Y. Polatoglu

activity

20002012

most citedThe Higher Order Schwarzian Derivative: Its Applications for Chaotic Behavior and New Invariant Sufficient Condition of Chaos

11 citations · 11 across the 3 of their papers we have counts for

collaborators

3 papers

math.AP2012

Multi-dimensional Weiss operators

S. Borisenok, M. H. Erkut, Y. Polatoglu +1

We present a solution of the Weiss operator family generalized for the case of $R^{d}$ and formulate a d-dimensional analogue of the Weiss Theorem. Most importantly, the g…

nlin.CD2007★ 11 cited

The Higher Order Schwarzian Derivative: Its Applications for Chaotic Behavior and New Invariant Sufficient Condition of Chaos

G. Hacibekiroglu, M. Caglar, Y. Polatoglu

The Schwarzian derivative of a function f(x) which is defined in the interval (a, b) having higher order derivatives is given by Sf(x)=(f''(x)/f'(x))'-1/2(f''(x)/f'(x))^2 . A suffi…

math.CV2000

Koebe Domain of Starlike Functions of Complex Order with Montel Normalization

Yasar Polatoglu, Metin Bolcal, Arzu Sen

Let $S^{*} (1 - b)$ ( $b \neq = 0$ complex) denote the class of functions $f (z) = z + α_{2} z^{2} + ...$ analytic in $D = z ∣ ∣ z ∣ < 1$ which satisfies,for $z = e^{i θ} \in D$ , $(f(z)/z)\not=…