Dogan Comez

activity

20132019

most citedPointwise ergodic theorems in symmetric spaces of measurable functions

6 citations · 6 across the 4 of their papers we have counts for

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4 papers · 1 filter

math.DS2016

Quantization for uniform distributions on stretched Sierpiński triangles

Dogan Comez, Mrinal Kanti Roychowdhury

In this paper, we have considered a uniform probability distribution supported by a stretched Sierpiński triangle. For this probability measure, the optimal sets of $n$ -means and t…

math.DS2016

Quantization for infinite affine transformations

Dogan Comez, Mrinal Kanti Roychowdhury

Quantization for a probability distribution refers to the idea of estimating a given probability by a discrete probability supported by a finite set. In this article, we consider a…

math.DS2015

Quantization for uniform distributions of Cantor dusts on $R^{2}$

Dogan Comez, Mrinal Kanti Roychowdhury

Let $P$ be a Borel probability measure on $R^{2}$ supported by the Cantor dusts generated by a set of $4^{u}, u \geq 1$ , contractive similarity mappings satisfying the strong s…

math.DS2013

Good Modulating Sequences for the Ergodic Hilbert Transform

Azer Akhmedov, Dogan Comez

This article investigates classes of bounded sequences of complex numbers that are universally good for the ergodic Hilbert transform in L_p-spaces, 2\leq p\leq \infty : The class…

Quantization for uniform distributions on stretched Sierpiński triangles

Quantization for infinite affine transformations

Quantization for uniform distributions of Cantor dusts on R2

Good Modulating Sequences for the Ergodic Hilbert Transform

Quantization for uniform distributions of Cantor dusts on $R^{2}$