6 citations · 10 across the 3 of their papers we have counts for
3 papers
math.AP2025
On surface energies in scaling laws for singular perturbation problems for martensitic phase transitions
Angkana Rüland, Camillo Tissot, Antonio Tribuzio +1
The objective of this article is to compare different surface energies for multi-well singular perturbation problems associated with martensitic phase transformations involving hig…
math.AP2023★ 4 cited
On Scaling Properties for a Class of Two-Well Problems for Higher Order Homogeneous Linear Differential Operators
Bogdan Raiţă, Angkana Rüland, Camillo Tissot +1
We study the scaling behaviour of a class of compatible two-well problems for higher order, homogeneous linear differential operators. To this end, we first deduce general lower sc…
math.AP2022★ 6 cited
On Scaling Properties for Two-State Problems and for a Singularly Perturbed Structure
Bodgan Raiţă, Angkana Rüland, Camillo Tissot
In this article we study quantitative rigidity properties for the compatible and incompatible two-state problems for suitable classes of -free operators and for a sing…