Dergiler / Communications Faculty of Sciences University of Ankara Series A1 Mathematics and Statistics

Communications Faculty of Sciences University of Ankara Series A1: Mathematics and Statistics (Commun. Fac. Sci. Univ. Ank. Ser. A1 Math. Stat.) is a single-blind peer reviewed fully open access journal which has been published since 1948 by Ankara University, accepts original research articles written in English in the fields of Mathematics and Statistics. Review articles written by eminent scientists can also be invited by the Editor. It has been published four times a year since 2022. 2022 WOS Journal Impact Factor: 0.9 Publisher: Ankara University, Faculty of Sciences Owner: Prof. Dr. Sait HALICIOĞLU , Dean of Faculty of Sciences, Ankara University Year Released: 1948 Language: English Editor-in-Chief: Fatma KARAKOÇ ISSN: 1303-5991 e-ISSN: 2618-6470 URL: https://dergipark.org.tr/en/pub/cfsuasmas DOI Prefix: 10.31801/cfsuasmas (before 2018, 10.1501/ Commua1 ) E-Mail: [email protected] Contact Address: Communications Faculty of Sciences University of Ankara 06100 Besevler-ANKARA-TURKEY

1994 · Cilt: 43 #74312

MakaleYazarSayfa
Normal subgroups of the Hecke group H (√2)İ.n. CANGÜL1–1
On the sectional curvatures of totally real submanifolds in S6M. ERDOĞAN1–1
On a class of meromorphic starlike functions with positive coeffientsKumar Pal SHIV1–1
On the focal surfaces of the congruences generated by the instantaneous screwing axes connected with some surfacesTürkan GÜL1–1
On Holditch's theorem and polar inertia momentumErol KILIÇ1–1
Cross-Ratios over the geometric structures which are coordinatized with alternative or local alternative ringsBasri ÇELİK1–1
The Characterization of Schwarz theorem and unit discsMuhammet KAMALİ1–1
Local and global exposed pointsM. BELTAGY1–1
Immersions of Lorentzian submanifolds into R1m with pointwise 2-planar sections and on the circles and pseudo spheres in Lorentzian geometryC. MURATHAN1–1
On the invariance of Baire spaces under the various types of mappingsMustafa ÇİÇEK1–1
On the Meusnier's theorem for Lorentzian surfacesE. İYİGÜN1–1