1,722,215 research outputs found
Ambrosio L. Tejano, 1974
No full textWritten on page: Tejano, Ambrosio L. age 66, residents Island Center, came to the U.S. 1928 June. Ambrosio Tejano was born November 28, 1908 in Bauang, La Union, Philippines. He died in January 1986 in Washington state.
PH Coll 1336.5
La ciencia jurídica positiva y el jusnaturalismo
Full text linkFil: Gioja, Ambrosio L. Universidad de Buenos Aires. Facultad de Derecho. Cátedra Filosofía del Derecho. Buenos Aires, ArgentinaFil: Gioja, Ambrosio L. Universidad de Buenos Aires. Facultad de Derecho. Instituto de Filosofía del Derecho y Sociología. Buenos Aires, Argentina"Publicado originalmente en Revista Jurídica de Buenos Aires, nro. IV, Buenos Aires, Departamento de Publicaciones, Facultad de Derecho y Ciencias Sociales, Universidad de Buenos Aires, 1961, pp. 95-117
Equivalent definitions of BV space and of total variation on metric measure spaces
No full textIn this paper we introduce a definition of BV based on measure upper gradients and prove the equivalence of this definition, and the coincidence of the corresponding notions of total variation, with the definitions based on relaxation of L1 norm of the slope of Lipschitz functions or upper gradients. As in the previous work by the first author with Gigli and Savaré in the Sobolev case, the proof requires neither local compactness nor doubling and Poincare
Contribución al estudio de la meningitis cerebro-espinal epidémica : Tesis presentada para optar el título de doctor en medicina
No full textFil: Cavo, Ambrosio L. Universidad de Buenos Aires. Facultad de Medicina. Buenos Aires, Argentina.A la cabeza de portada: Universidad Nacional de Buenos Aires. Facultad de Ciencias Médicas. - Incluye nómina de Catedráticos y Asignaturas. Tesis con dedicatoria
Linear extension operators between spaces of Lipschitz maps and optimal transport
Full text linkMotivated by the notion ofK-gentle partition of unity introduced in [J. R. Lee and A. Naor, Extending Lipschitz functions via random metric partitions, Invent. Math. 160 (2005), no. 1, 59-95] and the notion of K-Lipschitz retract studied in [S. I. Ohta, Extending Lipschitz and Hölder maps between metric spaces, Positivity 13 (2009), no. 2, 407-425], we study a weaker notion related to the Kantorovich-Rubinstein transport distance that we call K-random projection. We show that K-random projections can still be used to provide linear extension operators for Lipschitz maps. We also prove that the existence of these random projections is necessary and sufficient for the existence of weak_continuous operators. Finally, we use this notion to characterize the metric spaces .X; d/such that the free space F .X/has the bounded approximation propriety
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