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Development of extensive growth and growth boundary models for mesophilic and psychrotolerant Bacillus cereus in dairy products (Part 1) [PDF]

open access: yesFrontiers in Microbiology
Guidelines for combinations of product characteristics to prevent unacceptable growth of Bacillus cereus in foods are lacking, and models are therefore valuable for predicting these responses. B.
Maryam Maktabdar   +3 more
doaj   +2 more sources

Computable analogs of cardinal characteristics: Prediction and rearrangement [PDF]

open access: yesAnnals of Pure and Applied Logic, 2021
Comment: 33 pages, 6 figures, thesis ...
Ongay-Valverde, Iván, Tveite, Paul
openaire   +3 more sources

ON CONFIGURATIONS CONCERNING CARDINAL CHARACTERISTICS AT REGULAR CARDINALS [PDF]

open access: yesThe Journal of Symbolic Logic, 2020
AbstractWe study the consistency and consistency strength of various configurations concerning the cardinal characteristics $\mathfrak {s}_\theta , \mathfrak {p}_\theta , \mathfrak {t}_\theta , \mathfrak {g}_\theta , \mathfrak {r}_\theta $ at uncountable regular cardinals $\theta $ .
Ben-Neria, Omer, Garti, Shimon
openaire   +2 more sources

MUCHNIK DEGREES AND CARDINAL CHARACTERISTICS [PDF]

open access: yesThe Journal of Symbolic Logic, 2020
AbstractA mass problem is a set of functions$\omega \to \omega $. For mass problems${\mathcal {C}}, {\mathcal {D}}$, one says that${\mathcal {C}}$is Muchnik reducible to${\mathcal {D}}$if each function in${\mathcal {C}}$is computed by a function in${\mathcal {D}}$. In this paper we study some highness properties of Turing oracles, which we view as mass
Monin, Benoit, Nies, André
openaire   +3 more sources

Bounds on the extent of a topological space

open access: yesМатематичні Студії, 2022
The extent $e(X)$ of a topological space $X$ is the supremum of sizes of closed discrete subspaces of $X$. Assuming that $X$ belongs to some class of topological spaces, we bound $e(X)$ by other cardinal characteristics of $X$, for instance Lindel\"of ...
A. Ravsky, T. Banakh
doaj   +1 more source

Halfway new cardinal characteristics

open access: yesAnnals of Pure and Applied Logic, 2023
Based on the well-known cardinal characteristics $\mathfrak{s}$, $\mathfrak{r}$ and $\mathfrak{i}$, we introduce nine related cardinal characteristics by using the notion of asymptotic density to characterise different intersection properties of infinite sets. We prove several bounds and consistency results, e. g. the consistency of $\mathfrak{s} < \
Brendle, Jörg   +4 more
openaire   +3 more sources

New results regarding the lattice of uniform topologies on C(X)

open access: yesApplied General Topology, 2023
For a Tychonoff space X, the lattice UX  was introduced in L. A. Pérez-Morales, G. Delgadillo-Piñón, and R. Pichardo-Mendoza, The lattice of uniform topologies on C(X), Questions and Answers in General Topology  39 (2021), 65-71.
Roberto Pichardo-Mendoza   +1 more
doaj   +1 more source

Headache Characteristics in the Neurological Emergency Department: A Retrospective Study

open access: yesFrontiers in Neurology, 2021
Background: The care of patients with headache in the emergency department (ED) represents a diagnostic and clinical challenge. Data on the prevalence and characteristics of headache patients in purely neurological EDs are sparse.
Florian Rimmele   +6 more
doaj   +1 more source

Controlling classical cardinal characteristics while collapsing cardinals

open access: yesColloquium Mathematicum, 2022
Given a forcing notion $P$ that forces certain values to several classical cardinal characteristics of the reals, we show how we can compose $P$ with a collapse (of a cardinal $ > $ to $ $) such that the composition still forces the previous values to these characteristics. We also show how to force distinct values to $\mathfrak m$, $\mathfrak p$
Goldstern, Martin   +3 more
openaire   +3 more sources

Cardinal characteristics at $$\aleph_\omega$$ [PDF]

open access: yesActa Mathematica Hungarica, 2019
We prove the consistency of the statement $\mathfrak{u}_{\aleph_ }<2^{\aleph_ }$. We show that the consistency strength of this statement is exactly a measurable cardinal $ $ so that $o( )= ^{++}$.
S. Garti, M. Gitik, S. Shelah
openaire   +4 more sources

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