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Infinite-valued Lukasiewicz Logic Based on Principal Lattice Filters.. J. Multiple Valued Log. Soft Comput., 19 (1-3): 25-39 (2012)Bilattices with Implications., and . Stud Logica, 101 (4): 651-675 (2013)The Closed Fragment of IL is PSPACE Hard., and . M4M/LAMAS, volume 278 of Electronic Notes in Theoretical Computer Science, page 47-54. Elsevier, (2011)Finite-Valued Lukasiewicz Modal Logic Is PSPACE-Complete., , and . IJCAI, page 774-779. IJCAI/AAAI, (2011)On the Implementation of a Fuzzy DL Solver over Infinite-Valued Product Logic with SMT Solvers., , , , , and . SUM, volume 8078 of Lecture Notes in Computer Science, page 325-330. Springer, (2013)On some properties of quasi-MV algebras and Öcent^\prime quasi-MV algebras. Part II., , , and . Soft Comput., 12 (4): 341-352 (2008)The Logic of Quasi-MV Algebras., , , , and . J. Log. Comput., 20 (2): 619-643 (2010)Editorial., , , , , and . Fuzzy Sets Syst., (2016)On strong standard completeness in some MTL $$_\Delta $$ Δ expansions., , , and . Soft Comput., 21 (1): 125-147 (2017)Logics preserving degrees of truth from varieties of residuated lattices., , , , , , and . J. Log. Comput., 22 (3): 661-665 (2012)