Publicaciones (publications)

• On the minimal number of moments required to recover the sublevel set of a homogeneous polynomial. Co-author: Ignacio Zalduendo. Bull. of the Iranian Math. Soc., DOI 10.1007/s41980-021-00650-3, (2021).

• Asymptotic estimates for the largest volume ratio of a convex body. Co-authors: Daniel Galicer and Mariano Merzbacher. Revista Iberoamericana de Matemática 37, no. 6, 2347-2372, (2021).

• Orthant Probabilities and the attainment of maxima on a vertex of a simplex. Co-authors: Ignacio Zalduendo and Ezequiel Smucler. Linear Algebra and its Applications, 610, 785-803, (2021).

• Linear and bilinear operators and their zero-sets. Co-author: Ignacio Zalduendo. Revista Matemática Complutense, 34, 131-149, (2021).
  
  
• On the measure of polynomials attaining maxima on a vertex. Co-author: Ignacio Zalduendo. Mathematical Inequalities & Applications. 22, no 2, 421-432, (2019).
  
  
• The Minimal Volume of Simplices Containing a Convex Body. Co-authors: Daniel Galicer and Mariano Merzbacher. J. Geom. Anal. 29, no. 1, 717-732, (2019).
  
  
• Dynamics of non-convolution operators and holomorphy types. Co-authors: Santiago Muro and Martín Savransky. J. Math. Anal. Appl. 468, no. 2, 622-641, (2018).
  
  
• On the linear polarization constants of finite dimensional spaces. Co-authors: Daniel Carando and Jorge T. Rodríguez. Math. Nachr. 290, no. 16, 2547-2559, (2017).
  
  
• Non-linear plank problems and polynomial inequalities. Co-authors: Daniel Carando and Jorge T. Rodríguez. Rev. Mat. Complut. 30, no. 3, 507-523, (2017).
  
  
• Hypercyclic behavior of some non-convolution operators on H(CN). Co-authors: Santiago Muro and Martín Savransky. J. Operator Theory 77, no. 1, 39-59. MR3614504, (2017).
  
  
• Tchakaloff's theorem and K-integral polynomials in Banach spaces. Co-author: Ignacio Zalduendo. Proceedings of the Amer. Math. Soc., 145 (8), 3395-3408, (2017).
  
  
• Group-symmetric holomorphic functions on a Banach space. Co-authors: Richard Aron, Pablo Galindo and Ignacio Zalduendo. Bull. of the London Mathematical Society, vol. 48(5), pp. 779-796, (2016).
  
  
• An integral formula for multiple summing norms of operators. Co-authors: Daniel Carando, Verónica Dimant and Santiago Muro. Linear Algebra and its Applications, 478, pp. 274-293, (2015). 
  
  
• Lagrange approximation in Banach spaces. Co-authors: Lisa Nilsson and Ignacio Zalduendo. Czechoslovak Math., vol. 65(140), no. 1, pp. 281-288, (2015).
  
  
• Energy integrals and metric embedding theory. Co-authors: Daniel Carando and Daniel Galicer. International Mathematics Research Notices IMRN, no. 16, pp. 7417-7435, (2015).
  
  
• Strongly Mixing Convolution Operators on Fréchet Spaces of Holomorphic Functions. Co-authors: Santiago Muro and Martín Savransky. Integral Equations and Operator Theory 80, no. 4, pp. 453-468, (2014).
  
  
• Decay estimates for nonlinear nonlocal diffusion problems in the whole space. Co-authors: Liviu Ignat, Julio D. Rossi and Angel San Antolin. Journal d´Analyse Mathématique, vol. 122, pp. 375-401, (2014).
  
  
• Lower bounds for norms of products of polynomials on Lp spaces. Co-authors: Daniel Carando and Jorge Tomás Rodríguez. Studia Math., vol. 214, pp. 157-166, (2013).
  
  
• A probabilistic approach to polynomial inequalities. Co-author: Ignacio Zalduendo. Israel J. Math., vol. 190, pp. 67-82, (2012).
  
  
• Lower bounds for norms of products of polynomials via Bombieri inequality. Trans. Amer. Math. Soc., vol. 364, pp. 3993-4010, (2012).
  
  
• On the convergence of random polynomials and multilinear forms. Co-authors: Daniel Carando and Verónica Dimant. J. Funct. Anal., vol. 261, no. 8, pp. 2135-2163, (2011).
  
  
• Representable functions on the unit ball of a Banach space. Mediterr. J. Math., vol. 8, no. 3, pp. 383-398. (2011).
  
  
• L^p representable functions on Banach spaces. J. Math. Anal. Appl., vol 335, no. 1, pp. 480- 497, (2007).
  
  
• Integral representation of holomorphic functions on Banach spaces. Co-author: Ignacio Zalduendo. J. Math. Anal. Appl., vol. 308, pp. 159-174, (2005).
  
  
• Nonlinear periodic-type conditions for a second order ODE. Co-authors: Pablo Amster and María C. Mariani. Nonlinear Studies, vol. 8, no. 2, pp.185-192, (2001).