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A generalized statistical convergence via ideals defined by folner sequences on amenable groups
(4th International Conference on Analysis and Its Applications (ICAA-2018), 2018-09-14)
The second laplace-beltrami operator on rotational hypersurfaces in the euclidean 4-space
(2018)
We consider rotational hypersurface in the four dimensional Euclidean space. We calculate the mean curvature and the Gaussian curvature, and some relations of the rotational hypersurface. Moreover, we define the second ...
σ-asymptotically lacunary statistical equivalent functions on amenable semigroups
(2ndInternational Conference on Analysis and Its Applications, 2017-05-03)
Torus-type helicoidal hypersurface in 4-space
(Karaman Üniversitesi, 2018)
I-cesaro summability of a sequence of order α of random variables in probability
(Fundamental Journal of Mathematics and Applications, 2018-12)
In this paper, we define four types of convergence of a sequence of random variables,
namely, I-statistical convergence of order a, I-lacunary statistical convergence of order
a, strongly I-lacunary convergence of order ...
Weierstrass representation degree and classes of the surfaces in the four dimensional Euclidean space
(Celal Bayar University, 2017)
We study two parameters families of Bour-type and Enneper-type minimal surfaces using the Weierstrass representation in the four dimensional Euclidean space. We obtain implicit algebraic equations, degree and classes of ...
Helicoidal hypersurfaces of dini-type in the four dimensional minkowski space
(Karaman Üniversitesi, 2018)
We define Ulisse Dini-type helicoidal hypersurfaces with spacelikeaxis in Minkowski 4-spaceE41. We compute the Gaussian and the mean curva-ture of the hypersurface. Moreover, we obtain some special symmetries to thecurvatures ...
Enneper type surfaces in 4-space
(Ahi Evran Üniversitesi, 2016)
New sequence spaces with respect to a sequence of modulus functions
(International Journal of Sciences: Basic and Applied Research (IJSBAR), 2017-10)
Uniform I-lacunary statistical convergence on time scales
(New Trends in Mathematical Sciences, 2018-12)
