Ozcan Yazici

activity

20142026

most citedFinite Type Points On Subsets Of

C^{n}

2 citations · 2 across the 9 of their papers we have counts for

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8 papers · 1 filter

math.CV2026

$α$ -Hölder Integrability Exponent

Sadik Terzi, Ozcan Yazici

For a plurisubharmonic function $φ$ on $Ω \subset C^{n}$ we defined $α$ -Hölder integrability exponent $c_{α} (φ)$ and obtained a lower bound in terms of Lelong number $ν (φ)$ and…

math.CV2022

Upper level sets of Lelong numbers on Hirzebruch surfaces

Ali Ulaş Özgür Kişisel, Ozcan Yazici

Let $F_{a}$ denote the Hirzebruch surfaces and $T_{α, α^{'}} (F_{a})$ denotes the set of positive, closed $(1, 1)$ -currents on $F_{a}$ whose coh…

math.CV2022

Core Sets in Kahler Manifolds

Nihat Gökhan Gögüş, Ozan Günyüz, Özcan Yazıcı

The primary objective of this paper is to study core sets in the setting of m-subharmonic functions on the class of (non-compact) Kahler manifolds. Core sets are investigated in di…

math.CV2021

Upper level sets of Lelong numbers on $P^{2}$ and cubic curves

Ali Ulaş Özgür Kişisel, Ozcan Yazici

Let $T$ be a positive closed current of bidimension $(1, 1)$ with unit mass on $P^{2}$ and $V_{α} (T)$ be the upper level sets of Lelong numbers $ν (T, x)$ of $T$ . For any $α\geq \…

math.CV2021

Local boundedness of Catlin q-type

Ozcan Yazici

In [6], D'Angelo introduced the notion of finite type for points $p$ of a real hypersurface $M$ of $C^{n}$ by defining the order of contact $Δ_{q} (M, p)$ of complex analytic $q$ …

math.CV2019★ 2 cited

Finite Type Points On Subsets Of $C^{n}$

Ozcan Yazici

In [4], D'Angelo introduced the notion of points of finite type for a real hypersurface $M$ in $C^{n}$ and showed that the set of points of finite type in $M$ is open. Later,…

math.CV2019

Holomorphic extension of meromorphic mappings along real analytic hypersurfaces

Ozcan Yazici

Let $M \subset C^{n}$ be a real analytic hypersurface, $M^{'} \subset C^{N}$ $(N \geq n)$ be a strongly pseudoconvex real algebraic hypersurface of the special form and $F$ b…

math.CV2014

Extension of Plurisubharmonic Functions in the Lelong Class

Ozcan Yazici

Let $X$ be an algebraic subvariety of $C^{n}$ and $X ˉ$ be its closure in $P^{n} .$ In their paper \cite{CGZ} Coman-Guedj-Zeriahi proved that any plurisubharmonic fun…

α-Hölder Integrability Exponent

Upper level sets of Lelong numbers on Hirzebruch surfaces

Core Sets in Kahler Manifolds

Upper level sets of Lelong numbers on P2 and cubic curves

Local boundedness of Catlin q-type

Finite Type Points On Subsets Of Cn

Holomorphic extension of meromorphic mappings along real analytic hypersurfaces

Extension of Plurisubharmonic Functions in the Lelong Class

$α$ -Hölder Integrability Exponent

Upper level sets of Lelong numbers on $P^{2}$ and cubic curves

Finite Type Points On Subsets Of $C^{n}$