BIBLIOGRAFIA

Questa bibliografia verra' discussa in dettaglio nel corso delle lezioni.

J-M. Levy-Leblond, American Journal of Physics, 44 (1976) 271.

R.F. Streater and A.S. Wightman, "PCT, spin and statistics and all that" Benjamin (1964) New York, chap 1 Introduzione e paragrafi 1-2,1-3.

E.P. Wigner, Ann. Mathematics, 40 (1939) 149: pag. 165, 166, 167, 168.

* G.Ya. Lyubarskii, "The applications of group theory in physics" Pergamon Press, New York (1960), Chapt. XVI.

A. Einstein, Annalen der Physik, 49 (1916) paragrafi 1,2,3.

S.W. Hawking and G.F.R. Ellis, "The large scale structure of space-time" Cambridge Univeristy Press (1973) chap. 2 [2.1,2.2,2.3,2.4,2.5,2.6,2.7], chapt. 3 [3.3] *[3.4]

R. Wald, "General relativity" The University of Chicago Press, Chicago (1984) Chapt. 2, Chapt. 3, Chapt. 10.2 Appendix A, Appendix B, Appendix E.

** M. Freedman and F. Quinn,"Topology of 4-manifolds" Princeton -University Press, (1990)

** C.P. Rourke and B.J. Sanderson,"Introduction to Piecewise-linear topology" Springer V. Berlin (1972)

* C. Nash,"Differential topology and quantum field theory" Academic -Press, London (1991), Chapt. I.

H. Flanders, "Differential forms" Academic Press, New York (1963) paragrafo Chap.III 3.1,3.2,3.3,3.4,3.5,3.6,3.7,3.8

S. Kobayashi and K. Nomitzu, "Foundations of differential geometry I" J. Wiley & Sons, New York (1963), pag. 198-203

M. Spivak, "A comprehensive introduction to differential geometry I" Publish or Perish, Inc. Boston (1970) da pag.5-30 a pag.5-39

* S. Kobayashi and K. Nomitzu, "Foundations of differential geometry I, II " J. Wiley & Sons, New York (1963)

* M. Spivak, "A comprehensive introduction to differential geometry I" Publish or Perish, Inc. Boston (1970) Chapt. 5

* H. Flanders, "Differential forms" Academic Press, New York (1963)

* V.I. Arnold, "Metodi matematici della meccanica classica" Editori Riuniti, Edizioni Mir (1979)

* A. Trautman, Bull. Acad. Pol. Sci. Ser. Math. Astron. Phys. 20 (1972) 185, 503, 895

* Y. Ne'eman, T. Regge, Riv. Nuovo Cim. I (1978) 1

* J.D. Brown, S.R. Lau, J.W. York ``Action and energy of the appunti-gravitational field'' gr-qc/0010024

* A. Hanson, T. Regge, C. Teitelboim ``Constrained hamiltonian systems'' Acc. Naz. Lincei, Contributi del centro Linceo interdisciplinare di scienze matematiche e loro applicazioni, n.22,1976

* K. Kuchar, "Canonical method of quantization" in Proceedings of "Quantum Gravity 2" (1980) 329-376.

* C.J. Isham, "Canonical quantum gravity and the problem of time" GIFT Seminar (1992) 0157-288

** J.Pullin, "Canonical quantization of general relativity: the last 18 years in a nutshell" gr-qc/0209008

S.W. Hawking, "Particle creation by balck holes", Comm. Math. Phys. 43 (1975) 199, paragrafi 1, 2.

P.C.W. Davies, "Scalar particle production in Schwarzschild and Rindler metrics" J. Phys. A: Math. Gen.* (1975) 609

R. Wald, "General relativity" The University of Chicago Press, Chicago (1984) Chapt.14

N.D. Birrel and P.C.W. Davies "Quantum fields in curved space" paragrafi 4.5, 8.1.

* S.A. Fulling, "Nonuniqueness of canonical field quantization in Riemannian space-time" Phys.Rev D 7 (1973) 2850

* P.van Nieuwenhuizen, Phys.Rep.68 (1981) 189; (fino pag. 216)

Y.Tanii, "Introduction to supergravity in diverse dimensions" hep-th/9802138, paragrafi 1,2, appendice A, appendice B.

** D. Bailin, A. Love "Supersymmetric gauge field theory and string theory" Institute of Physics Publishing.

S. Weinberg,"Gravitation and cosmology" J. Wiley \& Sons. New York. Chap. 7 paragr. 6

J. Nester " A new gravitational energy expression with a simple positivity proof" Phys.Lett. 83 A (1981) 241.

*E. Witten, " A new proof of the positive energy theorem" Comm.Math.Phys. 80 (1981) 381

** T. Parker, T. Taubes, COmm. MAth. Phys. 84 (1982) 223

* Y. Choquet-Bruhat "Positive energy theorems" Les Houches Session XL ed. B.S.DeWitt and R. Stora (1983) 741

N. Straumann,"General relativity and relativistic astrophysics" Spinger (1991)

S.S.Chern, W.H. Chern, K.S. Lam, "Lectures on differential geometry" World Scientific (1998)

* = facoltativo

** = riferimento specialistico

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