekawa, Y.: Asymptotic behaviors of solutions to evolution equations in the presence of translation and scaling invariance, Journal of Functional Analysis, 260 (2011) 3036-3096.
  • [4] Maekawa, Y. and Miura, H.; On fundamental solutions for non-local parabolic equations with divergence free drift, Advances in Mathematics, 247 (2013) 123-191.
  • [5] Gallay, Th. and Maekawa, Y.; Long-time asymptotics for two-dimensional exterior flows with small circulation at infinity, Analysis and PDE, 6 (2013) 973-991.
  • [6] Maekawa, Y.; On the inviscid limit problem of the vorticity equations for viscous incompressible flows in the half plane, Comm. Pure and Applied Math., 67 (2014) 1045-1128.

Preprint

[1] H. Kosaka and Y. Maekawa; On vorticity formulation for viscous incompressible flows in $R^3_+$, to appear in“Recent Developments of Mathematical Fluid Mechanics'', Series: Advances in Mathematical Fluid Mechanics, Birhaeser-Verlag.

[2] Y. Maekawa and H. Miura; On Poisson operators and Dirichlet-Neumann maps in $H^s$ for divergence form elliptic operators with Lipschitz coefficients, to appear in Transactions of the American Mathematical Society.

[2] Y. Maekawa; On asymptotic stability of global solutions in weak $L^2$ space for the two-dimensional Navier-Stokes equations, preprint.

Personal website

http://homepage2.nifty.com/yasunori_m/

MathSciNet：

http://www.ams.org/mathscinet/search/author.html?mrauthid=782383
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