13 citations · 21 across the 6 of their papers we have counts for
6 papers
Exact study of surface critical exponents of polymer chains grafted to adsorbing boundary of fractal lattices embedded in three-dimensional space
I. Zivic, S. Elezovic-Hadzic, S. Milosevic
We study the adsorption problem of linear polymers, when the container of the polymer--solvent system is taken to be a member of the three dimensional Sierpinski gasket (SG) family…
Stiffness dependence of critical exponents of semiflexible polymer chains situated on two-dimensional compact fractals
Ivan Zivic, Suncica Elezovic-Hadzic, Sava Milosevic
We present an exact and Monte Carlo renormalization group (MCRG) study of semiflexible polymer chains on an infinite family of the plane-filling (PF) fractals. The fractals are com…
Critical behavior of interacting two-polymer system in a fractal solvent: an exact renormalization group approach
Ivan Zivic, Suncica Elezovic-Hadzic, Sava Milosevic
We study the polymer system consisting of two polymer chains situated in a fractal container that belongs to the three--dimensional Sierpinski Gasket (3D SG) family of fractals. Ea…
Exact and Monte Carlo study of adsorption of a self-interacting polymer chain for a family of three-dimensional fractals
S. Elezovic-Hadzic, I. Zivic, S. Milosevic
We study the problem of adsorption of self-interacting linear polymers situated in fractal containers that belong to the three-dimensional (3d) Sierpinski gasket (SG) family of fra…
Comment on ``Critical behavior of the chain--generating function of self--avoiding walks on the Sierpinski gasket family: The Euclidean limit''
Sava Milosevic, Ivan Zivic, Suncica Elezovic-Hadzic
We refute the claims made by Riera and Chalub [Phys.Rev.E {\bf 58}, 4001 (1998)] by demonstrating that they have not provided enough data (requisite in their series expansion metho…
Sandpile Model on Sierpinski Gasket Fractal
Brigita Kutjnak-Urbanc, Stefano Zapperi, Sava Milošević +1
We investigate the sandpile model on the two--dimensional Sierpinski gasket fractal. We find that the model displays novel critical behavior, and we analyze the distribution functi…