Jean-Luc Arrègle, EMLYON Business School (editor) Laure Cabantous, Cass Business School (editor) Stewart Clegg, University of Technology, Sydney (editor) Olivier Germain, Université du Québec à Montréal (editor, book reviews) Karim Mignonac, Université de Toulouse 1 (editor) Philippe Monin, EMLYON Business School (editor) Tyrone Pitsis, University of Newcastle (editor) José Pla-Barber, Universi...

Enomoto, Llado, Nakamigawa and Ringel (1998) defined the concept of a super (a, 0)-edge-antimagic total labeling and proposed the conjecture that every tree is a super (a, 0)-edge-antimagic total graph. In the support of this conjecture, the present paper deals with different results on super (a, d)-edge-antimagic total labeling of subdivided stars for d ∈ {0, 1, 2, 3}.

The total embedding distributions of a graph is consisted of the orientable embeddings and nonorientable embeddings and have been know for few classes of graphs. The genus distribution of Ringel ladders is determined in [Discrete Mathematics 216 (2000) 235-252] by E.H. Tesar. In this paper, the explicit formula for non-orientable embeddings of Ringel ladders is obtained.

We study the properties of tilting modules in the context of properly stratified algebras. In particular, we answer the question when the Ringel dual of a properly stratified algebra is properly stratified itself, and show that the class of properly stratified algebras for which the characteristic tilting and cotilting modules coincide is closed under taking the Ringel dual. Studying stratified...