14 citations · 58 across the 11 of their papers we have counts for
11 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…
A model of compact polymers on a family of three-dimensional fractal lattices
Dušanka Lekić, Sunčica Elezović-Hadžić
We study Hamiltonian walks (HWs) on the family of three--dimensional modified Sierpinski gasket fractals, as a model for compact polymers in nonhomogeneous media in three dimension…
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…
Scaling of Hamiltonian walks on fractal lattices
S. Elezovic-Hadzic, D. Marcetic, S. Maletic
We investigate asymptotical behavior of numbers of long Hamiltonian walks (HWs), i.e. self-avoiding random walks that visit every site of a lattice, on various fractal lattices. By…
Hamiltonian walks on Sierpinski and n-simplex fractals
Jelena Stajic, Suncica Elezovic-Hadzic
We study Hamiltonian walks (HWs) on Sierpinski and --simplex fractals. Via numerical analysis of exact recursion relations for the number of HWs we calculate the connectivity co…
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…
Interacting linear polymers on three-dimensional Sierpinski fractals
Jelena Maricic, Suncica Elezovic-Hadzic
Using self-avoiding walk model on three-dimensional Sierpinski fractals (3d SF) we have studied critical properties of self-interacting linear polymers in porous environment, via e…
Crossover exponent for piecewise directed walk adsorption on Sierpinski fractals
Suncica Elezovic-Hadzic, Natasa Vasiljevic
We study the problem of critical adsorption of piecewise directed random walks on a boundary of fractal lattices that belong to the Sierpinski gasket family. By applying the exact…
Critical exponents of surface-interacting self-avoiding walks on a family of truncated n-simplex lattices
Suncica Elezovic-Hadzic, Milan Knezevic
We study the critical behavior of surface-interacting self-avoiding random walks on a class of truncated simplex lattices, which can be labeled by an integer . Using the ex…
Yang-Lee Edge Singularity on a Class of Treelike Lattices
Milan Knezevic, Suncica Elezovic-Hadzic
The density of zeros of the partition function of the Ising model on a class of treelike lattices is studied. An exact closed-form expression for the pertinent critical exponents i…