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Introduction to Accelerator Dynamics
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How does a particle accelerator work? The most direct and intuitive answer focuses on the dynamics of single particles as they travel through an accelerator. Particle accelerators are becoming ever more sophisticated and diverse, from the Large Hadron Collider (LHC) at CERN to multi-MW linear accelerators and small medical synchrotrons. This self-contained book presents a pedagogical account of the important field of accelerator physics, which has grown rapidly since its inception in the latter half of the last century. Key topics covered include the physics of particle acceleration, collision and beam dynamics, and the engineering considerations intrinsic to the effective construction and operation of particle accelerators. By drawing direct connections between accelerator technology and the parallel development of computational capability, this book offers an accessible introduction to this exciting field at a level appropriate for advanced undergraduate and graduate students, accelerator scientists, and engineers.

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[1] V., Balakin, A., Novokhatsky, and V., Smirnov, VLEPP: transverse beam dynamics. In: PAC83, 1983.
[2] A., Ben-Israel, A note on an iterative method for generalized inversion of matrices. Math. Comput., 20 (1966), 439.
[3] C., Bovet, R., Gouiran, I., Gumowski, and K.H., Reich, A Selection of Formulae and Data Useful for the Design of A.G. Synchrotrons. Tech. rept. CERN/MPS-SI/Int. DL/70/4. CERN, 1970.
[4] K.L., Brown, D.C., Carey, Ch., Iselin, and F., Rothacker, TRANSPORT: A Computer Program for Designing Charged Particle Beam Transport systems. Tech. rept. SLAC- 91, NAL-91, CERN-80-04. SLAC, Fermilab, CERN, 1983.
[5] A., Chao, Physics of Collective Instabilities in High Energy Accelerators.Wiley, 1993.
[6] A., Chao and M., Month, Particle trapping during passage through a high-order nonlinear resonance. Nuclear Instruments and Methods, 121 (1974), 129–138.
[7] A., Chao, D., Johnson, S., Peggs, J., Peterson, C., Saltmarsh, L., Schachinger, R., Meller, R., Siemann, R., Talman, P., Morton, D., Edwards, D., Finley, R., Gerig, N., Gelfand, M., Harrison, R., Johnson, N., Merminga, and M., Syphers, Experimental investigation of nonlinear dynamics in the Fermilab Tevatron. Physical Review Letters, 61:24 (1988), 2752–2756.
[8] T., Chen, A., Gerasimov, B., Cole, D., Finley, G., Goderre, M., Harrison, R., Johnson, I., Kourbanis, C., Manz, N., Merminga, L., Michelotti, S., Peggs, F., Pilat, S., Pruss, C., Saltmarsh, S., Saritepe, T., Satogata, R., Talman, C.G., Trahern, and G., Tsironis, Measurements of a Hamiltonian system and their description by a diffusive model. Physical Review Letters, 68:1 (1992), 33–37.
[9] B., Chirikov, A universal instability of many-dimensional oscillator systems. Physics Reports, 52:5 (1979), 263–379.
[10] B., Chirikov, M., Lieberman, D., Shepelyansky, and F., Vivaldi, A theory of modulational diffusion. Physica D, 14:3 (1985), 289–304.
[11] M., Conte and W.M., MacKay, An Introduction to the Physics of Particle Accelerators. World Scientific, 1991.
[12] H.S., Dumas, The KAM Story. World Scientific, 2014.
[13] D., Edwards, Oscillation Damping Factors for Off-Momentum Orbits in Electron Storage Rings. Tech. rept. FNAL TM-566 1501. Fermilab, 1975.
[14] D., Edwards and L., Teng, Parameterization of linear coupled motion in periodic systems. IEEE Transactions of Nuclear Science, 20:3 (1973), 885–888.
[15] W., Fischer, Private communication, 2014.
[16] W., Gabella, J., Rosenzweig, R., Kick, and S., Peggs, RF voltage modulation at discrete frequencies with applications to crystal channeling extraction. Particle Accelerators, 42 (1993), 235–257.
[17] H., Grote, F., Schmidt, L., Deniau, and G., Roy, MAD - Methodical Accelerator Design, 2015.
[18] M., Harrison, S., Peggs, and T., Roser, The RHIC accelerator. Annual Review of Nuclear and Particle Science, 52 (2002), 425–469.
[19] M., Hénon, Numerical study of quadratic area-preserving mappings. Quarterly of Applied Math, 27:3 (1969), 291.
[20] D.R., Hofstadter, Metamagical Themas: Questing for the Essence of Mind and Pattern. Basic Books, 1985.
[21] J.D., Jackson, Classical Electrodynamics. John Wiley and Sons, 1998.
[22] J., Johnstone, A Simplified Analysis of Resonant Extraction at the Main Injector; A Numerical Simulation of Resonant Extraction. Tech. rept. MI-0091; MI-0095. Fermilab, 1993.
[23] I.M., Kapchinsky and V.A., Teplyakov, Linear ion accelerator with spatially homogeneous strong focusing. Pribory i Tekhnika Eksperimenta, 2 (1970), 19–22.
[24] E., Keil, Beam-Beam Dynamics. Tech. rept. CERN-SL-94-78-AP. CERN, 1994.
[25] Y., Kobayashi, Theory of the resonant beam ejection from synchrotrons. Nuclear Instruments and Methods, 83 (1970), 77–87.
[26] G., Kulipanov, S., Mishnev, S., Popov and G., Tumaikin, Influence of nonlinearities in driven betatron oscillations. Novosibirsk Preprint INP, 68:251 (1968).
[27] J. Le, Duff, Dynamics and acceleration in linear structures. In: CAS-CERN Accelerator School, 1992 (CERN-1994-001), 1994.
[28] V., Lebedev, N., Solyak, J.-F., Ostiguy, A., Alexandrov, and A., Shishlo, Intrabeam stripping in H - linacs. In: LINAC10, 2010.
[29] S.Y., Lee, M., Ball, B., Brabson, D., Caussyn, J., Collins, S., Curtis, V., Derenchuck, D., DuPlantis, G., East, M., Ellison, T., Ellison, D., Friesel, B., Hamilton, W.P., Jones, W., Lamble, D., Li, M., Minty, P., Schwandt, T., Sloan, G., Xu, A., Chao, S., Tepikian, and K.Y., Ng, Experimental determination of a nonlinear Hamiltonian in a synchrotron. Physical Review Letters, 67:27 (1991), 3768–3771.
[30] C., Leemann, D., Douglas, and G., Krafft, The continuous electron beam accelerator facility: CEBAF at the Jefferson Laboratory. Annual Review of Nuclear and Particle Science, 51 (2001), 413–450.
[31] A., Lichtenberg and M., Lieberman, Regular and Stochastic Motion. Springer-Verlag, 1983.
[32] L., Merminga, D., Douglas, and G., Krafft, High-Current energy-recovering electron linacs. Annual Review of Nuclear and Particle Science, 53 (2003), 387–429.
[33] N., Merminga, A Study of Nonlinear Dynamics in the Fermilab Tevatron. Ph.D. thesis, University of Michigan, 1989.
[34] K.-H., Mess, P., Schmüser, and S., Wolff, Superconducting Accelerator Magnets. World Scientific, 1996.
[35] J.B., Murphy, Synchrotron Light Source Data Book. Report 42333, 1996.
[36] H., Padamsee, J., Knobloch, and T., Hays, RF Superconductivity for Accelerators. Wiley-VCH, 2008.
[37] V., Pan and J., Reif, In: Proc. of 17th Ann. ACM Symp. on Theory of Computing, 1985.
[38] S., Peggs, Some Aspects of Machine Physics in the Cornell Electron Storage Ring. Ph.D. thesis, Cornell University, 1981.
[39] S., Peggs, Coupling and decoupling in storage rings. IEEE Transactions of Nuclear Science, 30:4 (1983), 2460–2462.
[40] S., Peggs, Hamiltonian Theory of the E778 Nonlinear Dynamics Experiment. Tech. rept. SSC-175; CERN 88-04. SSC, CERN, 1988.
[41] S., Peggs, Feedback between accelerator physicists and magnet builders. In: Proc. of the LHC Single Particle Dynamics Workshop, Montreux; also RHIC/AP/80, 1995.
[42] S., Peggs and J., Wei, Longitudinal Phase Space Parameters. Tech. rept. RHIC/AP/ 106. BNL, 1996.
[43] S., Peggs and R.M., Talman, Nonlinear problems in accelerator physics. Annual Review of Nuclear and Particle Science, 36 (1986), 287–325.
[44] H., Poincaré, Les Methods Nouvelle de la Mechanique Celestes. Gautier-Vilars, 1892.
[45] E., Pozdeyev, Regenerative multipass beam breakup in two dimensions. Physical Review Accelerators and Beams, 8:054401 (2005), 1–17.
[46] M., Sands, The Physics of Electron Storage Rings. Tech. rept. SLAC-121. SLAC, 1970.
[47] T., Satogata, Nonlinear Resonance Islands and Modulational Effects in a Proton Synchrotron. Ph.D. thesis, Northwestern University, 1993.
[48] T., Satogata, T., Chen, B., Cole, D., Finley, A., Gerasimov, G., Goderre, M., Harrison, R., Johnson, I., Kourbanis, C., Manz, N., Merminga, L., Michelotti, S., Peggs, F., Pilat, S., Pruss, C., Saltmarsh, S., Saritepe, R., Talman, C.G., Trahern, and G., Tsironis, Driven response of a trapped particle beam. Physical Review Letters, 68:12 (1992), 1838–1841.
[49] F., Schmidt and F., Willeke, Nonlinear beam dynamics close to resonances excited by sextupole fields. In: EPAC88, 1988.
[50] SLAC Linac Coherent Light Source II (LCLS-II) Conceptual Design Report. Tech. rept. SLAC-R-978. SLAC, 2011.
[51] P., Stewart, Jacobellis v. Ohio. U.S. Supreme Court, 1964.
[52] L.G., Taff, Celestial Mechanics. Wiley, 1985.
[53] C., Tennant, ‘Energy Recovery Linacs’, in Challenges and Goals for Accelerators in the XXI Century. World Scientific, 2016.
[54] D., Trbojevic and M., Harrison, Design and multiparticle simulation of the half-integer slow extraction system for the Main Injector. In: PAC91, 1991.
[55] F., Vivaldi, Weak instabilities in many-dimensional Hamiltonian systems. Reviews of Modern Physics, 56:4 (1984), 737–755.
[56] M., Vretenar, The radio-frequency quadrupole. CERN-2013-001, 207–223, 2013.
[57] T., Wangler, RF Linear Accelerators. Wiley-VCH, 2008.
[58] J., Wei, Longitudinal Dynamics of the Non-Adiabatic Regime of Alternating Gradient Synchrotrons. Ph.D. thesis, Stony Brook University, 1990.
[59] Wikipedia. List of Accelerators in Particle Physics.
[60] Wikipedia. List of Synchrotron Radiation Facilities.


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