Dogan Comez

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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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3 papers · 1 filter

math.FA2019

Individual ergodic theorems for infinite measure

Vladimir Chilin, Dogan Comez, Semyon Litvinov

Given a $σ$ -finite infinite measure space $(Ω, μ)$ , it is shown that any Dunford-Schwartz operator $T : L^{1} (Ω) \to L^{1} (Ω)$ can be uniquely extended to the space $\ma…

math.FA2016★ 6 cited

Pointwise ergodic theorems in symmetric spaces of measurable functions

Vladimir Chilin, Dogan Comez, Semyon Litvinov

For a Dunford-Schwartz operator in a fully symmetric space of measurable functions of an arbitrary measure space, we prove pointwise convergence of the conventional and weighted er…

math.FA2015

On pointwise ergodic theorems for infinite measure

Vladimir Chilin, Dogan Comez, Semyon Litvinov

For a Dunford-Schwartz operator in the $L^{p} -$ space, $1 \leq p < \infty$ , of an arbitrary measure space, we prove pointwise convergence of the conventional and Besicovitch weighted e…