Publication detail

Topological systems as a framework for institutions

Denniston Jeffrey, Melton Austin, Rodabaugh Stephen, Solovjovs Sergejs

English title

Topological systems as a framework for institutions

Type

journal article in Web of Science

Language

en

Original abstract

Recently, J. T. Denniston, A. Melton, and S. E. Rodabaugh introduced a lattice-valued analogue of the concept of institution of J. A. Goguen and R. M. Burstall, comparing it, moreover, with the (lattice-valued version of the) notion of topological system of S. Vickers. In this paper, we show that a suitable generalization of topological systems provides a convenient framework for certain kinds of (lattice-valued) institutions.

English abstract

Recently, J. T. Denniston, A. Melton, and S. E. Rodabaugh introduced a lattice-valued analogue of the concept of institution of J. A. Goguen and R. M. Burstall, comparing it, moreover, with the (lattice-valued version of the) notion of topological system of S. Vickers. In this paper, we show that a suitable generalization of topological systems provides a convenient framework for certain kinds of (lattice-valued) institutions.

Keywords in English

Adjoint situation; Affine theory; Comma category; Elementary institution; Localification and spatialization procedure; Topological institution; Topological space; Topological system; Variety of algebras

Released

01.09.2016

Publisher

ELSEVIER SCIENCE BV

Location

NETHERLANDS

ISSN

0165-0114

Volume

298

Number

1

Pages from–to

91–108

Pages count

17

BIBTEX


@article{BUT126463,
  author="Sergejs {Solovjovs},
  title="Topological systems as a framework for institutions",
  year="2016",
  volume=" 298",
  number="1",
  month="September",
  pages="91--108",
  publisher="ELSEVIER SCIENCE BV",
  address="NETHERLANDS",
  issn="0165-0114"
}