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Glasgow Mathematical Journal is a peer-reviewed journal published by Cambridge University Press, covering Advanced Topics in Algebra, Algebraic structures and combinatorial models, Rings, Modules, and Algebras.
| Publisher | Cambridge University Press |
|---|---|
| Reference style | Numbered Numbered — [1], [2] in the text [1] A. Smith, B. Jones, and C. Lee, A representative article title, Glasgow Mathematical Journal 12 (2023) 45–58.
Formats any DOI in the closest standard style — Glasgow Mathematical Journal has no published style definition, so this is an approximation. No sign-up. |
| Publishes research in | Advanced Topics in Algebra Algebraic structures and combinatorial models Rings, Modules, and Algebras Finite Group Theory Research Algebraic Geometry and Number Theory |
| ISSN | 0017-0895 |
| Citation impact (2-yr) | 0.34 |
| h-index | 52 |
| i10-index | 595 |
| Total citations | 21,357 |
| Top institutions publishing here | University of Glasgow |
| Journal website | journals.cambridge.org |
| You get | A submission-ready PDF and the editable LaTeX source — ready to submit. |
Citations each year’s papers have accumulated so far — the most recent years are still building up.
A well-known theorem of E. Posner [10] states that if the composition d 1 d 2 of derivations d 1 d 2 of a prime ring A of characteristic not 2 is a derivation, then either d 1 = 0 or d 2 = 0. A number of authors have generalized this theorem in several…
The main theme of this paper can be described as a study of the Drazin inverse for bounded linear operators in a Banach space X when 0 is an isolated spectral point ofthe operator. This inverse is useful for instance in the solution of differential equations formulated in a Banach space X . Since the…
In this paper, we show new results on slant submanifolds of an almost contact metric manifold. We study and characterize slant submanifolds of K -contact and Sasakian manifolds. We also study the special class of three-dimensional slant submanifolds. We give several examples of slant submanifolds. 1991 Mathematics Subject Classification 53C15, 53C40.
We present a general scheme to derive higher-order members of the Painlevé VI (P VI ) hierarchy of ODE's as well as their difference analogues. The derivation is based on a discrete structure that sits on the background of the P VI equation and that consists of a system of partial difference equations on a…
First we define the notion of k -Ricci curvature of a Riemannian n -manifold. Then we establish sharp relations between the k -Ricci curvature and the shape operator and also between the k -Ricci curvature and the squared mean curvature for a submanifold in a Riemannian space form with arbitrary codimension. Several applications of such…
