Uniqueness on Unified Field Theory and Its Applications

https://doi.org/10.65770/MFKC6382

ABSTRACT

The quest for a Unified field theory is being remained as one among the greatest scientific challenges since the pioneering efforts of Albert Einstein to reconcile gravitation with electromagnetism under a single theoretical framework. Despite of significant developments in Newtonian, Classical, and Quantum mechanics, the fundamental unification of physical forces/fields continues to encounter conceptual, mathematical, and empirical barriers, particularly due to the dual nature of quantum particles and the difficulty in describing antisymmetric energy states. The present work advances an interpretation of Unified field theory grounded in the concept of prime material and the principle that gravitational attractive force (G_F) is equivalent to antisymmetric energy, a central hypothesis drawn from recent findings in material formation and particle interactions. Finally, the unified interpretation demonstrates that, at coherent positions of interacting masses, magnetic suppression by gravitational attractive force, coupled with antisymmetric energy emission, results in a physical bridge connecting relativistic gravity, electromagnetic wave theory, and energy transitions. Unlike earlier tensor based or higher dimensional models, this approach inherently accommodates both symmetric and antisymmetric states of mass-energy conservation systems, and thereby enables compatibility across Newtonian, Classical, and Quantum mechanical regimes. This pedagogy of physical science forum proposes a unique conceptualization of Unified Field Theory in which antisymmetric energy acts as a single fundamental phenomenon connecting gravity-time, temperature based electromagnetic waves, and electromagnetic fields, and offering a pedagogically transparent and physically intuitive route toward unification. Two photon absorption (TPA) is an important nonlinear optical process with applications in bio-imaging, optical data storage, and photonic device. In recent years, fungal materials have emerged as promising candidates for bio-electronic and memory based applications due to their unique structural and biochemical properties. In this work, a computational investigation on degenerate and non-degenerate two photon absorption in fungal systems is presented by using MATLAB based modeling. The nonlinear propagation equation incorporating both linear absorption and quadratic intensity dependent absorption is numerically solved to analyze intensity attenuation within a fungal layer. Additionally, a two dimensional Gaussian beam model is implemented to examine spatial absorption characteristics at the micro scale. The results reveal that degenerate TPA produces gradual nonlinear attenuation and broader volumetric excitation, whereas non-degenerate TPA exhibits stronger intensity decay and highly localized absorption confined to the beam intersection region. The optical gating behavior observed in the non-degenerate configuration demonstrates enhanced spatial selectivity and reduced off focus excitation. These findings suggest that non-degenerate two photon absorption provides improved control over excitation localization in fungal materials, supporting their potential use in precision bio-photonic manipulation, nonlinear imaging, and optical memory encoding and decoding systems. The neural network and probability decision making is discussed as active, passive mode.

References

• [1] Crossley, David, Jacques Hinderer, and Umberto Riccardi. “The measurement of surface gravity.” Reports on Progress in physics4 (2013): 046101.
• [2] De Broglie, Louis. “The reinterpretation of wave mechanics.” Foundations of physics1 (1970): 5-15.
• [3] Einstein, Albert. “A generalization of the relativistic theory of gravitation.” Annals of Mathematics4 (1945): 578-584.
• [4] Einstein, Albert, and Ernst Gabor Straus. “A generalization of the relativistic theory of gravitation, II.” Annals of Mathematics4 (1946): 731-741.
• [5] Felker, Laurence G. “The Evans Equations of Unified Field Theory.” Arima Publishing, (2005): 1-373.
• [6] Goenner, Hubert FM. “On the history of unified field theories. Part II.(ca. 1930–ca. 1965).” Living reviews in relativity1 (2014): 5.
• [7] Hill, James M. “A review of de Broglie particle–wave mechanical systems.” Mathematics and Mechanics of Solids10 (2020): 1763-1777.
• [8] Kuşçu, B. “Mass= Planck Frequency Towards Quantum Gravity and a Unified Field Theory with a New Scalar-Soliton Paradigm.” Preprint, (2025): 1- 5.
• [9] Moorthy, Chinnadurai Ganesa, and Ganesamoorthy Udhaya Sankar. “Analysis on electromagnetic waves of ct scanners and mri scanners for applications.” World Scientific News188 (2024): 1-14.
• Moorthy, Chinnadurai Ganesa, and Ganesamoorthy Udhaya Sankar. “Planck’s distribution and definition for temperature of electromagnetic waves.” World Scientific News181 (2023): 18-31.
• Moorthy, Chinnadurai Ganesa, and Ganesamoorthy Udhaya Sankar. “The temperature of electromagnetic waves and bounds for wavelengths of electromagnetic waves.” World Scientific News183 (2023): 90-103.
• Moorthy, C. Ganesa, G. Udhaya Sankar, and G. Rajkumar. “Rotating bodies do have magnetic field.” International Journal of Scientific Research in Science, Engineering and Technology6 (2016): 155-156.
• Moorthy, C. Ganesa, G. Sankar, and G. Rajkumar. “Simplified Interpretation for Einstein’s Energy Mass Relation.” Imperial Journal of Interdisciplinary Research9 (2017): 538-539.
• Moorthy, C. Ganesa, G. Udhaya Sankar, and G. Rajkumar. “Two Expressions for Electrostatic Forces and For Magnetic Forces to Classify Electromagnetic Waves.” Imperial Journal of Interdisciplinary Research10 (2017): 706-709.
• Sankar, G. Udhaya, and C. Ganesa Moorthy. “Assumption Related to Formation of Gravitational Attractive Force.” World Scientific News210 (2025): 11-20.
• UdhayaSankar, G., C. GanesaMoorthy, and G. RajKumar. “Global Magnetic Field Strengths of Planets From A Formula.” International Journal of Scientific Research in Science, Engineering and Technology6 (2016): 366-367.
• Wyman, Max. “Unified field theory.” Canadian Journal of Mathematics2 (1950): 427-439.
• Wyman, Mark, Wayne Hu, and Pierre Gratia. “Self-accelerating massive gravity: time for field fluctuations.” Physical Review D – Particles, Fields, Gravitation, and Cosmology8 (2013): 084046.
• Adamatzky, Andrew, et al. “Fungal electronics.” Biosystems212 (2022): 104588.
• Caudron, Fabrice, and Yves Barral. “A super-assembly of Whi3 encodes memory of deceptive encounters by single cells during yeast courtship.” Cell6 (2013): 1244-1257.

Download all article in PDF

WSN 214 (2026) 172-185

ADVERTISEMENT