Products in the category of locales: which properties are preserved? - Jan Paseka (Discret. Math., 1992)

Hilbert Q-Modules and Nuclear Ideals in the Category of v-Semilattices with a Duality. - Jan Paseka (CTCS, 1999)

The strength of Engeler's lemma. - Jan Paseka (Math. Struct. Comput. Sci., 2006)

Rieffel induction and strong Morita equivalence in the context of Hilbert modules. - Jan Paseka (Soft Comput., 2006)

More on the Strength of Engeler's Lemma. - Jan Paseka (Order, 2008)

Special issue - Quantum structures: Theory and applications. - Radko Mesiar; Olga Nánásiová; Zdenka Riecanová; Jan Paseka (Inf. Sci., 2009)

Isomorphism theorems on generalized effect algebras based on atoms. - Jan Paseka; Zdenka Riecanová (Inf. Sci., 2009)

Atomicity of Lattice Effect Algebras and Their Sub-Lattice Effect Algebras. - Jan Paseka; Zdenka Riecanová (Kybernetika, 2009)

Quantum structures, states and related topics. - Radko Mesiar; Olga Nánásiová; Jan Paseka; Zdenka Riecanová (Kybernetika, 2010)

Almost orthogonality and Hausdorff interval topologies of atomic lattice effect algebras. - Jan Paseka; Zdenka Riecanová; Junde Wu (Kybernetika, 2010)

State smearing theorems and the existence of states on some atomic lattice effect algebras. - Zdenka Riecanová; Jan Paseka (J. Log. Comput., 2011)

The inheritance of BDE-property in sharply dominating lattice effect algebras and (o)-continuous states. - Jan Paseka; Zdenka Riecanová (Soft Comput., 2011)

Triple Representation Theorem for Homogeneous Effect Algebras. - Josef Niederle; Jan Paseka (ISMVL, 2012)

Dynamic effect algebras and their representations. - Ivan Chajda; Jan Paseka (Soft Comput., 2012)

More about sharp and meager elements in Archimedean atomic lattice effect algebras. - Josef Niederle; Jan Paseka (Soft Comput., 2012)

Tense Operators and Dynamic De Morgan Algebras. - Ivan Chajda; Jan Paseka (ISMVL, 2013)

An elementary proof of the completeness of the Lukasiewicz axioms. - Michal Botur; Jan Paseka (TACL, 2013)

Homogeneous orthocomplete effect algebras are covered by MV-algebras. - Josef Niederle; Jan Paseka (Fuzzy Sets Syst., 2013)

Operators on MV-algebras and their representations. - Jan Paseka (Fuzzy Sets Syst., 2013)

Musings about the Triple Representation Theorem for Effect Algebras. - Josef Niederle; Jan Paseka (Order, 2013)

On tense MV-algebras. - Michal Botur; Jan Paseka (Fuzzy Sets Syst., 2015)

Tense operators in fuzzy logic. - Ivan Chajda; Jan Paseka (Fuzzy Sets Syst., 2015)

Lattice-valued bornological systems. - Jan Paseka; Sergey A. Solovyov; Milan Stehlík (Fuzzy Sets Syst., 2015)

Set Representation of Partial Dynamic De Morgan Algebras. - Ivan Chajda; Jan Paseka (ISMVL, 2016)

Galois connections and tense operators on q-effect algebras. - Ivan Chajda; Jan Paseka (Fuzzy Sets Syst., 2016)

Categorical foundations of variety-based bornology. - Jan Paseka; Sergey A. Solovyov (Fuzzy Sets Syst., 2016)

On a topological universe of L-bornological spaces. - Jan Paseka; Sergey A. Solovyov; Milan Stehlík (Soft Comput., 2016)

The Groupoid-Based Logic for Lattice Effect Algebras. - Ivan Chajda; Helmut Länger; Jan Paseka (ISMVL, 2017)

Partial tense MV-algebras and related functions. - Michal Botur; Jan Paseka (Fuzzy Sets Syst., 2017)

De Morgan Algebras with Tense Operators. - Ivan Chajda; Jan Paseka (J. Multiple Valued Log. Soft Comput., 2017)

A Representation Theorem for Quantale Valued sup-algebras. - Jan Paseka; Radek Slesinger (ISMVL, 2018)

Dynamic logic assigned to automata. - Ivan Chajda; Jan Paseka (CoRR, 2018)

The Poset-based Logics for the De Morgan Negation and Set Representation of Partial Dynamic De Morgan Algebras. - Ivan Chajda; Jan Paseka (J. Multiple Valued Log. Soft Comput., 2018)

Uniquely Complemented Posets. - Ivan Chajda; Helmut Länger; Jan Paseka (Order, 2018)

Nuclei and conuclei on Girard posets. - David Kruml; Jan Paseka (EUSFLAT Conf., 2019)

On injective constructions of S-semigroups. - Xia Zhang; Jan Paseka (Fuzzy Sets Syst., 2019)

The Logic of Lattice Effect Algebras Based on Induced Groupoids. - Ivan Chajda; Helmut Länger; Jan Paseka (J. Multiple Valued Log. Soft Comput., 2019)

On the Coextension of Cut-Continuous Pomonoids. - David Kruml; Jan Paseka; Thomas Vetterlein (Order, 2019)

Evolution of objects and concepts. - Ivan Chajda; Miroslav Kolarík; Jan Paseka (Soft Comput., 2019)

On ordinal sums of t-norms and t-conorms on bounded posets. - Antonín Dvorák; Michal Holcapek; Jan Paseka (FUZZ-IEEE, 2020)

Fleischer po-semigroups and quantum B-algebras. - Jan Kühr; Jan Paseka (ISMVL, 2020)

Sugeno Integral over Generalized Semi-quantales. - Jan Paseka; Sergejs Solovjovs; Milan Stehlík (NAFIPS, 2020)

Algebraic Aspects of Relatively Pseudocomplemented Posets. - Ivan Chajda; Helmut Länger; Jan Paseka (Order, 2020)

Quantile Based Summation of Random Variables. - Kadir Emir; David Kruml; Jan Paseka; Iveta Selingerová (IFSA/EUSFLAT/AGOP, 2021)

Linear orthogonality spaces as a new approach to quantum logic. - Kadir Emir; David Kruml; Jan Paseka; Thomas Vetterlein (ISMVL, 2021)

Sectionally Pseudocomplemented Posets. - Ivan Chajda; Helmut Länger; Jan Paseka (Order, 2021)

Constructions of Kleene lattices. - Ivan Chajda; Helmut Länger; Jan Paseka (ISMVL, 2022)

On ordinal sums of partially ordered monoids: A unified approach to ordinal sum constructions of t-norms, t-conorms and uninorms. - Antonín Dvorák; Michal Holcapek; Jan Paseka (Fuzzy Sets Syst., 2022)

Algebraic Properties of Paraorthomodular Posets. - Ivan Chajda; Davide Fazio; Helmut Länger; Antonio Ledda; Jan Paseka (Log. J. IGPL, 2022)

On Completions of Posets with Operators. - Xia Zhang; Jan Paseka; Wen Ma (J. Multiple Valued Log. Soft Comput., 2022)

Kalmbach implication in orthomodular posets. - Kadir Emir; Jan Paseka (ISMVL, 2023)

An algebraic analysis of implication in non-distributive logics. - Ivan Chajda; Kadir Emir; Davide Fazio; Helmut Länger; Antonio Ledda; Jan Paseka (J. Log. Comput., 2023)

Reflectors to quantales. - Xia Zhang; Jan Paseka; Jianjun Feng; Yudong Chen (Fuzzy Sets Syst., 2023)

Relevance implication and orthomodular posets. - Kadir Emir; Jan Paseka (ISMVL, 2024)

Representability of Kleene Posets and Kleene Lattices. - Ivan Chajda; Helmut Länger; Jan Paseka (Stud Logica, 2024)

Foulis Quantales and Complete Orthomodular Lattices. - Michal Botur; Jan Paseka; Richard Smolka (EUSFLAT (1), 2025)

Foulis m-semilattices and their modules. - Michal Botur; Jan Paseka; Milan Lekár (ISMVL, 2025)

Tense logics based on posets. - Ivan Chajda; Helmut Länger; Antonio Ledda; Jan Paseka; Gandolfo Vergottini (J. Log. Comput., 2025)