Analele Stiintifice Ale Universitatii Ovidius Constanta-Seria Matemati

Papers
(The TQCC of Analele Stiintifice Ale Universitatii Ovidius Constanta-Seria Matemati is 2. The table below lists those papers that are above that threshold based on CrossRef citation counts [max. 250 papers]. The publications cover those that have been published in the past four years, i.e., from 2020-03-01 to 2024-03-01.)
ArticleCitations
On the Upper Bound of the Third Hankel Determinant for Certain Class of Analytic Functions Related with Exponential Function10
On S-2-absorbing submodules and vn-regular modules7
Intersectional soft sets theory applied to generalized hypervector spaces6
Approximation of functions with linear positive operators which fix {1, φ} and {1, φ 2}5
Non-autonomous weighted elliptic equations with double exponential growth5
Class of Sheffer stroke BCK-algebras4
δss -supplemented modules and rings4
A Note on the Acceleration and Jerk in Motion Along a Space Curve4
Edge metric dimension of some classes of circulant graphs4
An observation on the determinant of a Sylvester-Kac type matrix3
New aspects in polygroup theory3
Filters of strong Sheffer stroke non-associative MV-algebras3
Code generation approaches for parallel geometric multigrid solvers3
On weaklyS-prime ideals of commutative rings3
Qualitative Analysis of Coupled Fractional Differential Equations involving Hilfer Derivative3
On the Complex and Chaotic Dynamics of Standard Logistic Sine Square Map2
A modified Tikhonov regularization method for a class of inverse parabolic problems2
Invariance property of a five matrix product involving two generalized inverses2
Sums and products of intervals in ordered semigroups2
On Quaternion-Gaussian Fibonacci Numbers and Their Properties2
Generalized 2-absorbing submodules2
Varma Quantile Entropy Order2
On the metric dimension of a total graph of non-zero annihilating ideals2
Numerical aspects of two coupled harmonic oscillators2
Algorithmic Aspects of Some Variants of Domination in Graphs2
Soft Set Theory Applied to Hoops2
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