Scaling for selectivity in finite nanopores for 1:1 electrolytes: the dependence of predictability of device behavior on system parameters
暂无分享,去创建一个
[1] Dávid Fertig,et al. The Dukhin number as a scaling parameter for selectivity in the infinitely long nanopore limit: extension to multivalent electrolytes , 2022, Journal of Molecular Liquids.
[2] D. Boda,et al. Scaling for rectification of bipolar nanopores as a function of a modified Dukhin number: the case of 1:1 electrolytes , 2021, Molecular Simulation.
[3] D. Boda,et al. From nanotubes to nanoholes: Scaling of selectivity in uniformly charged nanopores through the Dukhin number for 1:1 electrolytes. , 2021, The Journal of chemical physics.
[4] R. Netz,et al. Fluids at the Nanoscale: From Continuum to Subcontinuum Transport , 2020, Annual Review of Fluid Mechanics.
[5] N. Aluru,et al. Ion Transport in Electrically Imperfect Nanopores. , 2020, ACS nano.
[6] D. Gillespie,et al. Scaling Behavior of Bipolar Nanopore Rectification with Multivalent Ions , 2019, The Journal of Physical Chemistry C.
[7] Ping Yu,et al. Ion current rectification: from nanoscale to microscale , 2019, Science China Chemistry.
[8] Sara Dal Cengio,et al. Confinement-controlled rectification in a geometric nanofluidic diode. , 2019, The Journal of chemical physics.
[9] L. Bocquet,et al. Beyond the Tradeoff: Dynamic Selectivity in Ionic Transport and Current Rectification. , 2019, The journal of physical chemistry. B.
[10] Laibing Jia,et al. Entrance Effects Induced Rectified Ionic Transport in a Nanopore/Channel. , 2017, ACS sensors.
[11] M. Wolfram,et al. Multiscale modeling of a rectifying bipolar nanopore: Comparing Poisson-Nernst-Planck to Monte Carlo. , 2017, The Journal of chemical physics.
[12] Moran Wang,et al. Fundamentals and Modeling of Electrokinetic Transport in Nanochannels , 2014 .
[13] M. Wolfram,et al. Rectification properties of conically shaped nanopores: consequences of miniaturization. , 2012, Physical chemistry chemical physics : PCCP.
[14] A. Biance,et al. Large apparent electric size of solid-state nanopores due to spatially extended surface conduction. , 2012, Nano letters.
[15] D. Gillespie,et al. Steady-State Electrodiffusion from the Nernst-Planck Equation Coupled to Local Equilibrium Monte Carlo Simulations. , 2012, Journal of chemical theory and computation.
[16] S. Chakraborty,et al. Effect of conductivity variations within the electric double layer on the streaming potential estimation in narrow fluidic confinements. , 2010, Langmuir : the ACS journal of surfaces and colloids.
[17] Thomas A. Zangle,et al. Theory and experiments of concentration polarization and ion focusing at microchannel and nanochannel interfaces. , 2010, Chemical Society reviews.
[18] S. Dukhin,et al. Non-equilibrium electric surface phenomena , 1993 .
[19] R. J. Hunter,et al. The electrophoretic mobility of large colloidal particles , 1981 .
[20] J. Valleau,et al. Primitive model electrolytes. I. Grand canonical Monte Carlo computations , 1980 .
[21] A. L. Loeb,et al. Calculation of the electrophoretic mobility of a spherical colloid particle , 1966 .
[22] Lee R. White,et al. Electrophoretic mobility of a spherical colloidal particle , 1978 .
[23] J. Bikerman. Electrokinetic equations and surface conductance. A survey of the diffuse double layer theory of colloidal solutions , 1940 .
[24] M. Planck,et al. Ueber die Erregung von Electricität und Wärme in Electrolyten , 1890 .
[25] W. Nernst. Zur Kinetik der in Lösung befindlichen Körper , 1888 .