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30篇 您的检索式:作者名="Feireisl"
    题名 作者 年代 出处 被引量
1Non-zero time periodic solutions to an equation of Petrovsky type with nonlinear boundary condition: slow oscillations of beams on elastic bearings显示文摘Feireisl E 1993Annali Della Normale Superiore di Pisa1993,,20:1
2On the domain dependence of solutions to the compressible Navier-Stokes equations of a barotropic fluid 显示文摘Feireisl E Novotn: A 'Petzeltov: H 2002Math Meth Appl Sci2002,25,:1
3On the zero-velocity-limit solutions to the Navier-Stokes equa- tions of compressible flow 显示文摘Feireisl E Petzeltova H 1998Manuscripta Math1998,97,:1
4On the global existence of globally defined weak solutions to the Navier- Stokes equations of isentropic compressible fluid显示文摘FEIREISL E NOVOTNY A PETZELTOVAH 2001J Math Fluid Mach2001,3,4:1
5Non-zero time periodic solutions to an equation of Petrvsky type with nonlinear boundary condition: slow oscilations of beams on elastic bearings 显示文摘Feireisl E 1993Ann Sc Sup Pisa1993,,20:1
6The Low Mach Number Limit for the Full Navier–Stokes–Fourier System显示文摘Eduard Feireisl Antonín Novotny 2007Archive for Rational Mechanics and Analysis2007,,1:1
7Global in time weak solution for compressible barotropic self-gravitating fluids显示文摘DUCOMET B FEIREISL E PETZELTOVA H 2004Discrete Contin Dyn Syst2004,11,1:1
8Global attractors for semilinear damped wave equantions with supercritcal exponents显示文摘FEIREISL E 1995Journal of Differential Equations1995,116,:1
9Weak-strong uniqueness for the compressible Navier-Stokes equations with a hard-sphere pressure law显示文摘We consider the Navier-Stokes equations with a pressure function satisfying a hard-sphere law.That means the pressure,as a function of the density,becomes infinite when the density approaches a finite critical value.Under some structural constraints imposed on the pressure law,we show a weak-strong uniqueness principle in periodic spatial domains.The method is based on a modified relative entropy inequality for the system.The main difficulty is that the pressure potential associated with the internal energy of the system is largely dominated by the pressure itself in the area close to the critical density.As a result,several terms appearing in the relative energy inequality cannot be controlled by the total energy.Eduard Feireisl Yong Lu Antonín Novotny 2018Science China Mathematics2018,61,11:1
10On the existence of globally defined weak solutions to the Navier-Stokes equations 显示文摘Eduard Feireisl Antonfn Novotny Hana Petzeltova 2001J Math Fluid Mech2001,3,4:1
11Bounded absorbing sets for the Navier-Stokes equations of compressible fluid 显示文摘Feireisl E Petzeltova H 2001Comm Partial Differential Equations2001,26,78:1
12Attractors for semilinear damped wave equations on显示文摘FEIREISL E 1994Nonlinear Analysis1994,23,2:1
13Asymptotic behaviour and attractors for a semilinear damped wave equation with supercritical exponent显示文摘FEIREISL E 1995Proceedings of the Royal Society of Edinburgh Section: A1995,125,:1
14Largetime dehaviour of solutions to the NavierStokes equations of compressible flow显示文摘Feireisl E Petzeltov′a H 1999Archive for Rational Mechanics and Analysis1999,150,:1
15On a noniso- thermal model for nematic liquid crystals显示文摘ERICKSEN J FEIREISL E ROCCA E 2011Nonlineari- ty2011,24,1:1
16Global attractors for semilinear damped wave equations with supereritieal exponent 显示文摘Feireisl E 1995J Differential Equations1995,116,:1
17Non-zero time periodic solutions to an e- quation of petrovsky type with nonlinear boundary condition: slow oscillations of beams on elastic bear- ings显示文摘Feireisl E 1993Annali Della Scuola Normale Superiore di Pisa1993,20,1:1
18Bounded absorting sets for the Navier-Stokes equations of compressibel fluid显示文摘Feireisl E Petzeltova H 2001Com- mun in Partial Differential Equations2001,26,:1
19Propagation of oscillations, complete trajecto ries and attractors for compressible flows显示文摘Feireisl E 2003Non linear Differ Equ Appl2003,10,:1
20On the existence of globally defined weak solutions for the Navier-Stokes equations of isentropic compressible fluids 显示文摘Feireisl E Novotn A Petzehov H 2001J Math Fluid Mech2001,3,:1
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