Academician profile · PROFESÖR
HASAN AKIN
- Ana Dal Fen Bilimleri ve Matematik Temel Alanı
- Yan Dal Matematik
- FEN-EDEBİYAT FAKÜLTESİ
- MATEMATİK BÖLÜMÜ
Scopus (SJR)
Q1
30
Q2
32
Q3
35
Q4
14
WoS (JCR)
Q1
27
Q2
28
Q3
15
Q4
37
TR Index
7
articles
Proceedings
- 2010 Phase Diagrams of a Potts Model with Competing Binary and Ternary Interactions
- Structure and Reversibility of 2-dimensional Hexagonal Cellular Automata
- On the asymptotic behavior of thermodynamic quantities of Ising model with mixed spin (s,(2t−1)/2) on a Cayley tree by self-similarity method
- On 1D reversible cellular automata with reflective boundary over finite fields Zp
- Construction of the Gibbs measures of mixed spin Ising 1 model on a Cayley tree by self-similarity method
- Periodic extreme Gibbs measures with memory length 2 of Vannimenus model
- Two-dimensional cellular automata with nearest and prolonged next nearest neighborhoods
- The extremality of disordered phase for the Ising model with mixed spin-1 and spin-1/2 on Cayley Tree of arbitrary order
- Construction of the Gibbs measures of mixed spin Ising model on a Cayley tree by self-similarity method
- Periodic Extreme Gibbs Measures with Memory Length 2 of Vannimenus Model
- The phase diagram for potts model with competing ternary and binary ınteractions on a Cayley tree
- L’entropia algebrica dei linear cellular automata sullo spazio delle configurazioni finite
- One Dimensional Cellular Automata with Reflective Boundary Conditions and Arbitrary Radius
- The Reversibility Problem for a Special Family of 2D Cellular Automata
- Characterization of two dimensional Cellular automata over ternary fields
- On One Dimensional 2r+1-Cyclic Rule Cellular automata
- Characterization of 2D cellular automata with Moore neighborhood over ternary fields,
- Transient and cycle structure of elementary rule 150 with reflective boundary
- Behaviors of phase diagrams of Ising model with competing ternary and binary interactions on a Cayley tree of arbitrary order
- On p-adic Ising Model with Competing Interactions on the Cayley Tree