Now showing items 1-10 of 10

  • ÀLGEBRA ABSTRACTA (Examen 1er quadrim) 

    Maureso Sánchez, Montserrat (Universitat Politècnica de Catalunya, 2004-10-25)
    Exam
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  • ÀLGEBRA ABSTRACTA (Examen 1er quadrim) 

    Maureso Sánchez, Montserrat (Universitat Politècnica de Catalunya, 2005-10-24)
    Exam
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  • ÀLGEBRA ABSTRACTA (Examen 2on quadrim) 

    Maureso Sánchez, Montserrat (Universitat Politècnica de Catalunya, 2006-07-03)
    Exam
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  • ÀLGEBRA (Examen 1r quadrim.) 

    Maureso Sánchez, Montserrat (Universitat Politècnica de Catalunya, 2002-01-09)
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  • ÀLGEBRA (Examen 1r quadrim.) 

    Maureso Sánchez, Montserrat (Universitat Politècnica de Catalunya, 2001-11-14)
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  • Extreme weights in Steinhaus triangles 

    Brunat Blay, Josep M.; Maureso Sánchez, Montserrat (2016-09-08)
    Article
    Open Access
    Let {0=w0<w1<w2<…<wm0=w0<w1<w2<…<wm} be the set of weights of binary Steinhaus triangles of size n , and let Wibe the set of sequences in F2n that generate triangles of weight wi. In this paper we obtain the values of wi ...
  • Location in maximal outerplanar graphs 

    Claverol Aguas, Mercè; García, Alfredo; Hernández, Gregorio; Hernando Martín, María del Carmen; Maureso Sánchez, Montserrat; Mora Giné, Mercè; Tejel, Javier (2017)
    Conference report
    Restricted access - publisher's policy
    In this work we study the metric dimension and the location-domination number of maximal outerplanar graphs. Concretely, we determine tight upper and lower bounds on the metric dimension and characterize those maximal ...
  • Metric dimension of maximal outerplanar graphs 

    Claverol Aguas, Mercè; Hernando Martín, María del Carmen; Maureso Sánchez, Montserrat; Mora Giné, Mercè; Hernández Peñalver, Gregorio; Garcia Olaverri, Alfredo Martin; Tejel, Javier (2019-03-28)
    External research report
    Open Access
  • Rotational and dihedral symmetries in Steinhaus and Pascal binary triangles 

    Brunat Blay, Josep Maria; Maureso Sánchez, Montserrat (2010)
    Conference report
    Open Access
    We give explicit formulae for obtaining the binary sequences which produce Steinhaus triangles and generalized Pascal triangles with rotational and dihedral symmetries.
  • Symmetries in Steinhaus triangles and in generalized Pascal triangles 

    Brunat Blay, Josep Maria; Maureso Sánchez, Montserrat (2011)
    Article
    Restricted access - publisher's policy
    We give explicit formulae for obtaining the binary sequences which produce Steinhaus triangles and generalized Pascal triangles with rotational and dihedral symmetries.