Publications

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A
[1423] López-Valdés, M.  2011.  Aplicaciones de la Dimensión Efectiva a la Complejidad Computacional y a los Algoritmos de Compresión de Datos. PhD
C
[LutMayCVKL] Lutz, JH, Mayordomo E.  1996.  Cook versus Karp Levin Separating Completeness Notions If NP Is Not Small. Theoretical Computer Science. 164:141-163.
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[LutMayCVKLb] Lutz, JH, Mayordomo E.  1994.  Cook versus Karp Levin Separating Completeness Notions If NP Is Not Small. 775:415-426.
[RP-95-12] Tricas, F, Martínez J.  1995.  Corrección de programas y redes de Petri de alto nivel. :155-164.
[1293] Gu, X, Lutz JH, Mayordomo E.  2011.  Curves that must be retraced. Information and Computation. 209:992--1006.
[1301] Mayordomo, E, Lutz JH, Gu X.  2009.  Curves that must be retraced. Sixth International Conference on Computability and Complexity in Analysis (CCA 2009).
D
[1517] López-Grao, JP, Colom JM, Tricas F.  2014.  The deadlock problem in the control of Flexible Manufacturing Systems: An overview of the Petri net approach. 19th IEEE International Conference on Emerging Technologies and Factory Automation (ETFA'2014).
[LoMa05] López-Valdés, M, Mayordomo E.  2005.  Dimension is Compression. 3618:676-685.
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[1439] Mayordomo, E, López-Valdés M.  2013.  Dimension is Compression. Theory of Computing Systems. 52:95-112.
[1438] Mayordomo, E, Lutz JH, Gu X, Moser P.  2012.  Dimension spectra of random subfractals of self-similar fractals. Ninth International Conference on Computability and Complexity in Analysis (CCA 2012).
[DPSSFc] Lutz, JH, Mayordomo E.  2008.  Dimensions of Points in Self-Similar Fractals. 5092:215-224.
[DPSSF] Lutz, JH, Mayordomo E.  2008.  Dimensions of points in self-similar fractals. SIAM Journal on Computing. 38:1080-1112.
E
[AtHiLuMa06] Athreya, KB, Hitchcock JM, Lutz JH, Mayordomo E.  2007.  Effective strong dimension in algorithmic information and computational complexity. SIAM Journal on Computing. 37:671-705.
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[ESDAICC] Athreya, KB, Hitchcock JM, Lutz JH, Mayordomo E.  2004.  Effective Strong Dimension in Algorithmic Information and Computational Complexity. 2996:632-643.
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[DaLaLuMaFSD] Dai, JJ, Lathrop JI, Lutz JH, Mayordomo E.  2004.  Finite state dimension. Theoretical Computer Science. 310:1-33.
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[DaLaLuMaFSDb] Dai, JJ, Lathrop JI, Lutz JH, Mayordomo E.  2001.  Finite state dimension. 2076:1028-1039.
[HiLuMa05] Hitchcock, JM, Lutz JH, Mayordomo E.  2005.  The fractal geometry of complexity classes. SIGACT News. 36:24-38.
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[LGMC-WOSP02] López-Grao, JP, Merseguer J, Campos J.  2004.  From UML Activity Diagrams to Stochastic Petri Nets: Application to Software Performance Engineering. :25-36.
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[RP-85-03] Alla, H, Ladet P.  1985.  Generalized Inverses and the Calculation of Symbolic Invariants for Colored Petri Nets. Technique et Science Informatique (TSI). 4:113-126.
[LCRM06] Lobov, A, Popescu C, Rodríguez D, Lastra L.  2006.  A Graphical Environment for Modeling and Analysis of Concurrent Systems in Manufacturing: An Educational Perspective.
I
[1559] Lamarca, J, Kloetzer M, Mahulea C.  2016.  Inexpensive robot for experimental validation of planning and control algorithms. ICSTCC'2016: 20th International Conference on System Theory, Control and Computing.
[1297] Mayordomo, E, Lutz JH, Fortnow L.  2012.  Inseparability and Strong Hypotheses for Disjoint NP Pairs. Theory of Computing Systems. 51:229-247.
[1302] Mayordomo, E, Lutz JH, Fortnow L.  2010.  Inseparability and Strong Hypotheses for Disjoint NP Pairs. Twenty-Seventh Symposium on Theoretical Aspects of Computer Science (STACS'10).
[1001] Leu, D, Silva M, Colom JM, Murata T.  1988.  Interrelationships among various concepts of fairness for Petri nets. 31st Midwest Symposium on Circuits and Systems. :1141-1144.
L
[LSD] López-Valdés, M.  2006.  Lempel-Ziv Dimension for Lempel-Ziv compression.
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submission_172.pdf