Fourier-transform inelastic X-ray scattering from time- and momentum-dependent phonon-phonon correlations

Nature Physics

Volumn 9, Issue 12, 2013, Pages 790-794

  Trigo, M ^a   Fuchs, M ^a   Chen, J ^a   Jiang, M P ^a   Cammarata, M ^a   Fahy, S ^b   Fritz, D M ^a   Gaffney, K ^a   Ghimire, S ^a   Higginbotham, A ^c   Johnson, S L ^d   Kozina, M E ^a   Larsson, J ^e   Lemke, H ^a   Lindenberg, A M ^a,f   Ndabashimiye, G ^a   Quirin, F ^g   Sokolowski Tinten, K ^g   Uher, C ^h   Wang, G ^h   Wark, J S ^c   Zhu, D ^a   Reis, D A ^a,i   more..

^a SLAC NATIONAL ACCELERATOR LABORATORY   (United States)

^b UNIVERSITY COLLEGE CORK   (Ireland)

^c UNIVERSITY OF OXFORD   (United Kingdom)

^d ETH ZURICH   (Switzerland)

^e LUND UNIVERSITY   (Sweden)

^f Stanford University   (United States)

^g UNIVERSITY OF DUISBURG ESSEN   (Germany)

^h UNIVERSITY OF MICHIGAN   (United States)

ⁱ STANFORD UNIVERSITY   (United States)

Author keywords

[No Author keywords available]

Indexed keywords

ELECTRON-PHONON INTERACTIONS; ELECTRONS; FREE ELECTRON LASERS; FREQUENCY DOMAIN ANALYSIS; LASER PULSES;

DENSITY CORRELATION; ELECTRON PHONON COUPLINGS; ELEMENTARY EXCITATIONS; INELASTIC X RAY SCATTERING; LOW-ENERGY COLLECTIVE EXCITATIONS; MICROSCOPIC INTERACTION; TIME DOMAIN MEASUREMENT; X-RAY FREE ELECTRON LASERS;

X RAY SCATTERING;

EID: 84892583226     PISSN: 17452473     EISSN: 17452481     Source Type: Journal    
DOI: 10.1038/nphys2788     Document Type: Article

References (28)

1. Brockhouse, B. N. & Stewart, A. T. Scattering of neutrons by phonons in an aluminum single crystal. Phys. Rev. 100, 756-757 (1955).
2. Rueff, J-P. & Shukla, A. Inelastic x-ray scattering by electronic excitations under high pressure. Rev. Mod. Phys. 82, 847-896 (2010).
3. Krisch, M. & Sette, F. in Light Scattering in Solid IX Vol. 108 (eds Cardona, M. & Merlin, R.) 317-370 (Topics in Applied Physics, Springer, 2007).
4. Abbamonte, P., Finkelstein, K. D., Collins, M. D. & Gruner, S. M. Imaging density disturbances in water with a 41.3-attosecond time resolution. Phys. Rev. Lett. 92, 237401 (2004).
5. Glauber, R. J. Time-dependent displacement correlations and inelastic scattering by crystals. Phys. Rev. 98, 1692-1698 (1955).
6. Warren, B. E. X-Ray Diffraction (Dover, 1969).
7. Sinha, S. K. Theory of inelastic x-ray scattering from condensed matter. J. Phys. Condens. Matter 13, 7511-7523 (2001).
8. Van Hove, L. Correlations in space and time and born approximation scattering in systems of interacting particles. Phys. Rev. 95, 249-262 (1954).
9. Trigo, M. et al. Imaging nonequilibrium atomic vibrations with x-ray diffuse scattering. Phys. Rev. B 82, 235205 (2010).
10. Biswas, R. & Ambegaokar, V. Phonon spectrum of a model of electronically excited silicon. Phys. Rev. B 26, 1980-1988 (1982).
11. Stampfli, P. & Bennemann, K. H. Theory for the instability of the diamond structure of Si, Ge, and C induced by a dense electron-hole plasma. Phys. Rev. B 42, 7163-7173 (1990).
12. Zijlstra, E. S., Walkenhorst, J. & Garcia, M. E. Anharmonic noninertial lattice dynamics during ultrafast nonthermal melting of InSb. Phys. Rev. Lett. 101, 135701 (2008).
13. Hillyard, P. B., Reis, D. A. & Gaffney, K. J. Carrier-induced disordering dynamics in InSb studied with density functional perturbation theory. Phys. Rev. B 77, 195213 (2008).
14. Slusher, R. E., Hollberg, L. W., Yurke, B., Mertz, J. C. & Valley, J. F. Observation of squeezed states generated by four-wave mixing in an optical cavity. Phys. Rev. Lett. 55, 2409-2412 (1985).
15. Garrett, G. A., Rojo, A. G., Sood, A. K., Whitaker, J. F. & Merlin, R. Vacuum squeezing of solids: Macroscopic quantum states driven by light pulses. Science 275, 1638-1640 (1997).
16. Johnson, S. L. et al. Directly observing squeezed phonon states with femtosecond x-ray diffraction. Phys. Rev. Lett. 102, 175503 (2009).
17. Nation, P. D., Johansson, J. R., Blencowe, M. P. & Nori, F. Stimulating uncertainty: Amplifying the quantum vacuum with superconducting circuits. Rev. Mod. Phys. 84, 1-24 (2012).
18. Jaskula, J-C. et al. Acoustic analog to the dynamical Casimir effect in a Bose-Einstein condensate. Phys. Rev. Lett. 109, 220401 (2012).
19. Kiss, T., Janszky, J. & Adam, P. Time evolution of harmonic oscillators with time-dependent parameters: A step-function approximation. Phys. Rev. A 49, 4935-4942 (1994).
20. Carusotto, I., Balbinot, R., Fabbri, A. & Recati, A. Density correlations and analog dynamical Casimir emission of Bogoliubov phonons in modulated atomic Bose-Einstein condensates. Eur. Phys. J. D 56, 391-404 (2010).
21. Ruqing, X. & Chiang, T. C. Determination of phonon dispersion relations by x-ray thermal diffuse scattering. Z. Kristallogr. 220, 1009-1016 (2005).
22. Holt, M. et al. Determination of phonon dispersions from x-ray transmission scattering: The example of silicon. Phys. Rev. Lett. 83, 3317-3319 (1999).
23. Herman, Frank Lattice vibrational spectrum of germanium. J. Phys. Chem. Solids 8, 405-418 (1959).
24. Patel, C., Sherman, W. F. & Wilkinson, G. R. Reinvestigation of the lattice dynamics of diamond on the basis of a born-von kármán model. J. Phys. C. Solid State Phys. 17, 6063-6069 (1984).
25. Jian, W., Kaiming, Z. & Xide, X. Reinvestigation of the TA modes in Ge and Si in Born-von Karman model. Solid State Commun. 86, 731-734 (1993).
26. Glownia, J. M. et al. Time-resolved pump-probe experiments at the LCLS. Opt. Express 18, 17620-17630 (2010).
27. Amann, J. et al. Demonstration of self-seeding in a hard-x-ray free-electron laser. Nature Photon. 6, 693-698 (2012).
28. Harmand, M. et al. Achieving few-femtosecond time-sorting at hard x-ray free-electron lasers. Nature Photon. 7, 215-218 (2013).