Microvita as a Fermi-Boson Hybrid Quantum Excitation: A Statistical Pathway Toward Unified Physics, Chemistry, and Biological Organization

Year : 2026 | Volume : 17 | Issue : 01 | Page : 115 122
By

Ranveer Kumar,

Gayatri Kumari,

Smita Kumari,

Rashmi Kumari,

A.K. Bhaskar,

  1. Research Scholar, Department of Physics, Patliputra University, Patna, Bihar, India
  2. Research Scholar, Department of Physics, Patliputra University, Patna, Bihar, India
  3. Assistant Professor, Department of Chemistry, College of Commerce, Arts and Science, Patna, Bihar, India
  4. Assistant Professor, Department of Zoology, College of Commerce, Arts and Science, Patna, Bihar, India
  5. Head of the department, Department of Physics, College of Commerce, Arts and Science, Patna, Bihar, India

Abstract

This article reformulates Microvita as a hybrid quantum excitation that interpolates continuously between fermionic and bosonic statistical behavior. A generalized operator algebra, a dynamical statistical order parameter, and a Lorentz-covariant field equation are used to frame Microvita as an effective unification scheme rather than a mere philosophical construct. The formalism predicts renormalization-group flow between infrared fermionic and ultraviolet bosonic limits, while numerical profiles suggest vacuum-energy smoothing and topological-defect suppression in the intermediate regime. To widen the scientific reach of the article, chemistry and zoology are linked to the model through coherent molecular organization, electron-pair transitions, enzyme-assisted reaction pathways, and biological coherence in structured living systems. Six MATLAB-ready figures are embedded directly into the paper to support journal presentation. The theory remains falsifiable through deviations from standard statistics in dense matter, early-universe physics, and high-coherence quantum media, and is presented here as a mathematically motivated step toward total unification.

Keywords: Microvita theory; hybrid statistics; fermion-boson unification; quantum field theory; statistical mechanics; vacuum structure; monopole suppression; chemical coherence; biological organization; MATLAB simulation

[This article belongs to Journal of Modern Chemistry & Chemical Technology ]

How to cite this article: Ranveer Kumar, Gayatri Kumari, Smita Kumari, Rashmi Kumari, A.K. Bhaskar. Microvita as a Fermi-Boson Hybrid Quantum Excitation: A Statistical Pathway Toward Unified Physics, Chemistry, and Biological Organization. Journal of Modern Chemistry & Chemical Technology. 2026; 17(01):115-122.
How to cite this URL: Ranveer Kumar, Gayatri Kumari, Smita Kumari, Rashmi Kumari, A.K. Bhaskar. Microvita as a Fermi-Boson Hybrid Quantum Excitation: A Statistical Pathway Toward Unified Physics, Chemistry, and Biological Organization. Journal of Modern Chemistry & Chemical Technology. 2026; 17(01):115-122. Available from: https://journals.stmjournals.com/jomcct/article=2026/view=241424

References

  1. Dirac PAM. The principles of quantum mechanics. Reprint ed. London: Snowball Publishing; 2013. 330 p. ISBN: 9781607965602.
  2. Fradkin E. Quantum field theory: an integrated approach. Princeton (NJ): Princeton University Press; 2021. 760 p. ISBN: 9780691189550.
  3. Weinberg S. The quantum theory of fields. Vol. 1, Foundations. Cambridge: Cambridge University Press; 1995. 609 p.
  4. Weinberg S. The quantum theory of fields. Vol. 2, Modern applications. Cambridge: Cambridge University Press; 1995. 489 p.
  5. Bongaarts P. Quantum theory: a mathematical approach. Cham: Springer International Publishing; 2014. 445 p. ISBN: 9783319095615.
  6. Haldane FDM. “Fractional statistics” in arbitrary dimensions: a generalization of the Pauli principle. Phys Rev Lett. 1991;67(8):937–940. doi:10.1103/PhysRevLett.67.937.
  7. Wilczek F. Quantum mechanics of fractional-spin particles. Phys Rev Lett. 1982;49(14):957–959. doi:10.1103/PhysRevLett.49.957.
  8. Leinaas JM, Myrheim J. On the theory of identical particles. Nuovo Cim B. 1977;37(1):1–23. doi:10.1007/BF02727953.
  9. Greenberg OW. Example of infinite statistics. Phys Rev Lett. 1990;64(7):705–708. doi:10.1103/PhysRevLett.64.705.
  10. Khare A. Fractional statistics and quantum theory. 2nd ed. Singapore: World Scientific Publishing; 2005. 320 p. ISBN: 9789814480963.
  11. Murthy MVN, Shankar R. Haldane exclusion statistics and second virial coefficient. Phys Rev Lett. 1994;72(23):3629–3632. doi:10.1103/PhysRevLett.72.3629.
  12. Kac M. The work of TH Berlin in statistical mechanics… a personal reminiscence. Physics Today. 1964 Oct 1;17(10):40-42.
  13. Sarkar PK, editor. Accelerator and radiation physics. New Delhi: Narosa Publishing House Pvt. Ltd.; 2012. 358 p. ISBN: 9788184874587.
  14. Zannoni C. Liquid crystals and their computer simulations. Cambridge: Cambridge University Press; 2022. 704 p. ISBN: 9781108424059.
  15. Geering L. From the big bang to God: our awe-inspiring journey of evolution. Wellington (New Zealand): Steele Roberts Aotearoa; 2013. ISBN: 9781927242148.
  16. Riotto A, Trodden M. Recent progress in baryogenesis. Annual Review of Nuclear and Particle Science. 1999 Dec;49(1):35-75.
  17. Sakharov AD. Violation of CP-invariance, C-asymmetry, and baryon asymmetry of the Universe. InIn The Intermissions… Collected Works on Research into the Essentials of Theoretical Physics in Russian Federal Nuclear Center, Arzamas-16 1998 (pp. 84-87).
  18. Manfredi PF, Ragusa F. Low noise electronics in elementary particle physics. Nuclear Instruments and Methods in Physics Research Section A: Accelerators, Spectrometers, Detectors and Associated Equipment. 1985 Apr 1;235(2):345-54.
  19. Georgi H, Glashow SL. Unity of all elementary-particle forces. Physical Review Letters. 1974 Feb 25;32(8):438.
  20. Zee A. Quantum field theory in a nutshell. 2nd ed. Princeton (NJ): Princeton University Press; 2010. 576 p. ISBN: 9780691140346.
  21. Giachetta G, Sardanashvily GA, Mangiarotti L. Advanced classical field theory. World Scientific; 2009 May 4.
  22. Merches I, Tatomir D, Lupu RE. Basics of quantum electrodynamics. Boca Raton (FL): CRC Press; 2012. 352 p. ISBN: 9781040188910.
  23. Wipf A. Statistical approach to quantum field theory: an introduction. Berlin: Springer Berlin Heidelberg; 2012. 390 p. ISBN: 9783642331053.
  24. Cardy J. Scaling and renormalization in statistical physics. Cambridge university press; 1996 Apr 26.
  25. Kibble TW. Topology of cosmic domains and strings. Journal of Physics A: Mathematical and General. 1976 Aug 1;9(8):1387-98.
  26. Vilenkin A, Vilenkin A, Shellard EP. Cosmic strings and other topological defects. Cambridge University Press; 1994.
  27. Anderson PW. More is different: broken symmetry and the nature of the hierarchical structure of science. Science. 1972 Aug 4;177(4047):393-6.
  28. Coleman S. Aspects of symmetry: selected Erice lectures. Cambridge University Press; 1988 Feb 18.
  29. t Hooft G. Magnetic monopoles in unified theories. Nucl. Phys. B. 1974 May 24;79(CERN-TH-1876):276-84.
  30. Nakamura D, Shiozaki K, Shimomura K, Sato M, Kawabata K. Non-Hermitian origin of detachable boundary states in topological insulators. Physical Review Letters. 2025 Aug 29;135(9):096601.
  31. Sachdev S. Quantum phase transitions. Phys World. 1999;12(4):33–37. doi:10.1088/2058-7058/12/4/23.
  32. Altland A, Simons BD. Condensed matter field theory. Cambridge university press; 2010 Mar 11.
  33. Preskill J. Fault-tolerant quantum computation. Introduction to quantum computation and information. 1998 Oct;213.
  34. Biamonte J, Wittek P, Pancotti N, Rebentrost P, Wiebe N, Lloyd S. Quantum machine learning. Nature. 2017 Sep 14;549(7671):195-202.
  35. McFadden J, Al-Khalili J. The origins of quantum biology. Proceedings of the Royal Society A. 2018 Dec 21;474(2220):20180674.
  36. Arndt M, Juffmann T, Vedral V. Quantum physics meets biology. HFSP J. 2009;3(6):386–400. doi:10.2976/1.3244985.
  37. Carleo G, Troyer M. Solving the quantum many-body problem with machine learning. Science. 2017;355(6325):602–606. doi:10.1126/science.aag2302.
  38. Zurek WH. Decoherence and the transition from quantum to classical. Phys Today. 1991;44(10):36–44. doi:10.1063/1.881293.

Regular Issue Subscription Original Research
Volume 17
Issue 01
Received 28/03/2026
Accepted 31/03/2026
Published 17/04/2026
Publication Time 20 Days


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