• The number of reduced alignments between two DNA sequences 

  Andrade, Helena; Area Carracedo, Iván Carlos; Nieto Roig, Juan José; Torres Iglesias, Ángela Juana (BioMed Central, 2014)

  Background In this study we consider DNA sequences as mathematical strings. Total and reduced alignments between two DNA sequences have been considered in the literature to measure their similarity. Results for explicit ...

• Molecular Profiling of Circulating Tumour Cells Identifies Notch1 as a Principal Regulator in Advanced Non-Small Cell Lung Cancer 

  Mariscal, Javier; Alonso Nocelo, Marta; Muinelo Romay, Laura; Barbazán García, Jorge; Vieito, María; Abalo, Alicia; Gómez Tato, Antonio; Casares de Cal, María Ángeles; García-Caballero Parada, Tomás; Rodríguez, Carmela; Brozos, Elena; Baron, Francisco; López López, Rafael; Abal Posada, Miguel (Nature Publishing Group, 2016)

  Knowledge on the molecular mechanisms underlying metastasis colonization in Non-Small Cell Lung Cancer (NSCLC) remains incomplete. A complete overview integrating driver mutations, primary tumour heterogeneity and overt ...

• Existence of solutions to differential inclusions with fractional order and impulses 

  Benchohra, Mouffak; Hamani, Samira; Nieto Roig, Juan José; Slimani, Boualem Attou (Texas State University, 2010)

  We establish sufficient conditions for the existence of solutions for a class of initial value problem for impulsive fractional differential inclusions involving the Caputo fractional derivative. We consider the cases ...

• Existence of extremal solutions for quadratic fuzzy equations 

  Nieto Roig, Juan José; Rodríguez López, Rosana (Hindawi, 2005)

  Some results on the existence of solution for certain fuzzy equations are revised and extended. In this paper, we establish the existence of a solution for the fuzzy equation , where , , , and are positive fuzzy numbers ...

• Basic properties of Sobolev's spaces on time scales 

  Agarwal, Ravi P.; Otero Espinar, María Victoria; Perera, Kanishka; Rodríguez Vivero, Dolores (SpringerOpen, 2006)

  We study the theory of Sobolev's spaces of functions defined on a closed subinterval of an arbitrary time scale endowed with the Lebesgue Δ-measure; analogous properties to that valid for Sobolev's spaces of functions ...

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