Stato quantico (Italian Wikipedia)

Analysis of information sources in references of the Wikipedia article "Stato quantico" in Italian language version.

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Steven Weinberg, The Quantum Theory of Fields, I, Cambridge University Press, 2002, ISBN 978-0-521-55001-7.
(EN) Eleanor G. Rieffel e Wolfgang H. Polak, Quantum Computing: A Gentle Introduction, MIT Press, 4 marzo 2011, ISBN 978-0-262-01506-6.
Steven Weinberg, The Quantum Theory of Fields, I, Cambridge University Press, 2002, p. 50, ISBN 978-0-521-55001-7.
Landau (1965) Lev Landau e Evgenij Lifšic, Quantum Mechanics --- Non-Relativistic Theory (PDF), collana Course of Theoretical Physics, vol. 3, 2ª ed., London, Pergamon Press, 1965.
Dirac (1958), p. 4: "If a system is small, we cannot observe it without producing a serious disturbance." Paul Dirac, The Principles of Quantum Mechanics, 4ª ed., Oxford University Press, 1958.
Dirac (1958), p. 20: "The bra vectors, as they have been here introduced, are quite a different kind of vector from the kets, and so far there is no connexion between them except for the existence of a scalar product of a bra and a ket." Paul Dirac, The Principles of Quantum Mechanics, 4ª ed., Oxford University Press, 1958.
Dirac (1958), p. 19: "A scalar product 〈B|A now appears as a complete bracket expression." Paul Dirac, The Principles of Quantum Mechanics, 4ª ed., Oxford University Press, 1958.
Nel caso continuo, i ket di base $|\mathbf {r} \rangle$ non sono unitari (a differenza dello stato $|\psi \rangle$ ): sono invece normalizzati secondo $\textstyle \int \mathrm {d} ^{3}\mathbf {r} '\,\langle \mathbf {r} |\mathbf {r} '\rangle =1,$ (Landau (1965), p. 17) cioè $\langle \mathbf {r} |\mathbf {r} '\rangle =\delta (\mathbf {r} '-\mathbf {r} )$ (una delta di Dirac), il che significa che $\langle \mathbf {r} |\mathbf {r} \rangle =\infty .$ Lev Landau e Evgenij Lifšic, Quantum Mechanics --- Non-Relativistic Theory (PDF), collana Course of Theoretical Physics, vol. 3, 2ª ed., London, Pergamon Press, 1965.

books.google.com

Blum, Density matrix theory and applications, page 39.
Gottfried (2003), p. 31 : "to define the scalar products as being between bras and kets." Google Books Kurt Gottfried e Tung-Mow Yan, Quantum Mechanics: Fundamentals, 2ª ed., Springer, 2003, ISBN 9780387955766.

doi.org

dx.doi.org

K. A. Kirkpatrick, The Schrödinger-HJW Theorem, in Foundations of Physics Letters, vol. 19, n. 1, febbraio 2006, pp. 95–102, DOI:10.1007/s10702-006-1852-1, ISSN 0894-9875 (WC · ACNP).
Lev Landau, Das Dämpfungsproblem in der Wellenmechanik (The Damping Problem in Wave Mechanics), in Zeitschrift für Physik, vol. 45, 5–6, 1927, pp. 430-441, Bibcode:1927ZPhy...45..430L, DOI:10.1007/bf01343064. traduzione inglese ristampata su: D. Ter Haar (a cura di), Collected papers of L.D. Landau, Oxford, Pergamon Press, 1965. p.8–18

harvard.edu

adsabs.harvard.edu

Lev Landau, Das Dämpfungsproblem in der Wellenmechanik (The Damping Problem in Wave Mechanics), in Zeitschrift für Physik, vol. 45, 5–6, 1927, pp. 430-441, Bibcode:1927ZPhy...45..430L, DOI:10.1007/bf01343064. traduzione inglese ristampata su: D. Ter Haar (a cura di), Collected papers of L.D. Landau, Oxford, Pergamon Press, 1965. p.8–18

nasa.gov

ntrs.nasa.gov

Heisenberg, W. (1927). Über den anschaulichen Inhalt der quantentheoretischen Kinematik und Mechanik, Z. Phys. 43: 172–198. Translation as 'The actual content of quantum theoretical kinematics and mechanics'. Also translated as 'The physical content of quantum kinematics and mechanics' at pp. 62–84 by editors John Wheeler and Wojciech Zurek, in Quantum Theory and Measurement (1983), Princeton University Press, Princeton NJ.

nature.com

Bohr, N. (1927/1928). The quantum postulate and the recent development of atomic theory, Nature Supplement April 14 1928, 121: 580–590.

oadoi.org

K. A. Kirkpatrick, The Schrödinger-HJW Theorem, in Foundations of Physics Letters, vol. 19, n. 1, febbraio 2006, pp. 95–102, DOI:10.1007/s10702-006-1852-1, ISSN 0894-9875 (WC · ACNP).
Lev Landau, Das Dämpfungsproblem in der Wellenmechanik (The Damping Problem in Wave Mechanics), in Zeitschrift für Physik, vol. 45, 5–6, 1927, pp. 430-441, Bibcode:1927ZPhy...45..430L, DOI:10.1007/bf01343064. traduzione inglese ristampata su: D. Ter Haar (a cura di), Collected papers of L.D. Landau, Oxford, Pergamon Press, 1965. p.8–18

unibo.it

acnpsearch.unibo.it

K. A. Kirkpatrick, The Schrödinger-HJW Theorem, in Foundations of Physics Letters, vol. 19, n. 1, febbraio 2006, pp. 95–102, DOI:10.1007/s10702-006-1852-1, ISSN 0894-9875 (WC · ACNP).

web.archive.org

Statistical Mixture of States, su xbeams.chem.yale.edu. URL consultato il 5 novembre 2021 (archiviato dall'url originale il 21 marzo 2019).
The Density Matrix, su electron6.phys.utk.edu. URL consultato il 24 gennaio 2012 (archiviato dall'url originale il 15 gennaio 2012).

worldcat.org

Alexander S. Holevo, Statistical Structure of Quantum Theory, Lecture Notes in Physics, Springer, 2001, ISBN 3-540-42082-7, OCLC 318268606.
K. A. Kirkpatrick, The Schrödinger-HJW Theorem, in Foundations of Physics Letters, vol. 19, n. 1, febbraio 2006, pp. 95–102, DOI:10.1007/s10702-006-1852-1, ISSN 0894-9875 (WC · ACNP).