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On lattice of existential formulas for fragment of Jonsson set

Қарағанды университетінің хабаршысы. Математика сериясы, 2015
This paper its content associated with the study of model - theoretic properties of Jonsson theories and their semantic models. In particular, considering Jonsson sets concerning of their definable circuit described fragments and their relationship to their centers.
A.R. Yeshkeyev, O.I. Ulbrikht
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About central types and the cosemanticness of the ∆-PM fragment of the Jonsson set

BULLETIN OF THE KARAGANDA UNIVERSITY-MATHEMATICS, 2017
This article is concerned with the enrichment of the signature. In own time, when studying the stability of the theory and the concept of an elementary pair of models, Mustafin T.G. had noticed that these things are related to each other and he introduced the concept T ∗-stability [1]. In fact, some enrichment of the signature is considered.
A R Yeshkeyev
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Forking and independence for fragments of Jonsson sets

BULLETIN OF THE KARAGANDA UNIVERSITY-MATHEMATICS, 2018
The concept of independence plays a very important role in Model Theory for classification of a fixed complete theory. In this paper, we study the Jonsson theories, which, generally speaking, are not complete. For such theories, the concept of forking is introduced axiomatically in the framework of the study of the Jonsson subsets of the semantic model
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Solid-Phase Compatible Silane-Based Cleavable Linker Enables Custom Isobaric Quantitative Chemoproteomics. [PDF]