Low energy inverse problems in three-body scattering
Gunther Uhlmann, Andras Vasy
Abstract
We consider low energy inverse problems in three-body scattering and show that if all unknown interactions are small in an appropriate sense then the 2-cluster to 2-cluster S-matrices given at low energies determine the Fourier transform of the effective interaction in a ball.
Create a lesson
Related papers
Finite-Time Blowup for Navier-Stokes with Smooth Forcing, Part II: Residual Correction via Oscillatory Pulses
Zhen Lei, Xiao Ren
Evolution Dynamics and Cauchy Problems with Quaternionic Variables and Lifting to Banach Bilateral A-Algebras
Chao Wang, Guangzhou Qin, Jibin Li
Unique continuation, nonexistence and bubbling for the critical p-Laplace equation II: the degenerate elliptic case and higher dimensions
Carlo Mercuri
Construction of entropies for cross-diffusion systems
Xiuqing Chen, Ansgar Jüngel, Mingyue Zhang
Asymptotic behavior of generic Riemann solutions to one-dimensional full compressible Navier-Stokes-Poisson equations
Xin-Xiang Bian, Jiajin Shi, Lingling Xie
Positive coexistence solutions for systems of multi-kernel Hammerstein type equations
Laura M. Fernández-Pardo, Jorge Rodríguez-López