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June 25, 2026
HSE Researchers Make Aldehydes Perform Dual Function
Chemists from HSE University have discovered a way to carry out a reductive addition reaction without using an external reducing agent. Instead, the required 'resource' is supplied by the aldehyde itself, one of the reaction participants. This approach helps prevent unwanted side reactions, reduces toxicity, and simplifies the production and synthesis of organic molecules, including those used in the manufacture of medicines. The study has been published in Journal of Catalysis.
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Advances in Modal Logic

Vol. 12. College Publications, 2018.
Under the general editorship: G. Bezhanishvili, G. D'Agostino, G. Metcalfe, T. Studer

Logic deals with the fundamental notions of truth and falsity. Modal logic arose from the philosophical study of “modes of truth” with the two most common modes being “necessarily true” and “possibly true”. Research in modal logic now spans philosophy, computer science, and mathematics, using techniques from relational structures, universal algebra, topology, and proof theory. 

These proceedings record the papers presented at the 2018 conference on Advances in Modal Logic, a biennial conference series with the aim of reporting important new developments in pure and applied modal logic. The topics include decidability and complexity results, proof theory, model theory, interpolation, as well as other related problems in algebraic logic.

Chapters
A recursively enumerable Kripke complete first-order logic not complete with respect to a first-order definable class of frames
Rybakov M., Shkatov D., , in: Advances in Modal LogicVol. 12.: College Publications, 2018. P. 531–539.
It is well-known that every quanti ed modal logic complete with respect to a first-order defi nable class of Kripke frames is recursively enumerable. Numerous examples are also known of natural quanti ed modal logics complete with respect to a class of frames de ned by an essentially second-order condition which are not recursively enumerable. It is not, however, known if these ...
Added: October 6, 2019
On Kripke completeness of some modal predicate logics with the density axiom
Shehtman V. B., , in: Advances in Modal LogicVol. 12.: College Publications, 2018. P. 559–575.
We prove completeness for some normal modal predicate logics in the standard Kripke semantics with expanding domains. We consider quantified versions of propositional logics with the axiom of density plus some others (transitivity, confluence). The method of proof modifies the technique developed for other cases  (without density) by S. Ghilardi, G. Corsi and D. Skvorstov; but now we arrange the ...
Added: September 20, 2018
Research target: Mathematics Computer Science
Priority areas: mathematics
Language: English
Keywords: Modal Logic
Advances in Modal Logic
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