77 citations
Counting papers with at most 25 authors, so collaboration author lists do not stand in for the people here.
- Benha UniversityEG7 papers
- University of Hafr Al-BatinSA6 papers
- Ahram Canadian UniversityEG5 papers
- UNSW SydneyAU4 papers
- Lahore University of Management SciencesPK3 papers
- University of Batna 1DZ3 papers
- University of Kuala LumpurMY3 papers
- Arab Open UniversityOM2 papers
- Aristotle University of ThessalonikiGR2 papers
- Assiut UniversityEG2 papers
- Bangalore Medical CenterIN2 papers
- Bangalore UniversityIN2 papers
6 papers · 1 filter
Parallel one forms on special Finsler manifolds
Salah G. Elgendi
In this paper, we investigate the existence of parallel 1-forms on specific Finsler manifolds. We demonstrate that Landsberg manifolds admitting a parallel 1-form have a mean Berwa…
Metrizability of SO(3)-invariant connections: Riemann versus Finsler
Nicoleta Voicu, Salah Gomaa Elgendi
For a torsion-free affine connection on a given manifold, which does not necessarily arise as the Levi-Civita connection of any pseudo-Riemannian metric, it is still possible that…
On the covariant coefficients of geodesic sprays on Finsler manifolds
S. G. Elgendi, A. Soleiman, Nabil L. Youssef
For a Finsler metric , we introduce the notion of -covariant coefficients of the geodesic spray of (Def. 3.1). We study some geometric consequences concerning the o…
Finsler surfaces with vanishing -tensor
Salah G. Elgendi
In this paper, for Finsler surfaces, we prove that the T-condition and -condition coincide. For higher dimensions , we illustrate by an example that the T-condition an…
On the Existence of Parallel one Forms
Laszlo Kozma, Salah Gomaa Elgendi
In this paper, using the Finslerian settings, we study the existence of parallel one forms (or, equivalently parallel vector fields) on a Riemannian manifold. We show that a parall…
A note on "On the classification of Landsberg spherically symmetric Finsler metrics"
Salah G. Elgendi
In this paper, we prove that all spherically symmetric Landsberg surfaces are Berwaldian. We modify the classification of spherically symmetric Finsler metrics, done by the author…