% IMPORTANT: The following is UTF-8 encoded. This means that in the presence % of non-ASCII characters, it will not work with BibTeX 0.99 or older. % Instead, you should use an up-to-date BibTeX implementation like “bibtex8” or % “biber”. @ARTICLE{Roussel:605574, author = {Roussel, Ryan and Edelen, Auralee L. and Boltz, Tobias and Kennedy, Dylan and Zhang, Zhe and Ji, Fuhao and Hunag, Xiaobiao and Ratner, Daniel and Santamaria Garcia, Andrea and Xu, Chenran and Kaiser, Jan and Ferran Pousa, Angel and Eichler, Annika and Lübsen, Jannis and Isenberg, Natalie M. and Gao, Yuan and Kuklev, Nikita and Matrinez, Jose and Mustapha, Brahim and Kain, Verena and Mayes, Christopher and Lin, Wejian and Liuzzo, Simone Maria and St. John, Jason and Streeter, Metthew J. V. and Lehe, Remi and Neiswanger, Willie}, title = {{B}ayesian {O}ptimization {A}lgorithms for {A}ccelerator {P}hysics}, journal = {Physical review accelerators and beams}, volume = {27}, number = {8}, issn = {2469-9888}, address = {College Park, MD}, publisher = {American Physical Society}, reportid = {PUBDB-2024-01516}, pages = {084801}, year = {2024}, abstract = {Accelerator physics relies on numerical algorithms to solve optimization problems in online accelerator control and tasks such as experimental design and model calibration in simulations. The effectiveness of optimization algorithms in discovering ideal solutions for complex challenges with limited resources often determines the problem complexity these methods can address. The accelerator physics community has recognized the advantages of Bayesian optimization algorithms, which leverage statistical surrogate models of objective functions to effectively address complex optimization challenges, especially in the presence of noise during accelerator operation and in resource-intensive physics simulations. In this review article, we offer a conceptual overview of applying Bayesian optimization techniques toward solving optimization problems in accelerator physics. We begin by providing a straightforward explanation of the essential components that make up Bayesian optimization techniques. We then give an overview of current and previous work applying and modifying these techniques to solve accelerator physics challenges. Finally, we explore practical implementation strategies for Bayesian optimization algorithms to maximize their performance, enabling users to effectively address complex optimization challenges in real-time beam control and accelerator design.}, cin = {MSK / MPA / KIT / SLAC}, ddc = {530}, cid = {I:(DE-H253)MSK-20120731 / I:(DE-H253)MPA-20200816 / I:(DE-H253)KIT-20130928 / I:(DE-H253)SLAC-20170401}, pnm = {621 - Accelerator Research and Development (POF4-621) / InternLabs-0011 - HIR3X - Helmholtz International Laboratory on Reliability, Repetition, Results at the most advanced X-ray Sources $(2020_InternLabs-0011)$ / EURIZON - European network for developing new horizons for RIs (871072)}, pid = {G:(DE-HGF)POF4-621 / $G:(DE-HGF)2020_InternLabs-0011$ / G:(EU-Grant)871072}, experiment = {EXP:(DE-H253)ARES-20200101}, typ = {PUB:(DE-HGF)16}, UT = {WOS:001293205800001}, doi = {10.1103/PhysRevAccelBeams.27.084801}, url = {https://bib-pubdb1.desy.de/record/605574}, }