References
- Rubinstein I. Electro-diffusion of ions. Philadelphia (PA): SIAM; 1990. (SIAM studies in applied mathematics).
- Bazant MZ, Thornton K, Ajdari A. Diffuse-charge dynamics in electrochemical systems. Phys Rev E. 2004;70:021506.
- Jerome JW. Analytical approaches to charge transport in a moving medium. Transport Theory Statist Phys. 2002;31:333–366.
- Lin F. Some analytical issues for elastic complex fluids. Commun Pure Appl Math. 2012;65:893–919.
- Newman J, Thomas-Alyea KE. Electrochemical systems. 3rd ed. New York (NY): Wiley; 2004.
- Jerome JW, Sacco R. Global weak solutions for an incompressible charged fluid with multi-scale couplings: initial-boundary-value problem. Nonlinear Anal. 2009;71:e2487–e2497.
- Schmuck M. Analysis of the Navier-Stokes-Nernst-Planck-Poisson system. Math Models Methods Appl Sci. 2009;19:993–1014.
- Ryham R. Existence, uniqueness, regularity and long-term behavior for dissipative systems modeling electrohydrodynamics. arXiv: 0910.4973vl.
- Deng C, Zhao J, Cui S. Well-posedness for the Navier-Stokes-Nernst-Planck-Poisson system in Triebel-Lizorkin space and Besov space with negative indices. J Math Anal Appl. 2011;377:392–405.
- Deng C, Zhao J, Cui S. Well-posedness of a dissipative nonlinear electrohydrodynamic system in modulation spaces. Nonlinear Anal. 2010;73:2088–2100.
- Zhao J, Deng C, Cui S. Global well-posedness of a dissipative system arising in electrohydrodynamics in negative-order Besov spaces. J Math Phys. 2010;51:093.
- Zhao J, Deng C, Cui S. Well-posedness of a dissipative system modeling electrohydrodynamics in Lebesgue spaces. Differ Equ Appl. 2011;3:427–448.
- Zhao J, Zhang T, Liu Q. Well-posedness for the 3D incompressible nematic liquid crystal system in the critical Lp framework. Discrete Contin Dyn Syst. 2016;36:371–402.
- Ma H. Global large solutions to the Navier-Stokes-Nernst-Planck-Poisson equations. Acta Appl Math. 2018;157:129–140.
- Xiao W, Chen J, Fan D, et al. Global well-posedness and long-time decay of fractional Navier-Stokes equations in Fourier-Besov spaces. Abstr Appl Anal. 2014;2014:11.