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3D steady compressible NavierStokes equations
Twoequation model of mean flow resonances in subcritical flow systems
1.  Department of Mathematics and Computing and Computational Engineering and Science Research Centre, University of Southern Queensland, Toowoomba, Queensland 4350, Australia 
[1] 
Eric S. Wright. Macrotransport in nonlinear, reactive, shear flows. Communications on Pure and Applied Analysis, 2012, 11 (5) : 21252146. doi: 10.3934/cpaa.2012.11.2125 
[2] 
Anna Geyer, Ronald Quirchmayr. Weakly nonlinear waves in stratified shear flows. Communications on Pure and Applied Analysis, 2022, 21 (7) : 23092325. doi: 10.3934/cpaa.2022061 
[3] 
Zhenlu Cui, Qi Wang. Permeation flows in cholesteric liquid crystal polymers under oscillatory shear. Discrete and Continuous Dynamical Systems  B, 2011, 15 (1) : 4560. doi: 10.3934/dcdsb.2011.15.45 
[4] 
Alex Mahalov, Mohamed Moustaoui, Basil Nicolaenko. Threedimensional instabilities in nonparallel shear stratified flows. Kinetic and Related Models, 2009, 2 (1) : 215229. doi: 10.3934/krm.2009.2.215 
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JaeHong Pyo, Jie Shen. Normal mode analysis of secondorder projection methods for incompressible flows. Discrete and Continuous Dynamical Systems  B, 2005, 5 (3) : 817840. doi: 10.3934/dcdsb.2005.5.817 
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M. Bulíček, P. Kaplický. Incompressible fluids with shear rate and pressure dependent viscosity: Regularity of steady planar flows. Discrete and Continuous Dynamical Systems  S, 2008, 1 (1) : 4150. doi: 10.3934/dcdss.2008.1.41 
[7] 
James Nolen, Jack Xin. Existence of KPP type fronts in spacetime periodic shear flows and a study of minimal speeds based on variational principle. Discrete and Continuous Dynamical Systems, 2005, 13 (5) : 12171234. doi: 10.3934/dcds.2005.13.1217 
[8] 
Xavier Perrot, Xavier Carton. Pointvortex interaction in an oscillatory deformation field: Hamiltonian dynamics, harmonic resonance and transition to chaos. Discrete and Continuous Dynamical Systems  B, 2009, 11 (4) : 971995. doi: 10.3934/dcdsb.2009.11.971 
[9] 
Thierry Gallay. Stability and interaction of vortices in twodimensional viscous flows. Discrete and Continuous Dynamical Systems  S, 2012, 5 (6) : 10911131. doi: 10.3934/dcdss.2012.5.1091 
[10] 
Hong Zhou, M. Gregory Forest, Qi Wang. Anchoringinduced texture & shear banding of nematic polymers in shear cells. Discrete and Continuous Dynamical Systems  B, 2007, 8 (3) : 707733. doi: 10.3934/dcdsb.2007.8.707 
[11] 
Siwei Yu, Jianwei Ma, Stanley Osher. Geometric mode decomposition. Inverse Problems and Imaging, 2018, 12 (4) : 831852. doi: 10.3934/ipi.2018035 
[12] 
Vicenţiu D. Rădulescu. Noncoercive elliptic equations with subcritical growth. Discrete and Continuous Dynamical Systems  S, 2012, 5 (4) : 857864. doi: 10.3934/dcdss.2012.5.857 
[13] 
Raphael Stuhlmeier. Effects of shear flow on KdV balance  applications to tsunami. Communications on Pure and Applied Analysis, 2012, 11 (4) : 15491561. doi: 10.3934/cpaa.2012.11.1549 
[14] 
Jonathan H. Tu, Clarence W. Rowley, Dirk M. Luchtenburg, Steven L. Brunton, J. Nathan Kutz. On dynamic mode decomposition: Theory and applications. Journal of Computational Dynamics, 2014, 1 (2) : 391421. doi: 10.3934/jcd.2014.1.391 
[15] 
Steven L. Brunton, Joshua L. Proctor, Jonathan H. Tu, J. Nathan Kutz. Compressed sensing and dynamic mode decomposition. Journal of Computational Dynamics, 2015, 2 (2) : 165191. doi: 10.3934/jcd.2015002 
[16] 
Hao Zhang, Scott T. M. Dawson, Clarence W. Rowley, Eric A. Deem, Louis N. Cattafesta. Evaluating the accuracy of the dynamic mode decomposition. Journal of Computational Dynamics, 2020, 7 (1) : 3556. doi: 10.3934/jcd.2020002 
[17] 
Jijiang Sun, ChunLei Tang. Resonance problems for Kirchhoff type equations. Discrete and Continuous Dynamical Systems, 2013, 33 (5) : 21392154. doi: 10.3934/dcds.2013.33.2139 
[18] 
Sergiu Aizicovici, Nikolaos S. Papageorgiou, Vasile Staicu. Nonlinear Dirichlet problems with double resonance. Communications on Pure and Applied Analysis, 2017, 16 (4) : 11471168. doi: 10.3934/cpaa.2017056 
[19] 
Leszek Gasiński, Nikolaos S. Papageorgiou. Dirichlet $(p,q)$equations at resonance. Discrete and Continuous Dynamical Systems, 2014, 34 (5) : 20372060. doi: 10.3934/dcds.2014.34.2037 
[20] 
D. Bonheure, C. Fabry. A variational approach to resonance for asymmetric oscillators. Communications on Pure and Applied Analysis, 2007, 6 (1) : 163181. doi: 10.3934/cpaa.2007.6.163 
2020 Impact Factor: 2.425
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