Ana Alonso Rodríguez

activity

20122016

most citedClassical solutions for a logarithmic fractional diffusion equation

6 citations · 9 across the 3 of their papers we have counts for

collaborators

3 papers

math.AT2016

Geometric construction of bases of $H_{2} (Ω, \partial Ω, Z)$

Ana Alonso Rodríguez, Enrico Bertolazzi, Riccardo Ghiloni +1

We present an efficient algorithm for the construction of a basis of $H_{2} (Ω, \partial Ω; Z)$ via the Poincaré--Lefschetz duality theorem. Denoting by $g$ the first Be…

math.AT2014★ 3 cited

Efficient construction of homological Seifert surfaces

Ana Alonso Rodrìguez, Enrico Bertolazzi, Riccardo Ghiloni +1

Let $Ω$ be a bounded domain of $R^{3}$ whose closure $Ω$ is polyhedral, and let $T$ be a triangulation of $Ω$ . Assuming that the boundary of $Ω$ …

math.AP2012★ 6 cited

Classical solutions for a logarithmic fractional diffusion equation

Arturo de Pablo, Fernando Quirós, Ana Rodríguez +1

We prove global existence and uniqueness of strong solutions to the logarithmic porous medium type equation with fractional diffusion $\partial_{t} u + (- Δ)^{1/2} lo g (1 + u) = 0,$ posed…

Geometric construction of bases of H2​(Ω,∂Ω,Z)

Efficient construction of homological Seifert surfaces

Classical solutions for a logarithmic fractional diffusion equation

Geometric construction of bases of $H_{2} (Ω, \partial Ω, Z)$