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A generalization of n-ary prime subhypermodule
Let (M, f, g) be an (m, n)-hypermodule over an (m, n)-hyperring (R, h, k). A proper subhypermodule N of M is called n-ary 2-absorbing subhypermodule if whenever g(r1n−1, m) ⊆ N for some r1n−1 ∈ R and m ∈ M, then either g(r1n−1, M) ⊆ N or g(ri, m, 1R(n−2))
Nikmehr M. J. +4 more
doaj +1 more source
Let R be a Γ-hyperring and M be an Γ -hypermodule over R. We introduce and tudy fuzzy RΓ -hypermodules. Also, we associate a Γ- hypermodule to every fuzzy Γ-hypermodule and investigate its basic properties.
R. Ameri, R. Sadeghi
doaj
On semireal hyperrings and real hyperrings
openaire +1 more source
In runtime verification, pattern matching, which searches for occurrences of a specific pattern within a word, provides more information than a simple violation detection of the monitored property, by locating concrete evidence of the violation. However, witnessing violations of some properties, particularly hyperproperties, requires evidence across ...
Masaki Waga, Étienne André 0001
openaire +2 more sources
Reducibility of higher-order networks from dynamics. [PDF]
Lucas M +4 more
europepmc +1 more source
Geometric Aspects of Observability of Hypergraphs. [PDF]
Pickard J +4 more
europepmc +1 more source
Brain Chemistry of Hyper-information, Hyper-thinking and Hyper-consciousness [PDF]
null Aibassov Yerkin +3 more
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Nursing Standard, 1988
You know what they say about too many cooks! Well, here all the students appear to be having a go - but at what is left to the imagination as the operating table looks far too small for a patient.
+23 more sources
You know what they say about too many cooks! Well, here all the students appear to be having a go - but at what is left to the imagination as the operating table looks far too small for a patient.
+23 more sources

