Riferimenti scientifici

Questa bibliografia sostiene la storia e il contesto sperimentale dell’Help. Non implica che QPE replichi gli apparati citati: il modello effettivamente calcolato è sempre descritto nelle pagine Modello & Limiti.

I link DOI sono esterni. L’Help rimane leggibile offline; la bibliografia punta alle fonti originali o a rassegne consolidate.

Fondamenti

  1. E. Schrödinger, “Quantisierung als Eigenwertproblem (1926)”, Annalen der Physik. DOI / fonte
  2. C. Davisson, L. H. Germer, “Diffraction of Electrons by a Crystal of Nickel”, Phys. Rev. 30, 705 (1927). DOI / fonte
  3. A. Tonomura et al., “Demonstration of single-electron buildup of an interference pattern”, Am. J. Phys. 57, 117 (1989). DOI / fonte
  4. G. Gamow, “The Quantum Theory of Nuclear Disintegration”, Nature 122, 805 (1928). DOI / fonte
  5. L. Esaki, “New Phenomenon in Narrow Germanium p-n Junctions”, Phys. Rev. 109, 603 (1958). DOI / fonte
  6. R. Tsu, L. Esaki, “Tunneling in a finite superlattice”, Appl. Phys. Lett. 22, 562 (1973). DOI / fonte
  7. R. J. Glauber, “Coherent and Incoherent States of the Radiation Field”, Phys. Rev. 131, 2766 (1963). DOI / fonte

Pilotaggio e controllo coerente

  1. A. Polkovnikov et al., “Colloquium: Nonequilibrium dynamics of closed interacting quantum systems”, Rev. Mod. Phys. 83, 863 (2011). DOI / fonte
  2. I. I. Rabi, “Space Quantization in a Gyrating Magnetic Field”, Phys. Rev. 51, 652 (1937). DOI / fonte
  3. C. Zener, “Non-Adiabatic Crossing of Energy Levels”, Proc. R. Soc. A 137, 696 (1932). DOI / fonte
  4. S. N. Shevchenko, S. Ashhab, F. Nori, “Landau–Zener–Stückelberg interferometry”, Physics Reports 492, 1 (2010). DOI / fonte
  5. N. F. Ramsey, “A Molecular Beam Resonance Method with Separated Oscillating Fields”, Phys. Rev. 78, 695 (1950). DOI / fonte
  6. E. L. Hahn, “Spin Echoes”, Phys. Rev. 80, 580 (1950). DOI / fonte

Reticoli, revival e caos

  1. M. Ben Dahan et al., “Bloch Oscillations of Atoms in an Optical Potential”, Phys. Rev. Lett. 76, 4508 (1996). DOI / fonte
  2. R. W. Robinett, “Quantum wave packet revivals”, Physics Reports 392, 1 (2004). DOI / fonte
  3. Ya. G. Sinai, “Dynamical systems with elastic reflections. Ergodic properties of dispersing billiards”, Russian Math. Surveys 25, 137 (1970). DOI / fonte
  4. L. A. Bunimovich, “On the ergodic properties of nowhere dispersing billiards”, Commun. Math. Phys. 65, 295 (1979). DOI / fonte
  5. E. J. Heller, “Bound-State Eigenfunctions of Classically Chaotic Hamiltonian Systems: Scars of Periodic Orbits”, Phys. Rev. Lett. 53, 1515 (1984). DOI / fonte
  6. B. Brezger et al., “Matter-Wave Interferometer for Large Molecules”, Phys. Rev. Lett. 88, 100404 (2002). DOI / fonte
  7. V. V. Nesvizhevsky et al., “Quantum states of neutrons in the Earth's gravitational field”, Nature 415, 297 (2002). DOI / fonte
  8. K. W. Madison et al., “Vortex Formation in a Stirred Bose-Einstein Condensate”, Phys. Rev. Lett. 84, 806 (2000). DOI / fonte
  9. P. W. Anderson, “Absence of Diffusion in Certain Random Lattices”, Phys. Rev. 109, 1492 (1958). DOI / fonte
  10. F. L. Moore et al., “Atom Optics Realization of the Quantum δ-Kicked Rotor”, Phys. Rev. Lett. 75, 4598 (1995). DOI / fonte
  11. B. Misra, E. C. G. Sudarshan, “The Zeno's paradox in quantum theory”, J. Math. Phys. 18, 756 (1977). DOI / fonte
  12. M. C. Fischer, B. Gutiérrez-Medina, M. G. Raizen, “Observation of the Quantum Zeno and Anti-Zeno Effects in an Unstable System”, Phys. Rev. Lett. 87, 040402 (2001). DOI / fonte

Fase, inversione e diffrazione nel tempo

  1. M. V. Berry, “Quantal phase factors accompanying adiabatic changes”, Proc. R. Soc. A 392, 45 (1984). DOI / fonte
  2. R. A. Jalabert, H. M. Pastawski, “Environment-Independent Decoherence Rate in Classically Chaotic Systems”, Phys. Rev. Lett. 86, 2490 (2001). DOI / fonte
  3. M. Moshinsky, “Diffraction in Time”, Phys. Rev. 88, 625 (1952). DOI / fonte
  4. P. L. Kapitza, P. A. M. Dirac, “The reflection of electrons from standing light waves”, Proc. Cambridge Philos. Soc. 29, 297 (1933). DOI / fonte
  5. D. L. Freimund, K. Aflatooni, H. Batelaan, “Observation of the Kapitza–Dirac effect”, Nature 413, 142 (2001). DOI / fonte

Gauge e fisica magnetica

  1. Y. Aharonov, D. Bohm, “Significance of Electromagnetic Potentials in the Quantum Theory”, Phys. Rev. 115, 485 (1959). DOI / fonte
  2. K. von Klitzing, G. Dorda, M. Pepper, “New Method for High-Accuracy Determination of the Fine-Structure Constant Based on Quantized Hall Resistance”, Phys. Rev. Lett. 45, 494 (1980). DOI / fonte
  3. B. I. Halperin, “Quantized Hall conductance, current-carrying edge states, and the existence of extended states”, Phys. Rev. B 25, 2185 (1982). DOI / fonte
  4. I. Lo, W. C. Mitchel, R. E. Perrin, R. L. Messham, M. Y. Yen, “Two-dimensional electron gas in GaAs/AlGaAs heterostructures: Effective mass”, Phys. Rev. B 43, 11787 (1991). DOI / fonte

Backflow e ramo Dirac

  1. A. J. Bracken, G. F. Melloy, “Probability backflow and a new dimensionless quantum number”, J. Phys. A 27, 2197 (1994). DOI / fonte
  2. P. A. M. Dirac, “The Quantum Theory of the Electron”, Proc. R. Soc. A 117, 610 (1928). DOI / fonte
  3. R. Gerritsma et al., “Quantum simulation of the Dirac equation”, Nature 463, 68 (2010). DOI / fonte
  4. O. Klein, “Die Reflexion von Elektronen an einem Potentialsprung nach der relativistischen Dynamik von Dirac”, Z. Phys. 53, 157 (1929). DOI / fonte
  5. K. S. Novoselov et al., “Two-dimensional gas of massless Dirac fermions in graphene”, Nature 438, 197 (2005). DOI / fonte
  6. M. I. Katsnelson, K. S. Novoselov, A. K. Geim, “Chiral tunnelling and the Klein paradox in graphene”, Nature Phys. 2, 620 (2006). DOI / fonte