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ZYamanil_Neutron-Monochromators_presentation

Description of Neutron Optics

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ZYamanil_Neutron-Monochromators_presentation

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  1. Neutron Monochromators Zahra Y amani Canadian Neutron Beam Centre, Chalk River, Canada

  2. Neutron Scattering Facilities Canadian Neutron Beam Centre, Chalk River Labs NIST Centre for Neutron Research

  3. Triple-Axis Spectroscopy http://nobelprize.org/nobel_prizes/physics/laureates/1994/brockhouse-lecture.html Bertram Brockhouse 1918-2003 "for the development of neutron spectroscopy" Nobel Prize 1994 Clifford Schull 1915-2001 “for the development of the neutron diffraction technique" “Schematic drawing of a triple-axis spectrometer."

  4. Neutron scattering Nobel Prize 1994 “for the development of the neutron diffraction technique" James Chadwick 1891-1974 Nobel Prize 1935 for “the discovery of the neutron" "for the development of neutron spectroscopy" What the atoms do? Bertram Brockhouse 1918-2003 Clifford Schull 1915-2001 Where the atoms are?

  5. Why neutrons? Remember what you learned about the properties of neutron: http://neutrons.ornl.gov/aboutsns/importance.shtml#neutron, Gary Mankey (U Alabama) http://neutrons.ornl.gov/aboutsns/importance.shtml#properties

  6. Neutron sources Reactor-based fission “Chain reaction”: • U235 + n (thermal) • ~2 MeV neutrons produced – Fission neutrons move at ~7% of speed of light – Moderated (thermal) neutrons move at ~8 times the speed of sound (about 7700 times slower!) – Neutrons energies as high as ~200 meV From: http://www.npp.hu/mukodes/lancreakcio-e.htm U n 92 92    235 236 U    236 92 144 56 89 36 U Ba Kr n MeV 3 177

  7. The NRU reactor In operation since 1957 Low enriched fuel Heavy water as both moderator and coolant 125 MW 3x1014n/s/cm2 Core diameter 3.5m Online fueling capability Isotope production Fuel testing Neutron Scattering www.nrureactor.ca

  8. CNBC Spectrometers C5 • 6 thermal-neutron spectrometers – including DUALSPEC (C2 + C5), jointly funded by AECL and NSERC 1992; & recently commissioned D3 refelctrometer funded by CFI (Univ. of Western Ontario) D3 C2 E3 T3 This sample slide shows how you can use imagery. If you are looking for interesting images specific to your presentation, contact: Harry Turner 613-993-4507 • T3 SANS had to be removed for NRU startup L3 N5

  9. Neutron sources: Spallation “Ejecting spalls”: • High energy particles (1GeV proton) hit heavy metal (mercury, Tantulum) ~20-30 neutrons are generated per impact • – Moderated (thermal) neutrons – Wider range of neutron energies Spall: “A fragment broken off from the edge or face of stone or ore and having at least one thin edge” From: http://neutron.neutron-eu.net/n_ess/n_why_ess/n_why_spallation

  10. How to monochromate neutron beams? Flux distribution of neutrons in thermal equilibrium with moderator: Maxwell–Boltzmann distribution Crystal time-of-flight (TOF) monochromator (Bragg diffraction) detected at time td  pulsed source L2 sample 2   m v k T detector / 2 3 v e n n B detector  L1 n B source sample pulse at time tp plane spacing d d sin 2   t  t 3956 ( ) 15 3956 v   d p 30 K    B flux(v) in arb. units L L n 1 2 10 5 300 K 3-axis Time of Flight 3000 K 0 spectroscopy 0 5 10 v (km/sec)

  11. Crystal monochromators (Bragg Diffraction) C5 Focusing PG-monochromator For a set of lattice planes, neutrons with a certain wavelength are diffracted at a particular angle given by Bragg’s law. For orthorhombic symmetry: 2 2 2 h k l 1    2 2 2 2 dhkl a b c

  12. Triple-Axis Spectrmeter Elements of a 3-axis spectrometer: • Monochromator/analyzer (set Ei& Ef) • Collimations (set angular divergences) • Filters (remove higher order, fast n-BG) • Detector • Masks (slits) • Shielding

  13. Crystal monochromators Neutron flux on the sample: 1. Reactor power (expensive to increase) 2. Monochromator (choose the right xtal and optics) 3. Beam channel components Focusing PG-monochromator What is a good monochromator?

  14. How to increase the incident neutron flux? • One usually uses beam divergences (collimations) that are much larger than angular width of Bragg- diffracted beam from a perfect xtal       d   2 2 2 m ( ) (cot ) ( ) m tot d m          2 1 2 2 2 1 2 m  2 2 2 m 1: collimation before monochromator 2: collimation after monochromator m: monochromator mosaic   tot    2 1 2 2 2 m 4 Use a mosaic xtal to increase flux!

  15. Mosaic crystals     d     2 2 2 m ( ) (cot ) ( ) m tot d m • One would like to use a monochromator xtal with a mosaic match the beam divergences in the instrument to increase the incident flux.

  16. Reflectivity from a mosaic xtal Peak reflectivity depends on crystal lattice: R RP  Q  sL  0 0 R where  sin 2  1 R m 0  sin 3 2 F  η=0.4° hkl 2 Q s  2 V L=0.2 cm m 0 Qs: crystallographic quantity V0 : volume of unit cell F: structure factor η=0.4° λ =2.37Å     1 1  2) m (     2 e W( - ) m

  17. Reflectivity from a mosaic xtal Other useful reflectivity definitions: Integrated reflectivity when the xtal is rotated in a monochromator beam (analyzers) / 1   2   Q sL     R . 0 96   sin m Integrated reflectivity as a function of wavelength when the xtal is put in a white beam (monochromators)     R R cot  m Why in TAS spectroscopy usually initial energy is varied and not final energy which is easier?

  18. A good monochromator / 1   2   Q sin F sin sL      R . 0 96 cot  m    2 0 m 3 2  hkl 2 Q s  V m • Large Qs (large coherent scattering cross-section, small unit-cell volume) • Low incoherent scattering cross-section (reduce BG) • Low absorption cross-section • Mosaic optimized for highest reflectivity and desired resolution

  19. A good monochromator Shirane et al, NS with a Triple-axis spectrpmeter

  20. Monochromators with no filtering required  Bragg’s law: 2dhklsin  = n  When Bragg’s condition is satisfied for , it is also happens for /2, /3, …, providing reflections with d/2, d/3, … are allowed. Certain crystal lattices have no higher harmonic reflections. Diamond structure (Ge and Si): (hhh): allowed only h=odd or 2h=4n F(111) =non-zero F(222)=0 Gives freedom of choosing any initial energy with no restrictions of filtering!

  21. How to increase mosaic of monochromator • As grown xtals are too perfect resulting in low reflectivity; challenge is to increase mosaic in a controlled and symmetric manner (hot pressed, dislocations) Pyrolytic graphite •Hexagonal layered structure •Highly preferred orientation of (00l) planes •All other (hkl) planes are random oriented •Mosaic of ~0.5 degrees easily achieved Shirane et al, NS with a Triple-axis spectrpmeter

  22. Several misaligned crystals (double mono instrument) Aswall et al 2000 • Several crystals slightly misaligned with respect to one another. • Two arrays of misaligned crystals (parallel to the direct beam but offset) and hence reducing gamma and fast neutron filter requirements. • Easier to operate (less dance floor area).

  23. Multilayer monochromators  takeoff     2 arcsin( ) B d 2 d=120 Å,takeoff=2.63oat 5.5 Å Ni-Ti multilayer    2 d b b 2 | |  Heuser et al 1992 A B   Sears 1983 • Could be prepared to inherently have large ∆λ/λ and still maintain good angular acceptance. • Produces beam close to direct beam: separating transmitted vs. diffracted beams difficult (double antiparallel assembly but flux decreases). • Asymmetric resolution (curved monochromators) • Large multilayers required. • Sufficient gamma and fast neutron filters.

  24. Focusing monochromators • The neutron source is usually bigger than the sample • Employ focusing techniques to increase the flux on the sample • Due to the large shielding around the reactor and monochromator, the sample is usually several meters from the core better vertical resolution than needed • Vertically focusing monochromators increase the vertical divergence resulting in a factor of 3-5 enhancement of flux without affecting the horizontal resolution of in-plane momentum and energy resolutions

  25. Focusing monochromators • Focusing condition follows simple geometrical optics: L0= source-mono distance R= radius of curvature Li= mono-image distance L1=mono-sample distance Perfect focusing Li=L1 For fixed L0 and L1, R depends on wavelength Shirane et al, NS with a Triple-axis spectrpmeter

  26. Focusing monochromators (resolution effects) • ∆Qzin the vertical direction is decoupled from the resolution widths for the in- plane components and for the energy transfer. • For many purposes, the effect of a vertically- focusing monochromator ~increased value for the monochromator’s vertical mosaic width. Vertically focusing analyzer can be accommodated in a similar fashion, although the larger effect on the vertical resolution may not be described as accurately. Shirane et al, NS with a Triple-axis spectrpmeter

  27. Examples of focusing monocharomators Incident beam monochromator for the MACS triple- axis at NIST Doubly focusing monochromator with 1428 cm2of pyrolytic graphite (002) crystals (not attached in the photo)

  28. Polarized 3-axis spectrometers Heusler Heusler Analyzer Analyzer Monochromator Mezei Coil Mezei Coil Sample Sample NRU NRU Detector Detector neutron source neutron source H & V guide fields Spin down Spin up

  29. Polarized 3-axis spectrometers Heusler crystals: Cu2MnAl Magnetized crystals Bragg reflection: d±/d=(FN±FM)2 For [111] reflection: FN=FM→ d+/d Polarized beam

  30. Vertically Focusing Heusler Monochromator vertical slit size at sample position=20 mm, PHI=0 9 12 8 11.5 7 11 6 VFHE (degrees) 5 10.5 4 10 3 9.5 2 1 9 15 20 25 30 35 40 45 50 55 FR : 15-20 for small beam (~1 cm^2) & 10-15 for larger beam sizes 2TM (degrees) 4 mm 10 mm 20 mm 40 mm 60 mm 5.0 4.5 4.0 MaxInten/I(VFHE=0 from fits) 3.5 Project Steps: 1. Design, Commission, Align the Blades 2. Build a New Monochromator Table 3. Build a Shielding Box for Insertion/Extraction and Storage 3.0 2.5 2.0 1.5 1.0 0.5 0.0 15 20 25 30 35 40 45 50 55 2TM (degrees)

  31. Putting together the He-focusing monochromator: Yokes and the magnets This mechanism is to use to ensure that the two magnets can be brought together and attached to the focusing piece in a safe manner. Notice that the magnets are EXTREMELY strong with a magnetic field of about 1.1 T (each piece on contact) is produced by NdFeB magnets. Handle with extreme care is required. Driving mechanism Focusing piece

  32. Vertically Focusing Heusler Monochromator Built a shielding box for insertion/extraction and storage Installed a new monochromator table for larger weight and shielding purposes

  33. Large Flat Heusler Analyzer Project Steps: 1.Characterized the newly purchased blades 2.Installed the blades 3.Co-aligned the blades

  34. Velocity selectors cn  D    0 v  0v   0   Clark et al 1966      tilt ( ) eff Budapest neutron centre • Several absorbing blades mounted in helical slots, could easily produce ∆λ/λ=10-50% with transmission up to 70%. Difficult to fabricate and maintain (high speed rotations). Produce strong gamma radiation, beam along the direct beam and hence strong gamma and fast neutron filters are required. • •

  35. Velocity selectors (SANS instruments) •Small diffraction angles to observe large objects using long (30 m) instruments •Poor monochromator resolution (δλ/λ ~ 10%) sufficient to match obtainable angular resolution) 30 m SANS NIST

  36. Slide courtesy of R. Kent Crawford Disc choppers pulsing chopper (t = tp) monochromating chopper (t = tc) source pulsed source can replace pulsing chopper sample L1 L2 L3 • Direct geometry  Eifixed 2 1 • Source pulse occurs at time tp m L   detector (t = td) E   i 2 2 t t • Monochromating chopper opens at time tcto let one energy Eithrough c p 2 3 L m  E f 2 2   L   • Neutrons with energy Eitransfer energy E to the sample and emerge with energy Ef    t t t t 2   d p c p L 1 • Scattered neutrons are detected in the detector at time td   E E E i f

  37. Slide courtesy of R. Kent Crawford Disc choppers pulsing chopper monochromating chopper “monochromatic” pulses polychromatic pulsed beam continuous neutron beam This part can be replaced by a pulsed source pulses spread due to energy dispersion rotating absorbing disk rotating absorbing disk L Monochromating chopper opens at time t after pulsing chopper L2 t2  E = 5.2310-6 for E in meV, L in meters and t in seconds

  38. Slide courtesy of R. Kent Crawford Disc choppers CNCS dual counter-rotating disks – 300 Hz installed assembly beam position

  39. Slide courtesy of R. Kent Crawford Fermi choppers absorbing blades sharp pulse of neutrons continuous or pulsed polychromatic neutron beam rotating chopper body 600 Hz rotor assembled unit

  40. BeO filters Dhruva reactor, Aswall et al 2000 • Energy distribution from the reactor and a filter with an energy cut-off is used. With BeO filter: λ=5.2 Å and ∆λ/λ=20%. • Asymmetric profile (Si wafers at shallow angle). • Direct beam (sufficient gamma and fast neutron filters).

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