Metacase Tools for Multidimensional Development of Information Systems. - Iveta Kremenova; Roman Sulovec; Milan Petrík (EUNIS, 2001)

Concept of Level-Controlled R-S Fuzzy Memory Circuit. - Milan Petrík (EUSFLAT Conf., 2005)

Concept of Edge-controlled Many-valued R-S Memory Circuit. - Milan Petrík (FUZZ-IEEE, 2006)

How to Use Controller with Conditionally Firing Rules. - Mirko Navara; Milan Petrík (EUSFLAT Conf. (2), 2007)

On n-contractive fuzzy logics. - Rostislav Horcík; Carles Noguera; Milan Petrík (Math. Log. Q., 2007)

Many-Valued R-S Memory Circuits. - Milan Petrík (Int. J. Uncertain. Fuzziness Knowl. Based Syst., 2008)

Quine-McCluskey method for many-valued logical functions. - Milan Petrík (Soft Comput., 2008)

Associativity of Triangular Norms in Light of Web Geometry. - Milan Petrík; Peter Sarkoci (IFSA/EUSFLAT Conf., 2009)

Reconstruction of Additive Generators from Partial Derivatives of Continuous Archimedean t-Norms. - Mirko Navara; Milan Petrík; Peter Sarkoci (ISMVL, 2010)

Convex combinations of strict t-norms. - Milan Petrík (Soft Comput., 2010)

Web-Geometric View on Uninorms and Structure of Some Special Classes. - Milan Petrík; Radko Mesiar (IPMU (3), 2012)

Associativity of triangular norms characterized by the geometry of their level sets. - Milan Petrík; Peter Sarkoci (Fuzzy Sets Syst., 2012)

On Mulholland Inequality and Dominance of Strict Triangular Norms. - Milan Petrík (AGOP, 2013)

On functions that solve Mulholland inequality and on compositions of such functions. - Milan Petrík (EUSFLAT Conf., 2013)

Alternative Proof of Mulholland's Theorem and New Solutions to Mulholland Inequality. - Milan Petrík; Mirko Navara; Peter Sarkoci (ISMVL, 2013)

Algorithm to generate the Archimedean, finite, negative tomonoids. - Milan Petrík; Thomas Vetterlein (SCIS&ISIS, 2014)

On the structure of special classes of uninorms. - Milan Petrík; Radko Mesiar (Fuzzy Sets Syst., 2014)

Lukasiewicz-like triangular subnorms. - Milan Petrík; Peter Sarkoci (IFSA-EUSFLAT, 2015)

Algorithm for Generating Finite Totally Ordered Monoids. - Milan Petrík; Thomas Vetterlein (IPMU (2), 2016)

The Semantics of Fuzzy Logics: Two Approaches to Finite Tomonoids. - Thomas Vetterlein; Milan Petrík (On Logical, Algebraic, and Probabilistic Aspects of Fuzzy Set Theory, 2016)

On generalized mulholland inequality and dominance on nilpotent triangular norms. - Milan Petrík (IFSA-SCIS, 2017)

Rees coextensions of finite, negative tomonoids. - Milan Petrík; Thomas Vetterlein (J. Log. Comput., 2017)

Dominance on strict triangular norms and Mulholland inequality. - Milan Petrík (Fuzzy Sets Syst., 2018)

Continuous weakly cancellative triangular subnorms: I. Their web-geometric properties. - Milan Petrík; Peter Sarkoci (Fuzzy Sets Syst., 2018)

Dominance on continuous Archimedean triangular norms and generalized Mulholland inequality. - Milan Petrík (Fuzzy Sets Syst., 2021)