Enrique Jord'a

most citedPower boundedness and related properties for weighted composition operators on

S (R^{d})

4 citations · 8 across the 4 of their papers we have counts for

collaborators

4 papers

math.FA2024

Positive definite functions as uniformly ergodic multipliers of the Fourier algebra

Jorge Galindo, Enrique Jordá, Alberto Rodríguez-Arenas

Let G be a locally compact group and let $ϕ$ be a positive definite function on G with $ϕ (e) = 1$ . This function defines a multiplication operator $M_{ϕ}$ on the Fourier algebra $A (G)$ …

math.FA2024

Generalized Hilbert operators acting on weighted spaces of holomorphic functions with sup-norms

María J. Beltrán-Meneu, José Bonet, Enrique Jordá

The behaviour of the generalized Hilbert operator associated with a positive finite Borel measure $μ$ on $[0, 1)$ is investigated when it acts on weighted Banach spaces of holomorph…

math.FA2024★ 4 cited

Power boundedness and related properties for weighted composition operators on $S (R^{d})$

Vicente Asensio, Enrique Jordá, Thomas Kalmes

We characterize those pairs $(ψ, φ)$ of smooth mappings $ψ : R^{d} \to C, φ : R^{d} \to R^{d}$ for which the corresponding weighted composition…

math.FA2024★ 4 cited

Cesàro operators associated with Borel measures acting on weighted spaces of holomorphic functions with sup-norm

Maria José Beltrán Meneu, José Bonet, Enrique Jordá

Let $μ$ be a positive finite Borel measure on $[0, 1) .$ Cesàro-type operators $C_{μ}$ when acting on weighted spaces of holomorphic functions are investigated. In the case of bounded…

Positive definite functions as uniformly ergodic multipliers of the Fourier algebra

Generalized Hilbert operators acting on weighted spaces of holomorphic functions with sup-norms

Power boundedness and related properties for weighted composition operators on S(Rd)

Cesàro operators associated with Borel measures acting on weighted spaces of holomorphic functions with sup-norm

Power boundedness and related properties for weighted composition operators on $S (R^{d})$