Modern Electrochemistry, Volume 1: Ionics (Bockris, John O'M.; Reddy, Amulya K. N.)

▶Applications of Nanofluidics ▶Electrokinetic Fluid Flow in Nanostructures ▶Micro/Nano Flow Characterization Techniques ▶Nanochannels for Nanofluidics: Fabrication Aspects ▶Rapid Electrokinetic Patterning

1. Conlisk, A.T.: Essentials of Micro and Nanofluidics with Application to the Biological and Chemical Sciences. Cambridge University Press, Cambridge (2011) 2. Bockris, J.O.M, Reddy, A.K.N.: Modern Electrochemistry, vol. 1 Ionics, 2 edn. Plenum, New York/London (1998) 3. Gouy, G.: About the electric charge on the surface of an electrolyte. J. Phys. A 9, 457–468 (1910) 4. Chapman, D.L.: A contr...

On the Rational Recursive Sequence X_{N+1}=ƔX_{N-K}+(AX_N+BX_{N-K})⁄(CX_N-DX_{N-K})

on the rational recursive sequence x_{n+1}=ɣx_{n-k}+(ax_n+bx_{n-k})⁄(cx_n-dx_{n-k})

John Locke and Modern Life

Dynamics of higher order rational difference equation $x_{n+1}=(alpha+beta x_{n})/(A + Bx_{n}+ Cx_{n-k})$

The main goal of this paper is to investigate the periodic character, invariant intervals, oscillation and global stability and other new results of all positive solutions of the equation$$x_{n+1}=frac{alpha+beta x_{n}}{A + Bx_{n}+ Cx_{n-k}},~~ n=0,1,2,ldots,$$where the parameters $alpha$, $beta$, $A$, $B$ and $C$ are positive, and the initial conditions $x_{-k},x_{-k+1},ldots,x_{-1},x_{0}$ are...