S. S. Hassan

activity

20092021

most citedOn the Interesting World of Fractals and Their Applications to Music

1 citations · 4 across the 14 of their papers we have counts for

collaborators

Showing 2015Show all

5 papers · 1 filter

q-bio.OT2015

Understanding Functional Protein-Protein Interactions Of ABCB11 And ADA In Human And Mouse

Antara Sengupta, Sk. Sarif Hassan, Pabitra Pal Choudhury

Proteins are macromolecules which hardly act alone; they need to make interactions with some other proteins to do so. Numerous factors are there which can regulate the interactions…

math.DS2015

Dynamics of $z_{n + 1} = \frac{α + α z _{n} + β z _{n - 1}}{1 + z _{n}}$ in Complex Plane

Sk. Sarif Hassan

The dynamics of the second order rational difference equation $z_{n + 1} = \frac{α + α z _{n} + β z _{n - 1}}{1 + z _{n}}$ with complex parameters $α$ , $β$ and arbitrary complex ini…

math.DS2015★ 1 cited

Complex Dynamics of $z_{n + 1} = \frac{α + β z _{n} + γ z _{n - 1}}{A + B z _{n} + C z _{n - 1}}$

Sk. Sarif Hassan

The dynamics of the second order rational difference equation $z_{n + 1} = \frac{α + β z _{n} + γ z _{n - 1}}{A + B z _{n} + C z _{n - 1}}$ with complex parameters and arbitrary compl…

math.DS2015★ 1 cited

Dynamics of Delay Logistic Difference Equation in the Complex Plane

S. Sarif Hassan

The dynamics of the delay logistic equation with complex parameters and arbitrary complex initial conditions is investigated. The analysis of the local stability of this difference…

math.DS2015

Complex Dynamics of the Difference Equation $z_{n + 1} = \frac{α}{z _{n}} + \frac{β}{z _{n - 1}}$

Sk. Sarif Hassan, Pallab Basu

The dynamics of the second order rational difference equation in the title with complex parameters and arbitrary complex initial conditions is investigated. Two associated differen…

Understanding Functional Protein-Protein Interactions Of ABCB11 And ADA In Human And Mouse

Dynamics of zn+1​=1+zn​α+αzn​+βzn−1​​ in Complex Plane

Complex Dynamics of zn+1​=A+Bzn​+Czn−1​α+βzn​+γzn−1​​

Dynamics of Delay Logistic Difference Equation in the Complex Plane

Complex Dynamics of the Difference Equation zn+1​=zn​α​+zn−1​β​

Dynamics of $z_{n + 1} = \frac{α + α z _{n} + β z _{n - 1}}{1 + z _{n}}$ in Complex Plane

Complex Dynamics of $z_{n + 1} = \frac{α + β z _{n} + γ z _{n - 1}}{A + B z _{n} + C z _{n - 1}}$

Complex Dynamics of the Difference Equation $z_{n + 1} = \frac{α}{z _{n}} + \frac{β}{z _{n - 1}}$