The Physical Basis of The Direction of Time (The Frontiers ...

References
References marked with (WZ) can also be found (in English translation if applicable)
in Wheeler and Zurek 1983, those with (LR) in Leff and Rex 1990. Some of
my own (p)reprints are available through www.zeh-hd.de. The page of this book on
which the reference is quoted is added in square brackets.
Aharonov, Y., Bergmann, P.G., and Lebowitz, J.L. (1964): Time symmetry in the
quantum process of measurement. Phys. Rev. 134, B1410 – (WZ) – [131,201]
Aharonov, Y., and Vaidman, L. (1991): Complete description of a quantum system
at a given time. J. Phys. A24, 2315 – [126]
Albrecht, A., (1992): Investigating decoherence in a simple system. Phys. Rev. D46,
5504 – [133]
Albrecht, A. (1993): Following a “collapsing” wave function. Phys. Rev. D48, 3768
– [133]
Alicki, R., and Lendi, K. (1987): Quantum Dynamical Semigroups and Applications
(Springer) – [118]
Anderson, E. (2006): Emergent semiclassical time in quantum gravity. E-print grqc/0611007
and gr-qc/0611008 – [193]
Anglin, J.R., and Zurek, W.H. (1996): A precision test of decoherence. E-print
quant-ph/9611049 – [110]
Arndt, M., Nairz, O., Vos-Andreae, J., Keler, C., van der Zouw, G., and Zeilinger,
A. (1999): Wave–particle duality of C 60 molecules. Nature 401, 680 – [104]
Arnol’d, V.I., and Avez, A. (1968): Ergodic Problems of Classical Mechanics (Benjamin)
– [55]
Arnowitt, R., Deser, S., and Misner, C.W. (1962): The dynamics of general relativity.
In: Gravitation: An Introduction to Current Research, ed. by Witten, L.
(Wiley) – [161]
Ashtekhar, A. (1987): New Hamiltonian formulation of general relativity. Phys.
Rev. D36, 1587 – [178]
Atkinson, D. (2006): Does quantum electrodynamics have an arrow of time? Stud.
Hist. Phil. Mod. Phys. 37, 528 – [3]