1 / 14

Properties of Synchrotron Radiation

Properties of Synchrotron Radiation. Presentation at JASS02 Seminar; Jordan, Oct. 19-28, 2002 Herman Winick, SSRL/SLAC, Stanford University. Comparison of Synchrotron Radiation from Synchrotrons and Storage Rings. Synchrotron. Storage Ring. Spectrum Intensity Source Position

mgerald
Download Presentation

Properties of Synchrotron Radiation

An Image/Link below is provided (as is) to download presentation Download Policy: Content on the Website is provided to you AS IS for your information and personal use and may not be sold / licensed / shared on other websites without getting consent from its author. Content is provided to you AS IS for your information and personal use only. Download presentation by click this link. While downloading, if for some reason you are not able to download a presentation, the publisher may have deleted the file from their server. During download, if you can't get a presentation, the file might be deleted by the publisher.

E N D

Presentation Transcript


  1. Properties of Synchrotron Radiation Presentation at JASS02 Seminar; Jordan, Oct. 19-28, 2002 Herman Winick, SSRL/SLAC, Stanford University

  2. Comparison of Synchrotron Radiation from Synchrotrons and Storage Rings Synchrotron Storage Ring Spectrum Intensity Source Position High Energy Radiation Background (Bremsstrahlung + e-) Varies as e- energy changes on each cycle Varies as e- energy changes on each cycle, also; cycle to cycle variations Varies during the acceleration cycle High – due to loss of all particles on each cycle Constant Decays slowly over many hours Constant within 1-50 microns Low – particles are stored for many hours

  3. Radiation Fundamentals • When electrons are accelerated (e.g. linear acceleration in a radio transmitter antenna) they emit electromagnetic radiation (i.e., radio waves) in a rather non-directional pattern • Electrons in circular motion are also undergoing acceleration (centripetal) At low electron velocity (non-relativistic case) the radiation is emitted in a non-directional pattern When the electron velocity approaches the velocity of light, the emission pattern is folded sharply forward. Also the radiated power goes up dramatically

  4. Electromagnetic Radiation - How It Relates to the World We Know Synchrotron radiation is used for experiments typically over this region

  5. The Electromagnetic spectrum showing the region occupied by synchrotron radiation

  6. XFELs - another >10 billion in peak What Properties Make Synchrotron Radiation (SR) so Useful? High brightness: SR is extremely intense (hundreds of thousands of times higher than conventional X-ray tubes) Wide energy spectrum: SR is emitted with a wide range of energies Highly polarized and short pulses: SR is emitted in very short pulses, typically less that a nano-second (a billionth of a second) ~ 1 trillion SR offers many characteristics of visible lasers but into the x-ray regime!

  7. Flux= # of photons in given / sec, mrad  Brightness = # of photons in given / sec, mrad , mrad , mm2 (a measure of concentration of the radiation) Synchrotron Radiation - Basic Properties High flux and brightness Broad spectral range Polarized (linear, elliptical, circular) Small source size Partial coherence High stability Pulsed time structure

  8. SYNCHROTRON RADIATION • BASIC PROPERTIES • 1. HIGH FLUX,BRIGHTNESS,STABILITY • 2. BROAD SPECTRAL RANGE - Tunability • 3. POLARIZATION (linear, elliptical, circular) • 4. PULSED TIME STRUCTURE (0.01 - 1 nsec) • 5. SMALL SOURCE SIZE (< mm) • PARTIAL COHERENCE • 7. HIGH VACUUM ENVIRONMENT • Flux= No. of Photons at given λ within a given Δλ/λ • s, mrad Θ • Brightness= No. of Photons at given λwithin a given Δλ/λ • s, mrad Θ, mrad φ, mm² • (a measure of the concentration of the radiation)

  9. Є = 0.665 B(T)E² (GeV) KeV = 2.2 E³ (GeV)/ρ(m)

  10. Bending Magnet

  11. K2 2 lu (1 + ) ~(fundamental) l1 = 2g2 lU + harmonics at higher energy g2 0.95 E2 (GeV) e1 (keV) = K2 lu (cm) (1 + ) 2 K = gq where q is the angle in each pole Bending Magnets and Insertion Devices on Storage Rings Continuous spectrum characterized by ec = critical energy ec(keV) = 0.665 B(T)E2(GeV) eg: for B = 1.35T E = 2GeV ec = 3.6keV bending magnet - a “sweeping searchlight” wiggler - incoherent superposition Quasi-monochromatic spectrum with peaks at lower energy than a wiggler undulator - coherent interference

  12. K.-J. Kim - LEL

  13. End of this part of presentation

More Related