activity
20192025
most citedResonant inelastic x-ray scattering data for Ruddlesden-Popper and reduced Ruddlesden-Popper nickelates

5 citations · 15 across the 13 of their papers we have counts for

collaborators

13 papers

math.AP2025

Hölder regularity of the solutions of Fredholm integral equations on upper Ahlfors regular sets

M. Lanza_de_Cristoforis, M. Norman

We extend to the context of metric measured spaces, with a measure that satisfies upper Ahlfors growth conditions the validity of (generalized) Hölder continuity results for the so…

cond-mat.str-el2023★ 5 cited

Resonant inelastic x-ray scattering data for Ruddlesden-Popper and reduced Ruddlesden-Popper nickelates

G. Fabbris, D. Meyers, Y. Shen +10

Ruddlesden-Popper and reduced Ruddlesden-Popper nickelates are intriguing candidates for mimicking the properties of high-temperature superconducting cuprates. The degree of simila…

math.NT2021

A group-theoretical approach to Lehmer's totient problem

Manuel Norman

Lehmer's totient problem asks whether there exists any composite number such that , where is Euler totient function. It is known that if any such …

math.CV2021

On the critical points of entire functions

Manuel Norman

Several years ago, Aziz and Zargar, while considering some questions related to Sendov's conjecture, solved a problem posed by Brown (see [1,2]), showing that any complex polynomia…

math.FA2020

A conditional proof of the ISP for quasinilpotent operators

Manuel Norman

The invariant subspace problem (ISP) is a well known unsolved problem in funtional analysis. While many partial results are known, the general case for complex, infinite dimensiona…

math.OA2020

Primigraph spaces

Manuel Norman

In this paper we introduce primigraph spaces, which are topological spaces together with a sheaf of -algebras that can be covered by some Prim A's, that is, by the primitive s…

math.AT2020★ 1 cited

(Co)homology theories for structured spaces arising from their corresponding poset

Manuel Norman

In [1] we introduced the notion of 'structured space', i.e. a space which locally resembles various algebraic structures. In [2] and [3] we studied some cohomology theories related…

math.AT2020

Conical calculus on schemes and perfectoid spaces via stratification

Manuel Norman

In this paper we show that, besides the usual calculus involving Kähler differentials, it is also possible to define conical calculus on schemes and perfectoid spaces; this can be…

math.AT2020

Structured spaces: categories, sheaves, bundles, schemes and cohomology theories

Manuel Norman

In [1] we introduced the concept of structured space, which is a topological space that locally resembles some algebraic structures. In [2] we proceeded the study of these spaces,…

math.AT2020★ 3 cited

Two cohomology theories for structured spaces

Manuel Norman

In [1] we defined a new kind of space called 'structured space' which locally resembles, near each of its points, some algebraic structure. We noted in the conclusion of the cited…

math.AT2020★ 1 cited

A (co)homology theory for some preordered topological spaces

Manuel Norman

The aim of this short note is to develop a (co)homology theory for topological spaces together with the specialisation preorder. A known way to construct such a (co)homology is to…

math.GM2020★ 5 cited

On structured spaces and their properties

Manuel Norman

In this paper we introduce a new kind of topological space, called 'structured space', which locally resembles various kinds of algebraic structures. This can be useful, for instan…

math.FA2019

On a new space consisting of norm maintaining functions

Manuel Norman

In this paper we define a new space, , consisting of functions (with normed spaces) such that (where …