Nano Science and Technology Institute - NSTI  
Nano Science and Technology Institute   Home | Subscribe | Site Map  
  ABOUT | COURSES | EVENTS | PUBLICATIONS | LEADERSHIP | OUTREACH | NEWS | PRESS | JOBS | Nanotechnology Solutions
px
px fade_top
Publications
Nanotech 2007 CDROM
Nanotech 2006 CDROM
Nanotech 2005 CDROM
Nanotech 2004 CDROM
3 CDROM Special Offer
Nanotech 2007 Vol. 1
Nanotech 2007 Vol. 2
Nanotech 2007 Vol. 3
Nanotech 2007 Vol. 4
Nanotech 2006 Vol. 1
Nanotech 2006 Vol. 2
Nanotech 2006 Vol. 3
Nanotech 2005 Vol. 1
Nanotech 2005 Vol. 2
Nanotech 2005 Vol. 3
WCM 2005
Nanotech 2004 Vol. 1
Nanotech 2004 Vol. 2
Nanotech 2004 Vol. 3
Nanotech 2003 Vol. 1
Nanotech 2003 Vol. 2
Nanotech 2003 Vol. 3
Nanotech 2002 Vol. 1
Nanotech 2002 Vol. 2
Nanotech 2001 Vol. 1
Nanotech 2001 Vol. 2
MSM 2000
MSM 99
MSM 98
Index of Authors
Index of Keywords
Index of Affiliations
Library Request Form
Shopping Cart
Order Form
 
Publications Publications
Nanotech 2004 Vol. 1
p
 
Technical Proceedings of the 2004 NSTI Nanotechnology Conference and Trade Show, Volume 1
Nanotech 2004 Vol. 1
Technical Proceedings of the 2004 NSTI Nanotechnology Conference and Trade Show, Volume 1
 
Chapter 7: Micro Fluidics and Nanoscale Transport
 

Application of Local Radial Basis Function-based Differential Quadrature Method in Micro Flows

Authors:D. Xu, H. Ding and C. Shu
Affilation:Agency for Science Technology and Research, SG
Pages:243 - 246
Keywords:micro fluidics, computational fluid dynamics, BBF-DQ, meshless method
Abstract:Numerical simulation of flows in micro geometry is one of the most appealing fields in computational fluid dynamics due to the advent of MEMS. In the present study, a local Radial Basis Function-based Differential Quadrature (RBF-DQ) method is applied to study the flow in micro cavity in the slip flow regime. RBF-DQ method is a natural mesh-free approach. The weighting coefficients of RBF-DQ method are determined by taking Radial Basis Functions (RBF) as test functions instead of using high order polynomials. RBF-DQ method has a unique feature of discretizing derivatives at a knot by a weighted linear sum of functional values at its neighboring knots, which may be distributed randomly. In the paper, two-dimensional incompressible flows in a micro lid-driven cavity are simulated with Knudsen number . Maxwells first-order formula is adopted to treat slip boundary condition on solid walls.
ISBN:0-9728422-7-6
Pages:521
Hardcopy:$150.00
Special:3 CD Set — 15% off with Free Shipping
 
Order:Mail/Fax Form
Up
Upcoming Events
Nanotech 2008
Cleantech 2008
BioNano 2008
TechConnect Summit
nanoPRwire™
nanoPRwire
News Headlines
nano World news
 
 
 
 
px
© Nano Science and Technology Institute     About NSTI | Terms of Use | Privacy Policy | Contact