Functional Analysis · Mathematics
On the optimality of the hypercontractivity of the complex Bohnenblust--Hille inequality
J. R. Campos, G. A. Muñoz-Fernández, D. Pellegrino, J. B. Seoane-Sepúlveda
2015-02-13
Functional Analysis · Mathematics
Sharp values for the constants in the polynomial Bohnenblust-Hille inequality
P. Jiménez-Rodríguez, G. A. Muñoz-Fernández, M. Murillo-Arcila, J. B. Seoane-Sepúlveda
2015-02-10
Complex Variables · Mathematics
The Bohnenblust--Hille inequality for homogeneous polynomials is hypercontractive
Andreas Defant, Leonhard Frerick, Joaquim Ortega-Cerdà, Myriam Ounaïes +1
2011-10-06
Functional Analysis · Mathematics
On the real polynomial Bohnenblust-Hille inequality
J. R. Campos, P. Jiménez-Rodríguez, G. A. Muñoz-Fernández, D. Pellegrino +1
2013-12-06
Functional Analysis · Mathematics
When are the Hardy-Littlewood inequalities contractive?
W. V. Cavalcante, T. Nogueira, D. M. Pellegrino, J. Santos +1
2018-04-02
Functional Analysis · Mathematics
On the multilinear Bohnenblust--Hille constants: complex versus real case
J. R. Campos, D. Nunez-Alarcon, D. Pellegrino, J. B. Seoane-Sepulveda +1
2013-10-08
Functional Analysis · Mathematics
On the optimal multilinear Bohnenblust--Hille constants
D. Nunez-Alarcon, D. Pellegrino, J. B. Seoane-Sepulveda, D. M. Serrano-Rodriguez
2013-02-05
Functional Analysis · Mathematics
A geometric technique to generate lower estimates for the constants in the Bohnenblust--Hille inequalities
G. A. Muñoz-Fernández, D. Pellegrino, J. Ramos Campos, J. B. Seoane-Sepúlveda
2013-09-12
Functional Analysis · Mathematics
There exist multilinear Bohnenblust-Hille constants $(C_{n})_{n=1}^{\infty}$ with $\displaystyle \lim_{n\rightarrow \infty}(C_{n+1}-C_{n}) =0.$
Daniel Nunez-Alarcon, Daniel Pellegrino, Juan Seoane-Sepulveda, Diana M. Serrano-Rodriguez
2015-10-01