Nonlinear Accelerator Problems via Wavelets: 8. Invariant Bases, Loops and KAM
Antonina N. Fedorova, Michael G. Zeitlin
Abstract
In this series of eight papers we present the applications of methods from wavelet analysis to polynomial approximations for a number of accelerator physics problems. In this part we consider variational wavelet approach for loops, invariant bases on semidirect product, KAM calculation via FWT.
Create a lesson
Related papers
Large Magnet Structures for Fusion Technology: Lessons from ITER
Neil Mitchell
Muon acceleration at J-PARC
Shusei Kamioka, Masato Kimura, Yuga Nakazawa
Machine Learning Based ROI Segmentation for Beam Imaging Diagnostics at Accelerators
Prachiti Sujit Chandratreya, Frank Mayet, Sergey Tomin et al.
Digital Signal Processing for Beam Instrumentation
Andrea Boccardi
A European high-energy heavy-ion facility for electronics irradiation based at CERN: Concept Design Report
Edgar Cristopher Cortés García, Ruben García Alia, Matthew Alexander Fraser et al.
Feasibility demonstration of a high-momentum, high-purity muon beamline at the J-PARC Hadron Experimental Facility
Kotaro Shirotori, Takaya Akaishi, Kazuya Aoki et al.