The Fractal Approach to Heterogeneous Chemistry: Surfaces, Colloids, PolymersD. Avnir Discusses applications of fractal geometry to chemical systems involving complex and highly irregular structures. These new mathematical techniques have particular applications in chromatographic adsorbents, colloidal systems, irregular surfaces, branched polymers, and many other areas of polymer, colloidal, and surface chemistry. |
Contents
A Fractal | 4 |
N | 41 |
The Multinomial Measure the Lagrange Multipliers Argument and | 47 |
Copyright | |
11 other sections not shown
Common terms and phrases
acceptor adsorbed adsorption analysis ation atoms Avnir B. B. Mandelbrot ballistic behaviour boundary branched polymers Cantor dust cell Chem chemical cluster-cluster aggregation colloidal concentration curve D₁ defined density depends deposition described diameter diffusion front diffusion-limited diffusion-limited aggregation dimensional disordered distribution Editors equation Euclidean example experimental exponent Farin Figure finger finite flow fluid fractal dimension fractal geometry fractal structure fraction fracton function growth H. E. Stanley Hence interaction interface kinetics lattice length scales Lett limit linear mass fractal Meakin measure molecular molecules monomers multifractal Newtonian Newtonian fluids obtained parameter particles patterns perimeter Pfeifer Phys physical polydispersity pore porous media power law power-law properties protein radius random walk reaction regime scattering Section self-affine self-similar shown in Fig Sierpinski carpet Sierpinski gasket simulations solid solution surface fractals technique tion volume walker