Ranveer Kumar,
Gayatri Kumari,
Smita Kumari,
Rashmi Kumari,
A.K. Bhaskar,
- Research Scholar, Department of Physics, Patliputra University, Patna, Bihar, India
- Research Scholar, Department of Physics, Patliputra University, Patna, Bihar, India
- Assistant Professor, Department of Chemistry, College of Commerce, Arts and Science, Patna, Bihar, India
- Assistant Professor, Department of Zoology, College of Commerce, Arts and Science, Patna, Bihar, India
- 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 ]
References
- Dirac PAM. The principles of quantum mechanics. Reprint ed. London: Snowball Publishing; 2013. 330 p. ISBN: 9781607965602.
- Fradkin E. Quantum field theory: an integrated approach. Princeton (NJ): Princeton University Press; 2021. 760 p. ISBN: 9780691189550.
- Weinberg S. The quantum theory of fields. Vol. 1, Foundations. Cambridge: Cambridge University Press; 1995. 609 p.
- Weinberg S. The quantum theory of fields. Vol. 2, Modern applications. Cambridge: Cambridge University Press; 1995. 489 p.
- Bongaarts P. Quantum theory: a mathematical approach. Cham: Springer International Publishing; 2014. 445 p. ISBN: 9783319095615.
- 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.
- Wilczek F. Quantum mechanics of fractional-spin particles. Phys Rev Lett. 1982;49(14):957–959. doi:10.1103/PhysRevLett.49.957.
- Leinaas JM, Myrheim J. On the theory of identical particles. Nuovo Cim B. 1977;37(1):1–23. doi:10.1007/BF02727953.
- Greenberg OW. Example of infinite statistics. Phys Rev Lett. 1990;64(7):705–708. doi:10.1103/PhysRevLett.64.705.
- Khare A. Fractional statistics and quantum theory. 2nd ed. Singapore: World Scientific Publishing; 2005. 320 p. ISBN: 9789814480963.
- 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.
- Kac M. The work of TH Berlin in statistical mechanics… a personal reminiscence. Physics Today. 1964 Oct 1;17(10):40-42.
- Sarkar PK, editor. Accelerator and radiation physics. New Delhi: Narosa Publishing House Pvt. Ltd.; 2012. 358 p. ISBN: 9788184874587.
- Zannoni C. Liquid crystals and their computer simulations. Cambridge: Cambridge University Press; 2022. 704 p. ISBN: 9781108424059.
- Geering L. From the big bang to God: our awe-inspiring journey of evolution. Wellington (New Zealand): Steele Roberts Aotearoa; 2013. ISBN: 9781927242148.
- Riotto A, Trodden M. Recent progress in baryogenesis. Annual Review of Nuclear and Particle Science. 1999 Dec;49(1):35-75.
- 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).
- 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.
- Georgi H, Glashow SL. Unity of all elementary-particle forces. Physical Review Letters. 1974 Feb 25;32(8):438.
- Zee A. Quantum field theory in a nutshell. 2nd ed. Princeton (NJ): Princeton University Press; 2010. 576 p. ISBN: 9780691140346.
- Giachetta G, Sardanashvily GA, Mangiarotti L. Advanced classical field theory. World Scientific; 2009 May 4.
- Merches I, Tatomir D, Lupu RE. Basics of quantum electrodynamics. Boca Raton (FL): CRC Press; 2012. 352 p. ISBN: 9781040188910.
- Wipf A. Statistical approach to quantum field theory: an introduction. Berlin: Springer Berlin Heidelberg; 2012. 390 p. ISBN: 9783642331053.
- Cardy J. Scaling and renormalization in statistical physics. Cambridge university press; 1996 Apr 26.
- Kibble TW. Topology of cosmic domains and strings. Journal of Physics A: Mathematical and General. 1976 Aug 1;9(8):1387-98.
- Vilenkin A, Vilenkin A, Shellard EP. Cosmic strings and other topological defects. Cambridge University Press; 1994.
- Anderson PW. More is different: broken symmetry and the nature of the hierarchical structure of science. Science. 1972 Aug 4;177(4047):393-6.
- Coleman S. Aspects of symmetry: selected Erice lectures. Cambridge University Press; 1988 Feb 18.
- t Hooft G. Magnetic monopoles in unified theories. Nucl. Phys. B. 1974 May 24;79(CERN-TH-1876):276-84.
- 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.
- Sachdev S. Quantum phase transitions. Phys World. 1999;12(4):33–37. doi:10.1088/2058-7058/12/4/23.
- Altland A, Simons BD. Condensed matter field theory. Cambridge university press; 2010 Mar 11.
- Preskill J. Fault-tolerant quantum computation. Introduction to quantum computation and information. 1998 Oct;213.
- Biamonte J, Wittek P, Pancotti N, Rebentrost P, Wiebe N, Lloyd S. Quantum machine learning. Nature. 2017 Sep 14;549(7671):195-202.
- McFadden J, Al-Khalili J. The origins of quantum biology. Proceedings of the Royal Society A. 2018 Dec 21;474(2220):20180674.
- Arndt M, Juffmann T, Vedral V. Quantum physics meets biology. HFSP J. 2009;3(6):386–400. doi:10.2976/1.3244985.
- Carleo G, Troyer M. Solving the quantum many-body problem with machine learning. Science. 2017;355(6325):602–606. doi:10.1126/science.aag2302.
- Zurek WH. Decoherence and the transition from quantum to classical. Phys Today. 1991;44(10):36–44. doi:10.1063/1.881293.

Journal of Modern Chemistry & Chemical Technology
| Volume | 17 | |
| Issue | 01 | |
| Received | 28/03/2026 | |
| Accepted | 31/03/2026 | |
| Published | 17/04/2026 | |
| Publication Time | 20 Days |