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Gonzalo A Moreno. My Physics papers and Novels.
Writer-Escritor. Novelas Physicist. My Physics papers
Wellcome The secret of the Universe is inside the electron.
A STUDY OF ENERGY AND ITS IMPLICATIONS. SPACE TEMPORAL STRUCTURE OF ENERGY.
ABOUT THE SINGULARITIES IN BLACK HOLES. “THE GARBAGE DISPOSERS”.
A B S T R A C T S
RELEVANT GONZALO A. MORENO MILESTONES - Vacuum as a 3-d BCC quantum vacuum manifold. Derivation of the Wien and Hubble constants. Topological derivation of the fine-structure constant (a) and electron mass. - Length-mass equivalence: s=(Gεμ)∙m. - Vacuum inductance: L o =Ω o t p /2π. - Prediction of Hubble Constant values spaced by 4,17 Km·s -1 ·Mpc -1 . . . . (Ω o =√(μ o /ε o ) vacuum impedance ; t p h = Planck time). … more and details in papers …
VACUUM AS A THREE-DIMENSIONAL LATTICE OF RLC CELLS. DERIVATION OF THE WIEN AND HUBBLE CONSTANTS AND RELATION TO THE COSMIC MICROWAVE BACKGROUND (CMB) AND THE COSMIC INFRARED BACKGROUND (CIB). Citation: G. A. Moreno, Physics Essays 39, 1, 99-106, 2026. http://dx.doi.org/10.4006/0836-1398-39.1.099
Vacuum as a Three-Dimensional Lattice of RLC Cells. Derivation of the Wien and Hubble Constants and Relation to the Cosmic Microwave Background (CMB) and the Cosmic Infrared Background (CIB). The cosmological displacement of spectral lines observed in cosmic sources is conventionally attributed to their relative velocities. Nevertheless, this model evaluates the Hubble constant by considering that the propagation of time-varying electric and magnetic fields through the mathematical structure of the vacuum can itself produce a spectral redshift. To this end, the model describes the vacuum as a three-dimensional lattice of coupled RLC nodes in resonance. Each cell functions as a discrete harmonic oscillator with quantized energy levels. This network of discrete components supports electromagnetic propagation in a manner characterized by its frequency. Within this framework, Wien's displacement constant arises naturally, providing it with a robust physical foundation, while the analysis also enables an examination of the vacuum’s structure. By applying the model to a sample of galaxies and quasars, it reveals a possible connection between the CMB and the CIB, as well as discrepancies in the conventional distance estimates to certain quasars. Furthermore, the model suggests possible quantized values of H 0 spaced by 4.17 km s -1 Mpc -1 . The vacuum as a resonant network of discrete RLC cells not only provides a physical derivation of the Wien and Hubble constants, but also implies that such a deformable lattice could accommodate local space-time curvature and expansion. This perspective positions the structured vacuum as a promising framework for bridging cosmology with particle physics. Citation: G. A. Moreno, Physics Essays 39, 1, 99-106, 2026. http://dx.doi.org/10.4006/0836-1398-39.1.099 . . Paper . .
..letter
TOPOLOGICAL DERIVATION OF THE FINE-STRUCTURE CONSTANT FROM A DISCRETE BCC QUANTUM VACUUM MANIFOLD. Citation: G. A. Moreno, preprint, Zenodo, version 5 (2026). https://doi.org/10.5281/zenodo.23737856
..PREPRINT
ELECTRON MASS GENERATION FROM A DISCRETE BCC QUANTUM VACUUM MANIFOLD AT THE PLANCK SCALE. A PREDICTION FOR THE NEWTONIAN CONSTANT OF GRAVITATION. Citation: NEXT
A Study of Energy and its Implications. Space Temporal Structure of Energy. “Time is considered like a flow, as a growing magnitude that advances inexorably carrying every possible event, disappearing its trace and assuring its continuity through the predictable future. But past and future are not more than unreal forms, so are they undisputed proofs of the time existence? Can be past and future like energetic instant states inside a characteristic process of energetic variation that we observe as time passage ?” The development of the initial equations shows the space like a mathematical way that possesses all the necessary characteristics for the development and formation of any observable real process. The vacuum, defined mathematically through the magnitude length characterized by the equation “ s=(Gεμ)∙m ”, allows itself the existence of processess with energetic transmission as the electromagnetic radiation, the formation of matter defined by some properties as mass and electrical charge across the spatial curvature, and assures the constancy of light velocity with independence from the velocity of the reference system. The evolution of the initial hypotheses bears to the known consequences in development of the special relativity theory and relates general relativity with the elemental particles across the spatial curvature and its relation with a constant force value F=c 4 /G and Planck length, time, mass and energy values, all implied in the inertial feature so called mass and also in the electrical charge property. The constant relation E/m = c 2 is associated to volume through the above mentioned constant force and tension, and the values already defined by Planck appear interpreted as a "coupling" between length s=x and Compton's wave length λ according to the deduced equation λx=Gh/c 3 . . . Paper . .
ADDITIONAL LINKS: Harvard-Smithsonian Center for Astrophysics. John Huchra . https://lweb.cfa.harvard.edu/~dfabricant/huchra/ ; https://lweb.cfa.harvard.edu/~dfabricant/huchra/hubble.plot.dat
All material included in this web can be used under source citation. Thanks for your reading!
Topological Derivation of the Fine-Structure Constant from a Discrete BCC Quantum Vacuum Manifold. A structured vacuum at the Planck scale not only provides a framework consistent with standard physics, but also makes it possible to attribute physical meaning to fundamental constants. Here, we show that the fine-structure constant (α) can be represented within a discrete vacuum modeled as a body-centered cubic (BCC) lattice of resonant resistance-inductance-capacitance (RLC) nodes. This framework allows α to be expressed in terms of topological and combinatorial considerations, based on the lattice Green’s function (Watson integral) and the information-density bounds of the local BCC environment. By evaluating these geometric parameters, we calculate a theoretical value α = 7.2973525649 × 10 −3 . This result deviates by only 0.54σ from the CODATA 2022 recommended value. Crucially, the model’s prediction agrees with the latest high-precision determination from the Harvard-Northwestern electron magnetic moment measurement to all digits shown, within the quoted uncertainty, placing the present result at the level of current metrological precision. Citation: G. A. Moreno, preprint, Zenodo, version 5 (2026). https://doi.org/10.5281/zenodo.23737856 . . . Paper (preprint) . .
Electron Mass Generation from a Discrete BCC Quantum Vacuum Manifold at the Planck Scale. A Prediction for the Newtonian Constant of Gravitation. NEXT We formulate a topological-statistical mechanism for determining Newton's gravitational constant G, building on our previous topological representation of the fine-structure constant a within the mathematical framework of the lattice Green's function (LGF) for a quantum vacuum modeled as a body-centered cubic (BCC) lattice at the Planck scale. An extension of the role of the topological phase parameter F entering the definition of a in this discrete framework leads to a proposed mechanism for electron mass generation, analogous to the relation between the nodal charge and the elementary electric charge. By inverting the resulting electron-mass relation and using the CODATA 2022 values of the fine-structure constant and the electron rest mass, we obtain G = 6.674183(20) 10 -11 m 3 kg -1 s -2 . These results suggest that a structured vacuum at the Planck scale may provide not only a framework conceptually compatible with spacetime deformation in general relativity (GR) and with the charge-coupling relation used in quantum electrodynamics (QED), but also a topological mechanism that accounts for the universality of fundamental constants and intrinsic particle properties. Finally, a complementary extension relates the electron rest mass to the masses of the muon and tau leptons. Citation: NEXT . . Paper (preprint) . .
TOPOLOGICAL DERIVATION OF THE FINE-STRUCTURE CONSTANT FROM A DISCRETE BCC QUANTUM VACUUM MANIFOLD. Citation: G. A. Moreno, preprint, Zenodo, version 5 (2026). https://doi.org/10.5281/zenodo.23737856
Writer-Escritor. Novelas Physicist. My Physics papers
Welcome The secret of the Universe is inside the electron.
VACUUM AS A THREE-DIMENSIONAL LATTICE OF RLC CELLS. DERIVATION OF THE WIEN AND HUBBLE CONSTANTS AND RELATION TO THE COSMIC MICROWAVE BACKGROUND (CMB) AND THE COSMIC INFRARED BACKGROUND (CIB). Citation: G. A. Moreno, Physics Essays 39, 1, 99-106, 2026. http://dx.doi.org/10.4006/0836-1398-39.1.099
Writer-Escritor. Novelas Physicist. My Physics papers
Welcome The secret of the Universe is inside the electron.
VACUUM AS A THREE-DIMENSIONAL LATTICE OF RLC CELLS. DERIVATION OF THE WIEN AND HUBBLE CONSTANTS AND RELATION TO THE COSMIC MICROWAVE BACKGROUND (CMB) AND THE COSMIC INFRARED BACKGROUND (CIB). Citation: G. A. Moreno, Physics Essays 39, 1, 99-106, 2026. http://dx.doi.org/10.4006/0836-1398-39.1.099
ABOUT THE SINGULARITIES IN BLACK HOLES. “THE GARBAGE DISPOSERS”.
A STUDY OF ENERGY AND ITS IMPLICATIONS. SPACE TEMPORAL STRUCTURE OF ENERGY.
A B S T R A C T S
RELEVANT GONZALO A. MORENO MILESTONES - Vacuum as a 3-d BCC quantum vacuum manifold. Derivation of the Wien and Hubble constants. Topological derivation of the fine-structure constant (a) and electron mass. - Length-mass equivalence: s=(Gεμ)∙m. - Vacuum inductance: L o =Ω o t p /2π. - Prediction of Hubble Constant values spaced by 4,17 Km·s -1 ·Mpc -1 . . . . (Ω o =√(μ o /ε o ) vacuum impedance ; t p h = Planck time). … more and details in papers …
Vacuum as a Three-Dimensional Lattice of RLC Cells. Derivation of the Wien and Hubble Constants and Relation to the Cosmic Microwave Background (CMB) and the Cosmic Infrared Background (CIB). The cosmological displacement of spectral lines observed in cosmic sources is conventionally attributed to their relative velocities. Nevertheless, this model evaluates the Hubble constant by considering that the propagation of time-varying electric and magnetic fields through the mathematical structure of the vacuum can itself produce a spectral redshift. To this end, the model describes the vacuum as a three- dimensional lattice of coupled RLC nodes in resonance. Each cell functions as a discrete harmonic oscillator with quantized energy levels. This network of discrete components supports electromagnetic propagation in a manner characterized by its frequency. Within this framework, Wien's displacement constant arises naturally, providing it with a robust physical foundation, while the analysis also enables an examination of the vacuum’s structure. By applying the model to a sample of galaxies and quasars, it reveals a possible connection between the CMB and the CIB, as well as discrepancies in the conventional distance estimates to certain quasars. Furthermore, the model suggests possible quantized values of H 0 spaced by 4.17 km s -1 Mpc -1 . The vacuum as a resonant network of discrete RLC cells not only provides a physical derivation of the Wien and Hubble constants, but also implies that such a deformable lattice could accommodate local space-time curvature and expansion. This perspective positions the structured vacuum as a promising framework for bridging cosmology with particle physics. Citation: G. A. Moreno, Physics Essays 39, 1, 99-106, 2026. http://dx.doi.org/10.4006/0836-1398-39.1.099 . . Paper . .
A Study of Energy and its Implications. Space Temporal Structure of Energy. “Time is considered like a flow, as a growing magnitude that advances inexorably carrying every possible event, disappearing its trace and assuring its continuity through the predictable future. But past and future are not more than unreal forms, so are they undisputed proofs of the time existence? Can be past and future like energetic instant states inside a characteristic process of energetic variation that we observe as time passage ?” The development of the initial equations shows the space like a mathematical way that possesses all the necessary characteristics for the development and formation of any observable real process. The vacuum, defined mathematically through the magnitude length characterized by the equation “ s=(Gεμ)∙m ”, allows itself the existence of processess with energetic transmission as the electromagnetic radiation, the formation of matter defined by some properties as mass and electrical charge across the spatial curvature, and assures the constancy of light velocity with independence from the velocity of the reference system. The evolution of the initial hypotheses bears to the known consequences in development of the special relativity theory and relates general relativity with the elemental particles across the spatial curvature and its relation with a constant force value F=c 4 /G and Planck length, time, mass and energy values, all implied in the inertial feature so called mass and also in the electrical charge property. The constant relation E/m = c 2 is associated to volume through the above mentioned constant force and tension, and the values already defined by Planck appear interpreted as a "coupling" between length s=x and Compton's wave length λ according to the deduced equation λx=Gh/c 3 . . . Paper . .
ADDITIONAL LINKS: Harvard-Smithsonian Center for Astrophysics. John Huchra [1]. Estimates of the Hubble´s constant. https://lweb.cfa.harvard.edu/~dfabricant/huchra/ ; https://lweb.cfa.harvard.edu/~dfabricant/huchra/hubble.plot.dat
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TOPOLOGICAL DERIVATION OF THE FINE-STRUCTURE CONSTANT FROM A DISCRETE BCC QUANTUM VACUUM MANIFOLD. Citation: G. A. Moreno, preprint, Zenodo, version 5 (2026). https://doi.org/10.5281/zenodo.23737856
Topological Derivation of the Fine-Structure Constant from a Discrete BCC Quantum Vacuum Manifold. A structured vacuum at the Planck scale not only provides a framework consistent with standard physics, but also makes it possible to attribute physical meaning to fundamental constants. Here, we show that the fine-structure constant (α) can be represented within a discrete vacuum modeled as a body-centered cubic (BCC) lattice of resonant resistance-inductance-capacitance (RLC) nodes. This framework allows α to be expressed in terms of topological and combinatorial considerations, based on the lattice Green’s function (Watson integral) and the information- density bounds of the local BCC environment. By evaluating these geometric parameters, we calculate a theoretical value α = 7.2973525649 × 10 −3 . This result deviates by only 0.54σ from the CODATA 2022 recommended value. Crucially, the model’s prediction agrees with the latest high- precision determination from the Harvard-Northwestern electron magnetic moment measurement to all digits shown, within the quoted uncertainty, placing the present result at the level of current metrological precision. Citation: G. A. Moreno, preprint, Zenodo, version 5 (2026). https://doi.org/10.5281/zenodo.23737856 . . Paper (preprint) . .
..letter
ELECTRON MASS GENERATION FROM A DISCRETE BCC QUANTUM VACUUM MANIFOLD AT THE PLANCK SCALE. A PREDICTION FOR THE NEWTONIAN CONSTANT OF GRAVITATION. Citation: NEXT
..PREPRINT
Electron mass generation from a discrete BCC quantum vacuum manifold at the Planck scale. A prediction for the Newtonian constant of gravitation. NEXT We formulate a topological-statistical mechanism for determining Newton’s gravitational constant G, building on our previous topological representation of the fine-structure constant α within the mathematical framework of the lattice Green’s function (LGF) for a quantum vacuum modeled as a body-centered cubic (BCC) lattice at the Planck scale. An extension of the role of the topological phase parameter Φ entering the definition of α in this discrete framework leads to a proposed mechanism for electron mass generation, analogous to the relation between the nodal charge and the elementary electric charge. By inverting the resulting electron-mass relation and using the CODATA 2022 values of the fine- structure constant and the electron rest mass, we obtain G = 6.674183(20) × 10 −11 m 3 kg −1 s −2 . These results suggest that a structured vacuum at the Planck scale may provide not only a framework conceptually compatible with spacetime deformation in general relativity (GR) and with the charge-coupling relation used in quantum electrodynamics (QED), but also a topological mechanism that accounts for the universality of fundamental constants and intrinsic particle properties. Finally, a complementary extension relates the electron rest mass to the masses of the muon and tau leptons. Citation: NEXT . . Paper (preprint) . .
Writer-Escritor. Novelas Physicist. My Physics papers
Wellcome The secret of the Universe is inside the electron.
A B S T R A C T S
A STUDY OF ENERGY AND ITS IMPLICATIONS. SPACE TEMPORAL STRUCTURE OF ENERGY.
ABOUT THE SINGULARITIES IN BLACK HOLES. “THE GARBAGE DISPOSERS”.
RELEVANT GONZALO A. MORENO MILESTONES - Vacuum as a 3-d BCC quantum vacuum manifold. Derivation of the Wien and Hubble constants. Topological derivation of the fine-structure constant (a) and electron mass. - Length-mass equivalence: s=(Gεμ)∙m. - Vacuum inductance: L o =Ω o t p /2π - Prediction of Hubble Constant values spaced by 4,17 Km·s -1 ·Mpc -1 . . . . (Ω o =√(μ o /ε o ) vacuum impedance ; t p h = Planck time). … more and details in papers …
VACUUM AS A THREE-DIMENSIONAL LATTICE OF RLC CELLS. DERIVATION OF THE WIEN AND HUBBLE CONSTANTS AND RELATION TO THE COSMIC MICROWAVE BACKGROUND (CMB) AND THE COSMIC INFRARED BACKGROUND (CIB). Citation: G. A. Moreno, Physics Essays 39, 1, 99-106, 2026. http://dx.doi.org/10.4006/0836-1398-39.1.099]
Vacuum as a Three-Dimensional Lattice of RLC Cells. Derivation of the Wien and Hubble Constants and Relation to the Cosmic Microwave Background (CMB) and the Cosmic Infrared Background (CIB). The cosmological displacement of spectral lines observed in cosmic sources is conventionally attributed to their relative velocities. Nevertheless, this model evaluates the Hubble constant by considering that the propagation of time- varying electric and magnetic fields through the mathematical structure of the vacuum can itself produce a spectral redshift. To this end, the model describes the vacuum as a three-dimensional lattice of coupled RLC nodes in resonance. Each cell functions as a discrete harmonic oscillator with quantized energy levels. This network of discrete components supports electromagnetic propagation in a manner characterized by its frequency. Within this framework, Wien's displacement constant arises naturally, providing it with a robust physical foundation, while the analysis also enables an examination of the vacuum’s structure. By applying the model to a sample of galaxies and quasars, it reveals a possible connection between the CMB and the CIB, as well as discrepancies in the conventional distance estimates to certain quasars. Furthermore, the model suggests possible quantized values of H 0 spaced by 4.17 km s -1 Mpc -1 . The vacuum as a resonant network of discrete RLC cells not only provides a physical derivation of the Wien and Hubble constants, but also implies that such a deformable lattice could accommodate local space-time curvature and expansion. This perspective positions the structured vacuum as a promising framework for bridging cosmology with particle physics. Citation: G. A. Moreno, Physics Essays 39, 1, 99-106, 2026. http://dx.doi.org/10.4006/0836-1398-39.1.099 . . Paper . .
Topological Derivation of the Fine-Structure Constant from a Discrete BCC Quantum Vacuum Manifold. A structured vacuum at the Planck scale not only provides a framework consistent with standard physics, but also makes it possible to attribute physical meaning to fundamental constants. Here, we show that the fine-structure constant (α) can be represented within a discrete vacuum modeled as a body-centered cubic (BCC) lattice of resonant resistance-inductance-capacitance (RLC) nodes. This framework allows α to be expressed in terms of topological and combinatorial considerations, based on the lattice Green’s function (Watson integral) and the information-density bounds of the local BCC environment. By evaluating these geometric parameters, we calculate a theoretical value α = 7.2973525649 × 10 −3 . This result deviates by only 0.54σ from the CODATA 2022 recommended value. Crucially, the model’s prediction agrees with the latest high-precision determination from the Harvard-Northwestern electron magnetic moment measurement to all digits shown, within the quoted uncertainty, placing the present result at the level of current metrological precision. Citation: G. A. Moreno, preprint, Zenodo, version 5 (2026). https://doi.org/10.5281/zenodo.23737856 . . Paper (preprint) . .
TOPOLOGICAL DERIVATION OF THE FINE-STRUCTURE CONSTANT FROM A DISCRETE BCC QUANTUM VACUUM MANIFOLD. Citation: G. A. Moreno, preprint, Zenodo, version 5 (2026). https://doi.org/10.5281/zenodo.23737856
..letter
..PREPRINT
ELECTRON MASS GENERATION FROM A DISCRETE BCC QUANTUM VACUUM MANIFOLD AT THE PLANCK SCALE. A PREDICTION FOR THE NEWTONIAN CONSTANT OF GRAVITATION. Citation: NEXT
A Study of Energy and its Implications. Space Temporal Structure of Energy. “Time is considered like a flow, as a growing magnitude that advances inexorably carrying every possible event, disappearing its trace and assuring its continuity through the predictable future. But past and future are not more than unreal forms, so are they undisputed proofs of the time existence? Can be past and future like energetic instant states inside a characteristic process of energetic variation that we observe as time passage ?” The development of the initial equations shows the space like a mathematical way that possesses all the necessary characteristics for the development and formation of any observable real process. The vacuum, defined mathematically through the magnitude length characterized by the equation “ s=(Gεμ)∙m ”, allows itself the existence of processess with energetic transmission as the electromagnetic radiation, the formation of matter defined by some properties as mass and electrical charge across the spatial curvature, and assures the constancy of light velocity with independence from the velocity of the reference system. The evolution of the initial hypotheses bears to the known consequences in development of the special relativity theory and relates general relativity with the elemental particles across the spatial curvature and its relation with a constant force value F=c 4 /G and Planck length, time, mass and energy values, all implied in the inertial feature so called mass and also in the electrical charge property. The constant relation E/m = c 2 is associated to volume through the above mentioned constant force and tension, and the values already defined by Planck appear interpreted as a "coupling" between length s=x and Compton's wave length λ according to the deduced equation λx=Gh/c 3 . . . Paper . .
ADDITIONAL LINKS: Harvard-Smithsonian Center for Astrophysics. John Huchra [1]. Estimates of the Hubble´s constant. https://lweb.cfa.harvard.edu/~dfabricant/huchra/ ; https://lweb.cfa.harvard.edu/~dfabricant/huchra/hubble.plot.dat
Email me!
All material included in this web can be used under source citation. Thanks for your reading!
Electron mass generation from a discrete BCC quantum vacuum manifold at the Planck scale. A prediction for the Newtonian constant of gravitation. NEXT We formulate a topological-statistical mechanism for determining Newton’s gravitational constant G, building on our previous topological representation of the fine-structure constant α within the mathematical framework of the lattice Green’s function (LGF) for a quantum vacuum modeled as a body-centered cubic (BCC) lattice at the Planck scale. An extension of the role of the topological phase parameter Φ entering the definition of α in this discrete framework leads to a proposed mechanism for electron mass generation, analogous to the relation between the nodal charge and the elementary electric charge. By inverting the resulting electron-mass relation and using the CODATA 2022 values of the fine- structure constant and the electron rest mass, we obtain G = 6.674183(20) × 10 −11 m 3 kg −1 s −2 . These results suggest that a structured vacuum at the Planck scale may provide not only a framework conceptually compatible with spacetime deformation in general relativity (GR) and with the charge-coupling relation used in quantum electrodynamics (QED), but also a topological mechanism that accounts for the universality of fundamental constants and intrinsic particle properties. Finally, a complementary extension relates the electron rest mass to the masses of the muon and tau leptons. Citation: NEXT . . Paper (preprint) . .