Algebraically and Existentially Closed Distributive Lattices. - Jürg Schmid (Math. Log. Q., 1979)

Model Companions of Distributive p-Algebras. - Jürg Schmid (J. Symb. Log., 1982)

The Model Companion of Stone Semilattices. - Christoph Gerber; Jürg Schmid (Math. Log. Q., 1991)

Effective Subdirect Decomposition: A Case Study. - Daniel Benninger; Jürg Schmid (Theor. Comput. Sci., 1992)

The countable homogeneous universal model of B2. - David M. Clarc; Jürg Schmid (Stud Logica, 1996)

Quasiorders and Sublattices of Distributive Lattices. - Jürg Schmid (Order, 2002)

Bialgebraic Contexts for Distributive Lattices - Revisited. - Jürg Schmid (ICFCA, 2005)

Ordering the order of a distributive lattice by itself. - Michel Krebs; Jürg Schmid (J. Log. Algebraic Methods Program., 2008)

Argumente für Informatik am Gymnasium. - Jürg Kohlas; Jürg Schmid; Carl August Zehnder (informatik@gymnasium, 2013)

Informatik und Mathematik. - Jürg Schmid; Jürg Kohlas (informatik@gymnasium, 2013)

An Algebraic Theory of Information: An Introduction and Survey. - Jürg Kohlas; Jürg Schmid (Inf., 2014)

Commutative Information Algebras: Representation and Duality Theory. - Jürg Kohlas; Jürg Schmid (CoRR, 2020)