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MAJORIZATION PROPERTIES FOR CERTAIN SUBCLASSES OF ANALYTIC FUNCTIONS OF COMPLEX ORDER
Oznur Ozkan K l 호남수학회 2018 호남수학학술지 Vol.40 No.4
In this paper, we investigate the majorization propertiesfor certain subclasses of analytic functions of complex order. Moreover, some interesting consequences of our main theorem arepointed out.
BILINEAR MULTIPLIERS OF FUNCTION SPACES WITH WAVELET TRANSFORM IN Lpω (Rn)
OZNUR KULAK 장전수학회 2017 Proceedings of the Jangjeon mathematical society Vol.20 No.1
Bilinear multipliers of function spaces with wavelet transform in L^p_omega(R^n)
ON (σ, τ)-LIE IDEALS WITH GENERALIZED DERIVATION
Oznur Golbasi,Emine Koc 대한수학회 2010 대한수학회보 Vol.47 No.6
In the present paper, we extend some well known results concerning derivations of prime rings to generalized derivations for (σ, τ)-Lie ideals.
MAJORIZATION PROPERTIES FOR CERTAIN SUBCLASSES OF ANALYTIC FUNCTIONS OF COMPLEX ORDER
( Oznur Ozkan Kilic ) 호남수학회 2018 호남수학학술지 Vol.40 No.4
In this paper, we investigate the majorization proper-ties for certain subclasses of analytic functions of complex order. Moreover, some interesting consequences of our main theorem are pointed out.
SOME COMMUTATIVITY THEOREMS OF PRIME RINGS WITH GENERALIZED (σ, τ)-DERIVATION
Golbasi, Oznur,Koc, Emine Korean Mathematical Society 2011 대한수학회논문집 Vol.26 No.3
In this paper, we extend some well known results concerning generalized derivations of prime rings to a generalized (${\sigma}$, ${\tau}$)-derivation.
ON LIE IDEALS OF PRIME RINGS WITH GENERALIZED JORDAN DERIVATION
Golbasi, Oznur,Aydin, Neset The Youngnam Mathematical Society Korea 2005 East Asian mathematical journal Vol.21 No.1
The purpose of this paper is to show that every generalized Jordan derivation of prime ring with characteristic not two is a generalized derivation on a nonzero Lie ideal U of R such that $u^2{\in}U\;for\;{\forall}u{\in}U$ which is a generalization of the well-known result of I. N. Herstein.
SOME RESULTS ON ENDOMORPHISMS OF PRIME RING WHICH ARE $(\sigma,\tau)$-DERIVATION
Golbasi, Oznur,Aydin, Neset The Youngnam Mathematical Society Korea 2002 East Asian mathematical journal Vol.18 No.2
Let R be a prime ring with characteristic not two and U is a nonzero left ideal of R which contains no nonzero nilpotent right ideal as a ring. For a $(\sigma,\tau)$-derivation d : R$\rightarrow$R, we prove the following results: (1) If d is an endomorphism on R then d=0. (2) If d is an anti-endomorphism on R then d=0. (3) If d(xy)=d(yx), for all x, y$\in$R then R is commutative. (4) If d is an homomorphism or anti-homomorphism on U then d=0.
Ozalp, Oznur,Tezerisener, Huseyin Alican,Kocabalkan, Burak,Buyukkaplan, Ulviye Sebnem,Ozarslan, Mehmet Mustafa,Kaya, Goksel Simsek,Altay, Mehmet Ali,Sindel, Alper Korean Academy of Oral and Maxillofacial Radiology 2018 Imaging Science in Dentistry Vol.48 No.4
Purpose: The aim of this study was to evaluate the correlations between measurements made using panoramic radiography and cone-beam computed tomography (CBCT) based on certain anatomical landmarks of the jaws, with the goal of preventing complications due to inaccurate measurements in the pre-surgical planning phase of dental implant placement. Materials and Methods: A total of 56 individuals who underwent panoramic radiography and a CBCT evaluation before dental implant surgery were enrolled in the study. Measurements were performed to identify the shortest vertical distance between the alveolar crest and neighboring anatomical structures, including the maxillary sinus, nasal floor, mandibular canal, and foramen mentale. The differences between the measurements on panoramic radiography and CBCT images were statistically analyzed. Results: Statistically significant differences were observed between the measurements on panoramic radiography and CBCT for all anatomical structures (P<.05). The correlation coefficients (r) between the paired samples obtained from panoramic radiography and CBCT were closely correlated (P<.05), with r values varying from 0.921 and 0.979 for different anatomical regions. Conclusion: The results of this study support the idea that panoramic radiography might provide sufficient information on bone height for preoperative implant planning in routine cases or when CBCT is unavailable. However, an additional CBCT evaluation might be helpful in cases where a safety margin cannot be respected due to insufficient bone height.
MAJORIZATION PROPERTIES FOR CERTAIN SUBCLASSES OF ANALYTIC FUNCTIONS OF COMPLEX ORDER
Kilic, Oznur Ozkan The Honam Mathematical Society 2018 호남수학학술지 Vol.40 No.4
In this paper, we investigate the majorization properties for certain subclasses of analytic functions of complex order. Moreover, some interesting consequences of our main theorem are pointed out.
NOTES ON (σ, τ)-DERIVATIONS OF LIE IDEALS IN PRIME RINGS
Golbasi, Oznur,Oguz, Seda Korean Mathematical Society 2012 대한수학회논문집 Vol.27 No.3
Let R be a prime ring with center Z and characteristic different from two, U a nonzero Lie ideal of R such that $u^2{\in}U$ for all $u{\in}U$ and $d$ be a nonzero (${\sigma}$, ${\tau}$)-derivation of R. We prove the following results: (i) If $[d(u),u]_{{\sigma},{\tau}}$ = 0 or $[d(u),u]_{{\sigma},{\tau}}{\in}C_{{\sigma},{\tau}}$ for all $u{\in}U$, then $U{\subseteq}Z$. (ii) If $a{\in}R$ and $[d(u),a]_{{\sigma},{\tau}}$ = 0 for all $u{\in}U$, then $U{\subseteq}Z$ or $a{\in}Z$. (iii) If $d([u,v])={\pm}[u,v]_{{\sigma},{\tau}}$ for all $u{\in}U$, then $U{\subseteq}Z$.