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TANIUCHI YASUSHI

Academic OrganizationAcademic Assembly School of Science and Technology Institute of ScienceTEL
Education and Research OrganizationFaculty of Science Department of MathematicsFAX
PositionProfessorMail Address
AddressWeb site

Modified:07/26/2019

Profile

Assigned Class
Graduate School, Division of Science and Technology
Interdisciplinary Graduate School of Science and Technology
Academic Background
Graduate School
Nagoya University , 1998
Nagoya University , (Graduate School, Division of Engineering) , 1995

College
Nagoya University , (Faculty of Science) , 1993

Research

Books, Articles, etc.
Articles
Brezis-Gallouet-Wainger type inequalities and blow-up criteria for Navier-Stokes equations in unbounded domains
COMMUNICATIONS IN MATHEMATICAL PHYSICS,3(359):951-973 2018
Author:NAKAO, K; TANIUCHI, Y


Existence of solutions on the whole time axis to the Navier-Stokes equations with precompact range in L^3
Archiv der Mathematik,104(6):539–550 2015
Author:Reinhard FARWIG, Tomoyuki NAKATSUKA, Yasushi TANIUCHI


Uniqueness of solutions on the whole time axis to the Navier-Stokes equations in unbounded domains
Comm.Partial Differential Equations,40(10):1884-1904 2015
Author:Reinhard FARWIG, Tomoyuki NAKATSUKA, Yasushi TANIUCHI


Uniqueness of backward asymptotically almost periodic-in-time solutions to Navier-Stokes equations inunbounded domains
Discrete and Continuous Dynamical System Ser.S,6(5):1215-1224 2013
Author:Farwig, R; Taniuchi, Y


Uniqueness of almost periodic-in-time solutions to Navier-Stokes equations inunbounded domains
J. Evolution Equations,(11):485-508 2011
Author:Farwig, R; Taniuchi, Y


On the enegy equality of Navier-Stokes equations in general unbounded domains
Arch. Math.,5(95):447-456 2010
Author:Farwig, R; Taniuchi, Y


On the two-dimensional Euler equations with spatially almost periodic initial data
J. Mat. Fluid Mech.,4(12):594-612 2010
Author:Taniuchi, Y; Tashiro, T; Yoneda, T


On heat convection equations in a half space withnon-decaying data and Stokes semigroup on Besovspaces based on L^{\infty}
J. Differential Equations,246(7):2601-2645 2009
Author:Taniuchi, Y


On the uniqueness of time-periodic solutions to the Navier-Stokes equations inunbounded domains
Mathematische Zeitschrift,261(3):597-615 2009
Author:Taniuchi, Y


A remark on L^{\infty} solutions to the 2-D Navier-Stokes equations
J. Math. Fluid Mech.,9:533-542 2007
Author:Sawada, O; Taniuchi, Y


Remarks of global solvability of 2-D Boussinesq equations with non-decaying initial data
Fankcialaj Ekvacioj,49:39-57 2006
Author:Taniuchi, Y


On Boussinesq flow with nondecaying initial data
Fankcialaj Ekvacioj,47:225-250 2004
Author:Sawada, O; Taniuchi, Y


The limiting uniqueness criterion by vorticity for Navier-Stokes equations in Besov spaces
TOHOKU MATHEMATICAL JOURNAL,56(1):65-77 2004
Author:Ogawa, T; Taniuchi, Y


Uniformly local L-p estimate for 2-D vorticity equation and its application to Euler equations with initial vorticity in bmo
COMMUNICATIONS IN MATHEMATICAL PHYSICS,248(1):169-186 2004
Author:Taniuchi, Y


Navier-Stokes equations in the Besov space near L^{\infty} and $BMO$
Kyushu Journal of Math.,57:303-324 2003
Author:Kozono, H; Ogawa, T; Taniuchi, Y


A note on blow-up criterion to the 3-D Euler equations in a bounded domain
J. Math. Fluid Mech.,5:17-23 2003
Author:Ogawa, T; Taniuchi, Y


On blow-up criteria of smooth solutions to the 3-D Euler equations in a bounded domain
J. Differential Equations,190(1):39-63 2003
Author:Ogawa, T; Taniuchi, Y


The critical Sobolev inequalities in Besov spaces and regularity criterion to some semi-linear evolution equations
Mathematische Zeitschrift,242(2):251-278 2002
Author:Kozono, H; Ogawa, T; Taniuchi, Y


A note on the Blow-up criterion criterion for the Inviscid 2-D Boussinesq Equations
Lecture Note in Pure and Appl. Math. 223 Theory and Numerical Math.,:131-140 2001
Author:Taniuchi, Y


Remarks on uniqueness and blow-up criterion to the Euler equations in the generalized Besov spaces
J. Korean Math. Soc.,37:1007-1019 2000
Author:Ogawa, T; Taniuchi, Y


Limiting case of the Sobolev inequality in BMO, with application to the Euler equations
Commun. Math. Phys.,214:191-200 2000
Author:Kozono, H; Taniuchi, Y


Bilinear estimates in BMO and the Navier-Stokes equations
Mathematische Zeitschrift,235:175-194 2000
Author:Kozono, H; Taniuchi, Y


On stability of periodic solutions of the Navier-Stokes equations in unbounded domains
Hokkaido Mathematical Journal,28:147-173 1999
Author:Taniuchi, Y


On generalized energy equality of the Navier-Stokes equations
Manuscripta Mathematica,94:365-384 1997
Author:Taniuchi, Y