Thông tin tài liệu


Nhan đề : 
On Scaling Properties for Two-State Problems and for a Singularly Perturbed T3 Structure
Tác giả : 
Bogdan, Raiţă
Angkana, Rüland
Camillo, Tissot
Năm xuất bản : 
2023
Nhà xuất bản : 
Springer
Tóm tắt : 
In this article we study quantitative rigidity properties for the compatible and incompatible two-state problems for suitable classes of A-free differential inclusions and for a singularly perturbed T3 structure for the divergence operator. In particular, in the compatible setting of the two-state problem we prove that all homogeneous, first order, linear operators with affine boundary data which enforce oscillations yield the typical ϵ23-lower scaling bounds. As observed in Chan and Conti (Math. Models Methods Appl. Sci. 25(06):1091–1124, 2015) for higher order operators this may no longer be the case. Revisiting the example from Chan and Conti
Mô tả: 
CC BY
URI: 
https://link.springer.com/article/10.1007/s10440-023-00557-7
https://dlib.phenikaa-uni.edu.vn/handle/PNK/7632
Bộ sưu tập
OER - Khoa học Tự nhiên
XEM MÔ TẢ

29

XEM TOÀN VĂN

30

Danh sách tệp tin đính kèm: