SciTransfer
Expertise area

Substructural and modal logics

5 European H2020 organizations list this as part of their work5 as their primary capability.

Top organizations

Most active in this area

  • LA TROBE UNIVERSITY

    Australian university contributing specialist expertise in mathematical logic, nanomaterial safety informatics, digital law, and community health to European research consortia.

    Sustained involvement across SYSMICS (syntax-semantics methods), CHiPS (structure preservation), and MOSAIC (modalities in substructural logics) spanning 2016-2026.

    PrimaryAU7 projects
  • UNIVERSITY OF DENVER COLORADO SEMINARY

    US research university contributing expertise in mathematical logic and political science to European MSCA mobility programmes.

    Core contributor to both SYSMICS (2016-2019) and MOSAIC (2021-2026), focusing on proof theory, residuated lattices, Kripke semantics, and duality theory.

    PrimaryUS5 projects
  • The Regents of New Mexico State University

    US land-grant university contributing specialist expertise in substructural/modal logics and gypsum-soil ecosystem ecology to MSCA-RISE staff-exchange consortia.

    Partner in both SYSMICS (2016-2019) and its successor MOSAIC (2021-2026), covering proof theory, residuated lattices, Kripke semantics and applied logic.

    PrimaryUS3 projects
  • USTAV INFORMATIKY AV CR

    Czech Academy institute specializing in mathematical logic, proof theory, and formal reasoning with emerging applications in computational linguistics and algorithms.

    Central theme in both SYSMICS (syntax-semantics connections) and MOSAIC (modalities in substructural logics with applications).

    PrimaryCZ3 projects
  • UNIVERSIDADE FEDERAL DO RIO GRANDE DO NORTE

    Brazilian federal university offering tropical South Atlantic marine climate expertise and formal mathematical logic capacity to European research consortia.

    UFRN is a partner in MOSAIC (2021–2026), an MSCA-RISE project on modalities in substructural logics covering proof theory, residuated lattices, Kripke semantics, duality theory, and coalgebras.

    PrimaryBR2 projects