As an important class of aggregation operators, the notion of overlap functions was first
presented in 2009 in order to be considered for applications in image processing context …

We systematically develop a theory of stratification in the context of tensor triangular
geometry and apply it to classify the localizing tensor-ideals of certain categories of spectral …

We develop a theory of cosupport and costratification in tensor triangular geometry. We
study the geometric relationship between support and cosupport, provide a conceptual …

Recently, Paiva et al. generalized the notion of overlap functions in the context of lattices
and introduced a weaker definition, called quasi-overlap, that originates from the removal of …

This material will be published by Cambridge University Press as" Topological Duality for
Distributive Lattices: Theory and Applications" by Mai Gehrke and Sam van Gool. This pre …

We introduce a new topological invariant of a rigidly-compactly generated tensor-
triangulated category and two new notions of support. The first is based on smashing …

We investigate to what extent we can descend the classification of localizing, smashing and
thick ideals in a presentably symmetric monoidal stable $\infty $-category $\mathscr {C} …

The notion of the (dual) hull-kernel topology on a collection of prime filters in a residuated
lattice is introduced and investigated. It is observed that any collection of prime filters is a T 0 …

Introducing Stone-Priestley duality theory and its applications to logic and theoretical
computer science, this book equips graduate students and researchers with the theoretical …

Can there be a structure space-type theory for an arbitrary class of ideals of a ring? The
ideal spaces introduced in this paper allows such a study and our theory includes (but not …