Morita-injektive Moduln über kommutativen Dedekind-Ringen.
Morphismen von Funktoren.
Morphisms and modules for poly-bicategories.
Morphisms between spaces of leaves viewed as fractions
Morphisms in the category . Weak classifier of monomorphisms
Motivic symmetric spectra.
Motivic tubular neighborhoods.
Motivically functorial coniveau spectral sequences; direct summands of cohomology of function fields.
Multi-bimodels
Multicategories and varieties of many-sorted algebras.
Multilinearity of sketches.
Multiple functors. I. Limits relative to double categories
Multiple functors. II. The monoidal closed category of multiple categories
Multiple functors. III. The cartesian closed category
Multiple functors. IV. Monoidal closed structures on
Multiplicative lattices and -algebras
Multiplicative structures over sup-lattices
-angulated quotient categories induced by mutation pairs
Geiss, Keller and Oppermann (2013) introduced the notion of -angulated category, which is a “higher dimensional” analogue of triangulated category, and showed that certain -cluster tilting subcategories of triangulated categories give rise to -angulated categories. We define mutation pairs in -angulated categories and prove that given such a mutation pair, the corresponding quotient category carries a natural -angulated structure. This result generalizes a theorem of Iyama-Yoshino (2008) for...
-permutable locally finitely presentable categories.
-strongly Gorenstein graded modules
Let be a graded ring and an integer. We introduce and study -strongly Gorenstein gr-projective, gr-injective and gr-flat modules. Some examples are given to show that -strongly Gorenstein gr-injective (gr-projective, gr-flat, respectively) modules need not be -strongly Gorenstein gr-injective (gr-projective, gr-flat, respectively) modules whenever . Many properties of the -strongly Gorenstein gr-injective and gr-flat modules are discussed, some known results are generalized. Then we investigate...