QMCT THEORY

Quantum Mediator Cycle Theory (QMCT)

A Cyclic Extension of Mediator Dynamics via Hidden Interaction Domains

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Author

Aswin B S
Founder, SHERMODZ 
Independent Researcher in Theoretical Physics
Kerala, India
Email: aswinbsd7@gmail.com

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Abstract

Quantum Mediator Cycle Theory (QMCT) proposes that fundamental interactions are part of a cyclic process involving mediator particles and a hidden interaction domain termed the Astra Plane (ABS Space). While quantum field theory describes forces as local exchanges of virtual particles, QMCT introduces an additional non-local component in which mediators propagate through ABS Space, forming closed interaction loops. The framework preserves the mathematical structure of Quantum Electrodynamics (QED) while introducing a small self-energy correction to mediator propagators. This leads to testable predictions in high-energy scattering experiments. A speculative connection to cosmological energy flow and black hole thermodynamics is also discussed.

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1. Introduction

The Standard Model of particle physics describes fundamental interactions through quantum field theory. In Quantum Electrodynamics (QED), electromagnetic interactions arise from the exchange of virtual photons.

The classical force between charges is:

F =\frac{1}{4\pi\epsilon_0}\cdot\frac{q_1 q_2}{r^2}

In QED, interactions are described by the Lagrangian:

\mathcal{L}_{int}=-q\bar{\psi}\gamma^\muA_\mu\psi

Despite its success, this framework does not provide a structural interpretation of interaction beyond probabilistic exchange.

QMCT proposes a cyclic and partially non-local interpretation of mediator dynamics while preserving established physics.

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2. Conceptual Framework

2.1 Mediator Structure Interpretation

QMCT interprets the interaction field as a dense sequence of virtual quanta:

A_\mu(x)\sim\sum_i\gamma_i^{(virtual)}

This suggests an effective continuous interaction structure between particles.

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2.2 Rope Interaction Model

Interactions are interpreted using two tendencies:

• Push-type
• Pull-type

Charges	Interaction	Result
	Push–Push	Repulsion
	Pull–Pull	Separation
	Push–Pull	Attraction

This model is interpretational and does not replace Coulomb’s law.

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3. Extended Field Description

QMCT introduces:

A_\mu = A_\mu^{(local)} + A_\mu^{(ABS)}

Where:

• : standard field
• : hidden component

Constraint:

A_\mu^{(ABS)} \rightarrow 0 \quad \text{at experimentally tested scales}

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4.Astraplane( ABS PLANE)

4.1 Definition

A hypothetical auxiliary domain enabling intermediate mediator propagation.

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4.2 Cyclic Interaction Condition

\oint A_\mu \, d\lambda = C \neq 0

This represents a closed interaction loop.

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5. Matter–Antimatter Symmetry Extension

\gamma^{(virtual)} : e^- \rightarrow \text{ABS} \rightarrow e^+

This expresses a symmetry relation, not particle conversion.

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6. Energy Considerations

6.1 Hawking Radiation

T_H = \frac{\hbar c^3}{8\pi G M k_B}

P \propto \frac{1}{M^2}

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6.2 QMCT Energy Hypothesis

E_{total} = E_{local} + E_{ABS}

E_{ABS} = \alpha E_{cosmic}, \quad \alpha \ll 1

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7. Extension to Other Interactions

Interaction	Mediator	QMCT Role
Electromagnetic	Photon	Cyclic mediator
Strong	Gluon	Confined cyclic dynamics
Weak	W/Z	Decay-linked cycles

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8. Higgs Field Interpretation

m = y v

QMCT modification:

v = v_0 + \delta v_{ABS}, \quad \delta v_{ABS} \ll v_0

m = y (v_0 + \delta v_{ABS})

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9. Testable Prediction: Propagator Correction

9.1 Standard Propagator

D_{\mu\nu}(k) = \frac{-i g_{\mu\nu}}{k^2 + i\epsilon}

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9.2 QMCT Modification

D_{\mu\nu}^{(QMCT)}(k) =
\frac{-i g_{\mu\nu}}{k^2 - \Pi_{ABS}(k^2) + i\epsilon}

\Pi_{ABS}(k^2) = \alpha \cdot \frac{k^2}{k^2 + \Lambda_{ABS}^2}

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9.3 Observable Effect

\frac{d\sigma}{d\Omega} \propto
\left| \frac{1}{k^2 - \Pi_{ABS}(k^2)} \right|^2

For small :

\Delta \sigma \propto \alpha \cdot \frac{1}{k^2 + \Lambda_{ABS}^2}

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9.4 Experimental Implications

• Negligible effect at low energy
• Small deviation at high energy
• Testable in particle accelerators

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10. Discussion

QMCT:

• Preserves Standard Model equations
• Adds a cyclic interpretation of mediator dynamics
• Introduces a hidden interaction domain
• Suggests a cosmological energy connection

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11. Limitations

• ABS Space is hypothetical
• No direct experimental evidence
• Not derived from gauge symmetry
• Requires deeper theoretical development

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12. Conclusion

Quantum Mediator Cycle Theory (QMCT) proposes that:

• Interactions may be cyclic
• Mediator particles may propagate through hidden domains
• Small measurable deviations may exist at high energies

This framework extends quantum field theory while remaining consistent with known experimental results.

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