On quantum entangled nano-portation: C39 & C43 fullerenes

References

• Putz, M. V. Quantum Nanochemistry, 5 Volumes. Apple Academic Press: Palm Bay, Florida (USA) & Burlington (Ontario), Canada, 2016.
   Google Scholar
• von Neumann, J. Mathematical Foundations of Quantum Mechanics. Princeton University Press: Princeton, NJ, 1955. (Reprinted in paperback form, 1932)
   Google Scholar
• Steeb, W. H.; Hardy, Y. Problems and Solutions in Quantum Computing and Quantum Information, 1st Ed. World Scientific Publishing Company: Singapore, 2004.
   Google Scholar
• Feynman, R. Nanotechnology: There’s Plenty of Room at the Bottom. Lecture at the Annual Meeting of the American Physical Society at Caltech, 1959. First published in the February 1960 Issue of Caltech’s Engineering and Science (http://www.feynman.com/science/nanotechnology/).
   Google Scholar
• Hornyak, G. L.; Moore, J. J.; Tibbals, H. F.; Dutta, J. Fundamentals of Nanotechnology. CRC Press, Taylor & Francis Group: Boca Raton (USA), 2008.
   Google Scholar
• Putz, M. V. Chemical Bonding as Quantum Tunneling: The Capra Bondons. Fuller. Nanotub. Carbon Nanostructures. 2022, 30, 979–986. DOI: 10.1080/1536383X.2022.2050705.
   Web of Science ®Google Scholar
• Putz, M. V.; Ori, O. Exotic Properties of Carbon Nanomatter. Springer: Netherlands: Dordrecht, 2015.
   Google Scholar
• Brayfindley, E.; Irace, E. E.; Castro, C.; Karney, W. L. Stone–Wales Rearrangements in Polycyclic Aromatic Hydrocarbons: A Computational Study. J. Org. Chem. 2015, 80, 3825–3831. DOI: 10.1021/acs.joc.5b00066.
   PubMed Web of Science ®Google Scholar
• Clauser, J. F.; Horne, M. A.; Shimony, A.; Holt, R. A. Proposed Experiment to Test Local Hidden-Variable Theories. Phys. Rev. Lett. 1969, 23, 880–884. DOI: 10.1103/PhysRevLett.23.880.
   Web of Science ®Google Scholar
• Putz, M. V. The Bondons: The Quantum Particles of the Chemical Bond. Int. J. Mol. Sci. 2010, 11, 4227–4256.
   PubMed Web of Science ®Google Scholar
• Putz, M. V. Density Functional Theory of Bose-Einstein Condensation: Road to Chemical Bonding Quantum Condensate. Struct. Bond. 2012, 149, 1–50.
   Web of Science ®Google Scholar
• Ori, O.; Cataldo, F.; Putz, M. V. Topological Anisotropy of Stone-Wales Waves in Graphenic Fragments. Int. J. Mol. Sci. 2011, 12, 7934–7949.
   PubMed Web of Science ®Google Scholar
• Band, Y. B.; Avishai, Y. Quantum Mechanics with Applications to Nanotechnology and Information Science, 1st Ed. Academic Press – an Imprint of Elsevier: Oxford-Amsterdam, 2013.
   Google Scholar
• Putz, M. V. Graphenic Nanospace: Bondonic Entanglement Perspectives. Fuller. Nanotub. Carbon Nanostructures. 2022, in press. DOI: 10.1080/1536383X.2022.2110081.
   Web of Science ®Google Scholar
• Putz, M. V.; Tudoran, M. A.; Mirica, M. C. Quantum Dots Searching for Bondots: Towards Sustainable Sensitized Solar Cells. In Sustainable Nanosystems Development, Properties, and Applications; Mihai V. Putz & Marius C. Mirica, Eds.; IGI Global: Hershey (PA), USA, 2016; Chapter 9.
   Google Scholar
• Kumar, J.; Shrivastava, M. Stone–Wales Defect and Vacancy-Assisted Enhanced Atomic Orbital Interactions between Graphene and Ambient Gases: A First-Principles Insight. ACS Omega. 2020, 5, 31281–31288. DOI: 10.1021/acsomega.0c04729.
   PubMed Web of Science ®Google Scholar
• Deutsch, D. The Beginning of Infinity. Explanations That Transform the World. Penguin Books: London, 2012.
   Google Scholar
• Putz, M. V.; Ori, O. Bondonic Effects in group-IV Honeycomb Nanoribbons with Stone-Wales Topological Defects. Molecules 2014, 19, 4157–4188. DOI: 10.3390/molecules19044157.
   PubMed Web of Science ®Google Scholar
• Fowler, P. W.; Fujita, M.; Yoshida, M. Leapfrog, Fries, Clar and Phason-Line-Free Fullerenes. Faraday Trans. 1996, 92, 3673–3675. DOI: 10.1039/ft9969203673.
   Google Scholar
• Yoshida, M.; Fowler, P. W. Dihedral Fullerenes of Threefold Symmetry with and without Face Spirals. Faraday Trans. 1997, 93, 3289–3294. DOI: 10.1039/a702351k.
   Google Scholar
• Yoshida, M.; Fowler, P. W. Systematic Relationships between Fullerenes without Spirals. Chem. Phys. Lett. 1997, 278, 256–261. DOI: 10.1016/S0009-2614(97)00980-9.
   Web of Science ®Google Scholar
• Brinkmann, G.; Fowler, P. W.; Yoshida, M. New Non-Spiral Fullerenes from Old: Generalised Truncations of Isolated-Pentagon-Triple Carbon Cages. Match-Commun. Math. Comput. Chem. 1998, 38, 7–17.
   Google Scholar
• Talbot, C. Fullerene and Nanotube Chemistry: An Update. Sch. Sci. Rev. 1999, 81, 37–48.
   Google Scholar
• Poater, J.; Solà, M. Open-Shell Spherical Aromaticity: The 2N2 + 2N + 1 (with S = N + ½) Rule. Chem. Commun. 2011, 47, 11647–11649. DOI: 10.1039/c1cc14958j.
   PubMed Web of Science ®Google Scholar
• Endo, M.; Kroto, H. W. Formation of Carbon Nanofibers. J. Phys. Chem. 1992, 96, 6941–6944. DOI: 10.1021/j100196a017.
   Web of Science ®Google Scholar
• Jäntschi, L. The Eigenproblem Translated for Alignment of Molecules. Symmetry 2019, 11, 1027. DOI: 10.3390/sym11081027.
   Google Scholar
• Diudea, M. V.; Gutman, I.; Lorentz, J. Molecular Topology. Nova: Huntington, 2001.
   Google Scholar
• Koorepazan-Moftakhar, F.; Ashrafi, A. R.; Ori, O.; Putz, M. V. Topological Invariants of Nanocones and Fullerenes. Curr. Org. Chem. 2015, 19, 1–9.
   Web of Science ®Google Scholar
• Ori, O.; D'Mello, M. A Topological Study of the Structure of the C76 Fullerene. Chem. Phys. Lett. 1992, 197, 49–54. DOI: 10.1016/0009-2614(92)86020-I.
   Web of Science ®Google Scholar
• Ori, O.; Cataldo, F.; Graovac, A. Topological Ranking of C28 Fullerenes Reactivity. Fuller. Nanotub. Carbon Nanostructures. 2009, 17, 308–323. DOI: 10.1080/15363830902782332.
   Web of Science ®Google Scholar
• Dobrynin, A. A.; Ori, O.; Putz, M. V.; Vesnin, A. Y. Generalized Topological Efficiency–Case Study with C84 Fullerene. Fuller. Nanotub. Carbon Nanostructures. 2020, 28, 545–550. DOI: 10.1080/1536383X.2020.1719482.
   Web of Science ®Google Scholar
• Vukicevic, D.; Cataldo, F.; Ori, O.; Graovac, A. Topological Efficiency of C66 Fullerene. Chem. Phys. Lett. 2011, 501, 442–445. DOI: 10.1016/j.cplett.2010.11.055.
   Web of Science ®Google Scholar
• Schwerdtfeger, P.; Wirz, N. L.; Avery, J. The Topology of Fullerenes. Wiley Interdiscip. Rev. Comput. Mol. Sci. 2015, 5, 96–145.
   PubMed Web of Science ®Google Scholar
• Putz, M. V.; Tudoran, M. A.; Ori, O. Topological Organic Chemistry: From Distance Matrix to Timisoara Eccentricity. COC. 2015, 19, 249–273. DOI: 10.2174/1385272819666141216230705.
   Google Scholar
• Huo, M.; Qin, J.; Cheng, J.; Yan, Z.; Qin, Z.; Su, X.; Jia, X.; Xie, C.; Peng, K. Deterministic Quantum Teleportation through Fiber Channels. Sci. Adv. 2018, 4, eaas9401. DOI: 10.1126/sciadv.aas9401.
   PubMed Web of Science ®Google Scholar
• Zaman, F.; Jeong, Y.; Shin, H. Counterfactual Bell-State Analysis. Sci. Rep. 2018, 8, 14641. DOI: 10.1038/s41598-018-32928-8).
   PubMed Web of Science ®Google Scholar
• Rovelli, C. Helgoland: Making Sense of the Quantum Revolution. Riverhead Books; Penguin Random House: New York, 2021.
   Google Scholar
• Everett, H. [The] ‘Relative State’ Formulation of Quantum Mechanics. Rev. Mod. Phys. 1957, 29, 454–462. DOI: 10.1103/RevModPhys.29.454.
   Web of Science ®Google Scholar
• Wheeler, J. A.; Dewitt, B. S.; Cooper, L. N.; Van Vechten, D.; Graham, N. Dewitt, B.S.; Graham, N. (Eds.). The Many-Worlds Interpretation of Quantum Mechanics. A Fundamental Exposition by Hugh Everett, III. Princeton University Press: Princeton, New Jersey, 1973. https://cqi.inf.usi.ch/qic/everett_phd.pdf.
   Google Scholar
• Wheeler, J. A.; Zurek, W. H. (eds.). Quantum Theory and Measurement; Princeton University Press: Princeton, 1983.
   Google Scholar
• Susskind, L.; Friedman, A. Quantum Mechanics. The Theoretical Minimum. Penguin Books: London, 2015.
   Google Scholar