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Multiscale Simulations of Electronic and Fluidic Nanoscale Systems Amir Taqieddin , Mohammad Heiranian, and Narayana Aluru Beckman Institute for Advance Science & Technology Mechanical Science & Engineering Department University of


  1. Multiscale Simulations of Electronic and Fluidic Nanoscale Systems Amir Taqieddin , Mohammad Heiranian, and Narayana Aluru Beckman Institute for Advance Science & Technology Mechanical Science & Engineering Department University of Illinois at Urbana-Champaign

  2. Acknowledgment • We use Blue Waters in performing multiscale simulations and to study multi-physics systems. M. Heiranian et al., THE JOURNAL OF CHEMICAL PHYSICS 147, 104706 (2017) A. Farimani et al., Npj 2d Materials Y. Jing et al., Chemistry of Materials and Applications 2, 1-9 (2018) 2018, 30 (138-144) M.T. Hwang et al., submitted to publication in April 2019 A. Moradzadeh & N.R. Aluru, The Journal of Physical Chemistry Letters 2019, 10 (6), pp 1242–1250 Beckman Institute for Advanced Science and Technology

  3. Acknowledgment Blue Waters allowed us to use different software with high • computational performance. We were able to obtain ~28 • times scaling compared to 1 node (32 cores). The code performs up to 90% of • the ideal performance. Beckman Institute for Advanced Science and Technology

  4. Outline New Power Scaling in the Concentration - Ionic Conductance • Relation in CNT. Thickness Dependent Nanofluidic Transport in Nanopores • and Nanochannels. Beckman Institute for Advanced Science and Technology

  5. Ionic Conductance M. Heiranian et al . Nature J. Feng et al. Nature 536.7615 R.H. Tunuguntla et al. Science communications 6 (2015): 8616. (2016): 197. 357.6353 (2017): 792-796 . • Ionic transport in nanofluidic systems is associated with multi-physics phenomena: 1) Diffusion and migration of ions. 2) Electro-osmotic flow. 3) Surface charge regulation. 4) Confinement. M. Manghi et al. Physical Review E 98.1 (2018): 012605. The ionic conductance in CNTs shows a power law • relation. 𝐻 ∝ 𝑑 $ ; 𝛽 = 1, 0, 1/3,1/2, and 2/3 Beckman Institute for Advanced Science and Technology

  6. Ionic Conductance Continuum simulations allow us to investigate the contribution of each • component (diffusion, migration, and convection). We couple Poisson-Nernst-Planck (PNP) with Navier-Stokes (NS): • Reservoir Reservoir Symmetry axis CNT Beckman Institute for Advanced Science and Technology

  7. Ionic Conductance 𝑒 = 1.5 𝑜𝑛 𝑀 = 10 𝑜𝑛 𝑒 = 14 𝑜𝑛 𝑀 = 10 𝑜𝑛 Observed 2/3 power scaling. • Used molecular dynamics to correct the • continuum model and estimate the experimental surface charge. Selectivity coefficient ( 𝐽 ./0123 /𝐽 /3123 ) of ~3.7. • Beckman Institute for Advanced Science and Technology

  8. Ionic Conductance • Studied the effect of surface charge on the molecular transport . • Computed average velocity of water Surface charge 𝑣water (m/s) 𝑣K E (m/s) and potassium ions in (11,11) CNT (mC/ m < ) with L= 10 nm at a concentration of 1 2.9 ± 0.29 -27 2.31 M using molecular dynamics 3.01 ± 0.28 simulations. -54 2.45 1.98 ± 0.42 -114 2.15 Beckman Institute for Advanced Science and Technology

  9. Outline New Power Scaling in the Concentration - Ionic Conductance ü Relation in CNT. Thickness Dependent Nanofluidic Transport in Nanopores • and Nanochannels. Beckman Institute for Advanced Science and Technology

  10. Thickness Dependent Nanofluidic Transport • In fluid dynamics, the flow rate of pressure driven fluid is generally described by Hagen-Poiseuille equation, in a circular pipe: 𝑅 = 𝜌Δ𝑄𝑠 L 8𝜈ℎ h Carbon nanotubes are shown to have several orders of magnitude higher • permeation rate than that of existing membranes. Fast water transport Experimentally, CNT is is also observed shown to very high flow computationally due rates (enhancement to highly frictionless over no slip classical walls of CNTs. theory of ~1000). Joseph et al. Nano Lett. (2008). Holt et al. Science (2006). Beckman Institute for Advanced Science and Technology

  11. Thickness Dependent Nanofluidic Transport (10,10) CNTs & GRP 1000 Permeation coefficient (10 -25 m 3 /Pa s) We compared our corrected HP with: • 100 HP with no slip 10 Dagan model for finite-length tubes 1 HP with bulk properties HP with µ µ and l variations 0.1 NEMD HP with µ ¥ and l ¥ HP with MD simulations HP with no slip Dagan et al. 0.01 0.0 0.5 1.0 1.5 2.0 2.5 3.0 -1 ) 1/ h (nm (14,14) CNTs & GRP (18,18) CNTs & GRP Permeation coefficient (10 -25 m 3 /Pa s) Permeation coefficient (10 -25 m 3 /Pa s) 1000 1000 100 100 10 10 1 HP with µ µ and l variations 1 HP with µ µ and l variations NEMD NEMD HP with µ ¥ and l ¥ HP with µ ¥ and l ¥ HP with no slip HP with no slip Dagan et al. Dagan et al. 0.1 0.1 0.0 0.5 1.0 1.5 2.0 2.5 3.0 0.0 0.5 1.0 1.5 2.0 2.5 3.0 -1 ) 1/ h (nm 1/ h (nm -1 ) Beckman Institute for Advanced Science and Technology

  12. Thickness Dependent Nanofluidic Transport • In experiments, transport rates have been shown to be enhanced by several orders of magnitudes over the rates predicted by the no-slip HP theory. • When the enhancement factors were reassessed using the corrected HP theory, they approach unity. Q EXP /Q HP , Holt et al. Long CNTs Q EXP /Q CHP , Holt et al. 1000 Q EXP /Q HP , Qin et al. Q EXP /Q CHP , Qin et al. Short CNTs Q EXP /Q HP , Kim et al. Enhancement Factor 100 Q EXP /Q CHP , Kim et al. Q EXP /Q HP , O'Hern et al. Q EXP /Q CHP , O'Hern et al. Q EXP /Q HP , Surwade et al. 10 Q EXP /Q CHP , Surwade et al. Graphene Q NEMD /Q HP , Walther et al. Q NEMD /Q CHP , Walther et al. 1 Q NEMD /Q HP , Suk et al. Q NEMD /Q CHP , Suk et al. Q EXP /Q HP , Majumder et al. Q EXP /Q CHP , Majumder et al. 0.1 Q EXP /Q HP , Secchi et al. Q EXP /Q CHP , Secchi et al. Q NEMD /Q HP , This work 0.01 Q NEMD /Q CHP , This work 0.1 1 10 100 1000 10000 100000 h/r Beckman Institute for Advanced Science and Technology

  13. Conclusion • We performed continuum and molecular dynamics simulations to obtain a new power-law scaling relation between the concentration and the conductance of ionic transport. • The continuum model was corrected using molecular dynamics inputs to predict quantities for length scales less than 10 nm. • We studied the effect of surface charge density in CNT on the electroosmotic velocity and selectivity of ions. • We corrected the classical Hagen-Poiseuille equation to describe fluid flow rates in nanoscale systems. • The enhancement factor of flow rates approaches unity with the corrected Hagen- Poiseuille theory. Beckman Institute for Advanced Science and Technology

  14. Acknowledgment Professor Aleksandr Noy Beckman Institute for Advanced Science and Technology

  15. Acknowledgment This year we have used till now almost 70 K in two • different allocations. Blue Waters support is highly appreciated. • M. Heiranian et al., THE JOURNAL OF CHEMICAL PHYSICS 147, 104706 (2017) Y. Jing et al., Chemistry of Materials A. Farimani et al., Npj 2d Materials and 2018, 30 (138-144) Applications 2, 1-9 (2018) A. Moradzadeh & N.R. Aluru, The M.T. Hwang et al., submitted to publication in April 2019 Journal of Physical Chemistry Letters 2019, 10 (6), pp 1242–1250 Beckman Institute for Advanced Science and Technology

  16. Thank you! Beckman Institute for Advanced Science and Technology

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