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

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References 225 Zeh, H.D. (1971): On the irreversibility of time and observation in quantum theory. In: Foundations of Quantum Mechanics (FermiSchoolofPhysicsIL), ed. by d’Espagnat, B. (Academic Press) – [102] Zeh, H.D. (1973): Toward a quantum theory of observation. Found. Phys. 3, 109 – [102,132,133] Zeh, H.D. (1979): Quantum theory and time asymmetry. Found. Phys. 9, 803 – [132] Zeh, H.D. (1983): Einstein nonlocality, space-time structure, and thermodynamics. In: Old and New Questions in Physics, Cosmology, Philosophy, and Theoretical Biology, ed. by van der Merwe, A. (Plenum) – [169,197] Zeh, H.D. (1984): Die Physik der Zeitrichtung (Springer) – [V,179] Zeh, H.D. (1986a): Die Suche nach dem Urzeitpfeil. Phys. Blätter 42, 80 – [176] Zeh, H.D. (1986b): Emergence of classical time from a universal wave function. Phys. Lett. A116, 9 – [179,191] Zeh, H.D. (1988): Time in quantum gravity. Phys. Lett. A126, 311 – [183] Zeh, H.D. (1993): There are no quantum jumps, nor are there particles! Phys. Lett. A172, 189 – [113] Zeh, H.D. (1994): Time-(a)symmetry in a recollapsing quantum universe. In: Physical Origins of the Asymmetry of Time, ed. by Halliwell, J.J., Perez-Mercader, J., and Zurek, W.H. (Cambridge University Press) – [192,196] Zeh, H.D. (1999a): Note on the time reversal asymmetry of equations of motion. Found. Phys. Lett. 12, 193 – [34] Zeh, H.D. (1999b): Why Bohm’s quantum theory? Found. Phys. Lett. 12, 197 – [127,193] Zeh, H.D. (2000): Conscious observation in quantum mechanical description. Found. Phys. Lett. 13, 221 – [128,132] Zeh, H.D. (2003): There is no “first” quantization. Phys. Lett. A309, 329 – [49,93, 125,172] Zeh, H.D. (2004): The wave function: It or bit? In: Science and Ultimate Reality, ed. by Barrow, J.D., Davies, P.C.W., and Harper, C.L. (Cambridge University Press) – quant-ph/0204088 – [124,134] Zeh, H.D. (2005a): Where has all the information gone? Phys. Lett. A347, 1 – [112,144,169,197] Zeh, H.D. (2005b): Remarks on the compatibility of opposite arrows of time. Entropy 7, 199 (http://www.mdpi.org/entropy/list05.htm#issue4) – [57,159] Zeh, H.D. (2005c): Roots and fruits of decoherence. E-print quant-ph/0512078 – [96,103,194] Zurek, W.H. (1981): Pointer basis of quantum apparatus: Into what mixture does the wave packet collapse? Phys. Rev. D24, 1516 – [102] Zurek, W.H. (1982a): Environment-induced superselection rules. Phys. Rev. D26, 1862 – [102,103] Zurek, W.H. (1982b): Entropy evaporated by a black hole. Phys. Rev. Lett. 49, 1683 – [147] Zurek, W.H. (1986): Reduction of the wave packet: How long does it take? In: Frontiers of Nonequilibrium Statistical Physics, ed. by G.T. Moore and M.T. Scully (Plenum) – [103] Zurek, W.H. (1989): Algorithmic randomness and physical entropy. Phys. Rev. A40, 4731 – [72] Zurek, W.H. (1991): Decoherence and the transition from quantum to classical. Phys. Today 44, (Oct.) 36 – [105]
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the frontiers collection
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H. Dieter Zeh THE PHYSICAL BASIS OF
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Preface Four previous editions of t
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Contents Introduction .............
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Introduction The asymmetry of Natur
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Introduction 3 tion of time (thus a
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Introduction 5 1. Radiation. In mos
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Introduction 7 language is loaded w
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Introduction 9 between temporal and
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12 1 The Physical Concept of Time i
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14 1 The Physical Concept of Time r
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16 1 The Physical Concept of Time a
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18 2 The Time Arrow of Radiation Th
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20 2 The Time Arrow of Radiation by
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22 2 The Time Arrow of Radiation t
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24 2 The Time Arrow of Radiation or
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26 2 The Time Arrow of Radiation wa
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28 2 The Time Arrow of Radiation th
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30 2 The Time Arrow of Radiation m
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32 2 The Time Arrow of Radiation v
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34 2 The Time Arrow of Radiation wh
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36 2 The Time Arrow of Radiation th
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38 2 The Time Arrow of Radiation 'i
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40 3 The Thermodynamical Arrow of T
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100 4 The Quantum Mechanical Arrow
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136 5 The Time Arrow of Spacetime G
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172 6 The Time Arrow in Quantum Cos
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Page 206 and 207: Epilog Four weeks before his death,
Page 208 and 209: Epilog 201 The role of time is very
Page 210 and 211: Appendix: A Simple Numerical Toy Mo
Page 212 and 213: Notebook: A Toy Model Appendix: A S
Page 214 and 215: 4. Two-Time Boundary Condition Appe
Page 216 and 217: References References marked with (
Page 218 and 219: References 211 Bläsi, B., and Hard
Page 220 and 221: References 213 Davies, P.C.W., and
Page 222 and 223: References 215 Gerlach, U.H. (1988)
Page 224 and 225: References 217 Horwich, P. (1987):
Page 226 and 227: References 219 Levine, H., Moniz, E
Page 228 and 229: References 221 Pearle, Ph. (1976):
Page 230 and 231: References 223 Smoluchowski, M. Rit
Page 234 and 235: Index absorber, 18, 24-28, 36-38, 5
Page 236 and 237: Index 229 forward determinism, 66,
Page 238 and 239: Index 231 stochastic process, see d
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