A Security Model for Personal Information Security Management Based on Partial Approximative Set Theory. - Zoltán Csajbók (IMCSIT, 2010)

Partial approximative set theory: A generalization of the rough set theory. - Zoltán Csajbók (SoCPaR, 2010)

Simultaneous Anomaly and Misuse Intrusion Detections Based on Partial Approximative Set Theory. - Zoltán Csajbók (PDP, 2011)

General Tool-Based Approximation Framework Based on Partial Approximation of Sets. - Zoltán Csajbók; Tamás Mihálydeák (RSFDGrC, 2011)

A General Set Theoretic Approximation Framework. - Zoltán Csajbók; Tamás Mihálydeák (IPMU (1), 2012)

Membranes with Boundaries. - Tamás Mihálydeák; Zoltán Erno Csajbók (Int. Conf. on Membrane Computing, 2012)

Approximation of Sets Based on Partail Covering - Zoltán Erno Csajbók (2012)

An Adequate Representation of Medical Data Based on Partial Set Approximation. - Zoltán Erno Csajbók; Tamás Mihálydeák; József Ködmön (CISIM, 2013)

Fuzziness in Partial Approximation Framework. - Zoltán Erno Csajbók; Tamás Mihálydeák (FedCSIS, 2013)

Communication Rules Controlled by Generated Membrane Boundaries. - Tamás Mihálydeák; Zoltán Erno Csajbók; Péter Takács (Int. Conf. on Membrane Computing, 2013)

Partial Approximation of Multisets and Its Applications in Membrane Computing. - Tamás Mihálydeák; Zoltán Erno Csajbók (RSKT, 2013)

Approximation of Sets Based on Partial Covering. - Zoltán Csajbók (Trans. Rough Sets, 2013)

Maximal Parallelism in Membrane Systems with Generated Membrane Boundaries. - Zoltán Erno Csajbók; Tamás Mihálydeák (CiE, 2014)

From Vagueness to Rough Sets in Partial Approximation Spaces. - Zoltán Erno Csajbók; Tamás Mihálydeák (RSEISP, 2014)

On Definability and Approximations in Partial Approximation Spaces. - Davide Ciucci; Tamás Mihálydeák; Zoltán Erno Csajbók (RSKT, 2014)

On the Membrane Computations in the Presence of Membrane Boundaries. - Tamás Mihálydeák; Zoltán Erno Csajbók (J. Autom. Lang. Comb., 2014)

Ranking Rough Sets in Pawlak Approximation Spaces. - Zoltán Erno Csajbók; József Ködmön (FedCSIS, 2018)

On the Roughly Continuous Real Functions. - Zoltán Erno Csajbók (IJCRS, 2019)

On Possible Approaches to Differentiation of Rough Real Functions. - Zoltán Erno Csajbók (ICAI, 2020)

Rough Continuity Represented by Intuitionistic Fuzzy Sets. - Zoltán Erno Csajbók (IJCCI, 2020)

Rough Real Functions and Intuitionistic L-fuzziness. - Zoltán Erno Csajbók (IJCCI, 2022)

Measuring and Ranking Bipolarity via Orthopairs. - Zoltán Erno Csajbók (IJCCI, 2023)