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  1. On Constant Slope Surfaces by Means of the Rotation Minimizing Frame in $mathbb{E}^n$

    Subjects: “…Natural Sciences — Mathematical Sciences…”
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  2. A Cubic Curve Associated to a Menelaus-Ceva Triple

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  3. Central Pole-to-Plane Projections on Ellipsoids and Elliptic Paraboloids: Geometry and Applications

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  4. On the Riemann-Finsler Geometry of Tangent Bundle of Lie Groups with Two-Dimensional Commutator Subgroup

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  5. A New Approach to Generating Ruled Surfaces with Rigid Body Motion

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  6. On 3D Generalized Trans-Sasakian Manifold

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  7. Geometry of Almost Ricci Solitons on D-homothetically Deformed K-Paracontact Metric Manifolds

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  8. Timelike CGC Translation Surfaces Generated by Timelike Curves in Minkowski $3-$Space

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  9. On Some Inequalities for Quasi Bi-slant Submanifolds of Complex Space Forms

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  10. Chen-Ricci Inequality for Contact CR-Warped Product Submanifolds of Cosymplectic Space Forms with Applications in Geometry and Physics

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  11. Geometric Characterizations of Generalized $mathcal{Z}$-solitons on Lorentzian Trans-Sasakian $3$-manifolds

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  12. Stronger Radial Attraction: A Generalization of Radial Curvature Bounded from Above

    Subjects: “…Natural Sciences — Mathematical Sciences…”
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  13. Characterizations of $f$-Osculating Curves in $3$ and $4$ Dimensional Euclidean Spaces

    Subjects: “…Natural Sciences — Mathematical Sciences…”
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  14. Hineva and Chen-Ricci Inequalities for Ricci Curvature of Submanifolds of Product Generalized Sasakian Space Forms

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  15. $alpha$-Jacobi Type Vector Fields in Hyperbolic 3-space with Natural Statistical Structure

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  16. The Number of $k$-potent Elements in the Quaternion Algebra $mathbb{H}_{mathbb{Z}_{p}}$

    Subjects: “…Natural Sciences — Mathematical Sciences…”
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  17. Deforming the Nephroid into the Cayley Sextic and Beyond

    Subjects: “…Natural Sciences — Mathematical Sciences…”
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  18. A Characterization of the Complement of the Hyperbolic Quadric in $mathrm{PG}(3,q)$

    Subjects: “…Natural Sciences — Mathematical Sciences…”
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  19. Some Solutions of Perfect Fluid Static Spherically Symmetric Classes in f(R,T) Theory and Their Related Concircular Vector Fields

    Subjects: “…Natural Sciences — Mathematical Sciences…”
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  20. On a Restoring Problem of Integral Geometry in Three-dimensional Space Over a Family of Cones

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