activity
20062016
most citedReviewing METI: A Critical Analysis of the Arguments

22 citations · 43 across the 8 of their papers we have counts for

collaborators

8 papers

math.FA2016

Duality and stable compactness in Orlicz-type modules

José Orihuela, José Miguel Zapata

Orlicz-type modules are module analogues of classical Orlicz spaces. We study duality and stable compactness in Orlicz-type modules. We characterize the conditional Köthe dual of a…

math.FA2016★ 2 cited

Conic James' Compactness Theorem

J. Orihuela

Our main result is the following: {\it Let be a Banach space and be a weakly compact subset of with . If is a bounded subset of such that every $x^*\…

physics.pop-ph2016★ 22 cited

Reviewing METI: A Critical Analysis of the Arguments

John Gertz

There is an ongoing debate pertaining to the question of whether Earth should initiate intentional and powerful radio transmissions to putative extra-terrestrial (ET) civilizations…

math.FA2015

Compact convex sets that admit a lower semicontinuous strictly convex function

L. García-Lirola, J. Orihuela, M. Raja

We study the class of compact convex subsets of a topological vector space which admits a strictly convex and lower semicontinuous function. We prove that such a compact set is emb…

math.FA2015

A study of stability in locally -convex modules and a conditional version of James' compactness theorem

José Orihuela, José Miguel Zapata

Locally -convex modules were introduced in [D. Filipovic, M. Kupper, N. Vogelpoth. Separation and duality in locally -convex modules. J. Funct. Anal. 256(12), 3996-4029 (…

math.FA2015

One side James' Compactness Theorem

Bernardo Cascales, José Orihuela, Antonio Pérez

We present some extensions of classical results that involve elements of the dual of Banach spaces, such as Bishop-Phelp's theorem and James' compactness theorem, but restricting t…