Challenges
Datasets
Workspaces
Papers
Discussions
Leaderboard
Log inSign up
Challenges
Datasets
Workspaces
Papers
Discussions
Leaderboard
Blog
Job Board
Q3AS

© 2026 Aqora Quantum S.A.S.

TermsPrivacyLegal Notice

日本物理学会年会講演予稿集

18B-6 積分方程式による量子力学的変換函数の決定

出 藤原

Published Oct 15, 1958• 0 citations
OpenAlex

Related papers

18B-7 Indefinite Metric Spaceにおける量子論

岳 小西, 武 荻本, 龍雄 内山

日本物理学会年会講演予稿集•Oct 15, 1958•0 citations

18D11 超凾数論による量子力学の構成(基礎理論)

理一 飯野, 英喜雄 並野

日本物理学会年会講演予稿集•Jul 16, 1956•0 citations

Investigating transition density distribution by particle-particle and hole-hole using random phase approximation

Akram Mohammed Ali, Enas A. Jadaan

The purpose of this research was to investigate the transition densities distribution for two particles and holes using random phase approximation, with the assumption that the lower states of A+2 are two-particle actuators operating on correlated nuclei and A-2 are correlated two-hole operators operating on the same ground state. The investigation is limited to the s, p, and d shells. The PSD and WBP interactions were introduced to study the nuclear structure of 18B and 18N, constructed in (0 − 1)ħω model space in the total angular momenta and isospin scheme. The transition density was studied with the presence of modified surface delta interaction (MSDI). The Hamiltonian is used in this study within the potential of the harmonic oscillator (HO) to compute transition density.

AIP conference proceedings•Jan 1, 2023•1 citation

18aBA-5 多成分ボース・アインシュタイン凝縮体間の衝突と振動の緩和

雄二郎 衞藤, 雅裕 高橋, 涼太郎 岡田 +4 more

日本物理学会講演概要集•Sep 16, 2015•0 citations

18pTB-9 2成分ボースアインシュタイン凝縮体の準安定状態と巨視的量子トンネリング

健一 笠松, 幸則 安井, 誠 坪田

日本物理学会講演概要集•Sep 3, 2001•0 citations

Persistence and nonpersistence as complementary models of identical quantum particles

Philip Goyal

Abstract Classical mechanics is based on the notion that matter consists of persistent particles that can be reidentified (or tracked) across time. However, the mathematical symmetrization procedures (due to Dirac (1926 Proc. R. Soc. A 112 661) and Heisenberg (1926 Z. Phys. 38 411) and Feynman (1965 Quantum Mechanics and Path Integrals 1st edn (New York: McGraw-Hill))) used to describe identical particles within the quantum formalism are widely interpreted as implying that identical quantum particles are not persistent (so that the concept of ‘the same particle’ is not meaningful) or are persistent but not reidentifiable. However, it has not proved possible to rigorously reconcile these interpretations with the fact that identical particles are routinely assumed to be reidentifiable in particular circumstances—for example, a track in a bubble chamber is interpreted as a sequence of bubbles generated by one and the same particle (Mirman 1973 Il Nuovo Cimento 18B 110; de Muynck 1975 Int. J. Theor. Phys. 14 327; Dieks and Lubberdink 2011 Found. Phys. 41 1051; Jantzen 2011 Phil. Sci. 78 39). Moreover, these interpretations do not account for the mathematical form of the symmetrization procedures, leaving open theoretical possibilities other than bosonic and fermionic behavior, such as paraparticles (Messiah and Greenberg 1964 Phys. Rev. 136), which however do not appear to be realized in nature. Here we propose that the quantum mechanical behavior of identical particles is a manifestation of a novel kind of complementarity, a complementarity of persistence and nonpersistence. Accordingly, identical ‘particles’ are neither persistent nor nonpersistent; rather, these terms are to be understood as descriptors of different models of the same experimental data. We prove the viability of this viewpoint by showing how Feynman’s and Dirac’s symmetrization procedures arise through a synthesis of a quantum treatment of persistence and nonpersistence models of identical particle-like events, and by showing how reidentifiability emerges in a context-dependent manner. Finally, by drawing on a reconstruction of Feynman’s formulation of quantum theory (Goyal et al 2010 Phys. Rev. A 81 022109), we construct a precise parallel between the proposed persistence–nonpersistence complementary and Bohr’s wave–particle complementarity for individual particles, and detail their conceptual similarities and dissimilarities.

arXiv:1810.13254•New Journal of Physics•Jun 1, 2019•9 citations
The purpose of this research was to investigate the transition densities distribution for two particles and holes using random phase approximation, with the assumption that the lower states of A+2 are two-particle actuators operating on correlated nuclei and A-2 are correlated two-hole operators operating on the same ground state. The investigation is limited to the s, p, and d shells. The PSD and WBP interactions were introduced to study the nuclear structure of 18B and 18N, constructed in (0 − 1)ħω model space in the total angular momenta and isospin scheme. The transition density was studied with the presence of modified surface delta interaction (MSDI). The Hamiltonian is used in this study within the potential of the harmonic oscillator (HO) to compute transition density.
Abstract Classical mechanics is based on the notion that matter consists of persistent particles that can be reidentified (or tracked) across time. However, the mathematical symmetrization procedures (due to Dirac (1926 Proc. R. Soc. A 112 661) and Heisenberg (1926 Z. Phys. 38 411) and Feynman (1965 Quantum Mechanics and Path Integrals 1st edn (New York: McGraw-Hill))) used to describe identical particles within the quantum formalism are widely interpreted as implying that identical quantum particles are not persistent (so that the concept of ‘the same particle’ is not meaningful) or are persistent but not reidentifiable. However, it has not proved possible to rigorously reconcile these interpretations with the fact that identical particles are routinely assumed to be reidentifiable in particular circumstances—for example, a track in a bubble chamber is interpreted as a sequence of bubbles generated by one and the same particle (Mirman 1973 Il Nuovo Cimento 18B 110; de Muynck 1975 Int. J. Theor. Phys. 14 327; Dieks and Lubberdink 2011 Found. Phys. 41 1051; Jantzen 2011 Phil. Sci. 78 39). Moreover, these interpretations do not account for the mathematical form of the symmetrization procedures, leaving open theoretical possibilities other than bosonic and fermionic behavior, such as paraparticles (Messiah and Greenberg 1964 Phys. Rev. 136), which however do not appear to be realized in nature. Here we propose that the quantum mechanical behavior of identical particles is a manifestation of a novel kind of complementarity, a complementarity of persistence and nonpersistence. Accordingly, identical ‘particles’ are neither persistent nor nonpersistent; rather, these terms are to be understood as descriptors of different models of the same experimental data. We prove the viability of this viewpoint by showing how Feynman’s and Dirac’s symmetrization procedures arise through a synthesis of a quantum treatment of persistence and nonpersistence models of identical particle-like events, and by showing how reidentifiability emerges in a context-dependent manner. Finally, by drawing on a reconstruction of Feynman’s formulation of quantum theory (Goyal et al 2010 Phys. Rev. A 81 022109), we construct a precise parallel between the proposed persistence–nonpersistence complementary and Bohr’s wave–particle complementarity for individual particles, and detail their conceptual similarities and dissimilarities.