Summary of Nanowire Growth Mechanism: Difference between revisions

Revision as of 19:42, 26 June 2012

Summary of Nanowire Growth Mechanism

Yanming Wang and Seunghwa Ryu

$V_{L}={\frac {\pi }{3}}({\frac {r}{sin(\beta )}})^{3}(1-cos(\beta ))^{2}(2+cos(\beta ))$

Force balance is always kept as,

$\sigma _{LV}cos(\beta )=\sigma _{SV}cos(\alpha )-\sigma _{LS}$

$tan(\alpha )=-{\frac {dh}{dr}}$

$h(\alpha ')=-\int _{0}^{\alpha '}{tan(\alpha ){\frac {dr}{d\alpha }}d\alpha },V_{L}=const$

@@ Line 11: / Line 11: @@
 <math> V_L=\frac{\pi}{3}(\frac{r}{sin(\beta)})^3(1-cos(\beta))^2(2+cos(\beta))</math>
-Force balance is always kept as
+Force balance is always kept as,
 <math> \sigma_{LV} cos(\beta) = \sigma_{SV} cos(\alpha)-\sigma_{LS} </math>
+<math> tan(\alpha)=-\frac{dh}{dr} </math>
+<math> h(\alpha')=-\int_0^{\alpha'}{tan(\alpha)\frac{dr}{d\alpha}d\alpha},V_L = const </math>
 ==Anisotropic Material Nanowire Statics==