The Dead Universe Theory (DUT) introduces a novel cosmological framework in which the universe evolves toward a final state of thermodynamic and quantum equilibrium, challenging the conventional Big Bang paradigm. This study presents a computational analysis based on the DUT Simulator 1.0, which models gravitational collapse, entropy gradients, and vacuum structure without singularities. The simulator applies regularized gravitational potentials and quantum thermodynamic parameters to describe the internal dynamics of a closed cosmic system. Simulations accurately reproduce the observed properties of high-redshift massive galaxies detected by the James Webb Space Telescope, including CEERS-1019 (z = 8.67, M⋆ ≈ 1.1 × 1010 M☉) and GLASS-z13 (z = 13.1, M⋆ ≈ 1.5 × 1010 M☉), with an average deviation below 5% in stellar mass estimation. Additionally, the model explains the emergence of structural stability in extreme gravitational regimes, offering falsifiable predictions about the long-term decay of entropy and the cessation of cosmic expansion. This article also proposes experimental pathways for DUT validation through observational astrophysics and controlled laboratory analogues. By integrating quantum information dynamics with gravitational thermodynamics, DUT offers a consistent alternative to ΛCDM, particularly in addressing the cosmological constant problem and the entropy flow in late-universe scenarios.
| Published in | American Journal of Physics and Applications (Volume 13, Issue 6) |
| DOI | 10.11648/j.ajpa.20251306.14 |
| Page(s) | 181-194 |
| Creative Commons |
This is an Open Access article, distributed under the terms of the Creative Commons Attribution 4.0 International License (http://creativecommons.org/licenses/by/4.0/), which permits unrestricted use, distribution and reproduction in any medium or format, provided the original work is properly cited. |
| Copyright |
Copyright © The Author(s), 2025. Published by Science Publishing Group |
Dead Universe Theory, Quantum Cosmology, Vacuum Energy, Cosmic Information, Quantum Gravity, Non-Singular Spacetime, Universal Computation
| [1] | Hawking S. The Universe in a Nutshell. Bantam, New York (2001). |
| [2] | Penrose R. Cycles of Time: An Extraordinary New View of the Universe. Knopf, New York (2010). |
| [3] | Robertson BE, et al. Discovery and Properties of High-Redshift (z > 8) Galaxies with JWST: Early Results from CEERS and GLASS. Astrophys J Lett. 943(2): L6 (2023). |
| [4] | Naidu RP, et al. Discovery of a z = 13.1 Galaxy Candidate in Early JWST CEERS Imaging. Astrophys J Lett. 940(1): L14 (2022). |
| [5] | Carnall AC, et al. A High Stellar Mass for CEERS-1019 at z=8.67 from Spectroscopy and SED Fitting. arXiv preprint arXiv: 2306.16781 (2023). |
| [6] | Steinhardt CL, et al. Extremely Early, Extremely Massive Galaxies and the Cosmic Star-Formation History. Astrophys J Lett. 942(2): L43 (2023). |
| [7] | Boylan-Kolchin M. On the Abundance of Massive Galaxies at High Redshift. Mon Not R Astron Soc. 521(2): 1796–1811 (2023). |
| [8] | Lovell CC, et al. The EL-CEERS Survey: Identifying the Physical Nature of High-Redshift Galaxies from JWST NIRCam Imaging. Mon Not R Astron Soc. 518(2): 2571–2591 (2023). |
| [9] | Mukhanov V. Physical Foundations of Cosmology. Cambridge University Press, Cambridge (2005). |
| [10] | Turok N. The Universe Within. House of Anansi Press, Toronto (2013). |
| [11] | Barrow JD. The Book of Universes. W. W. Norton & Company, New York (2002). |
| [12] | Smolin L. The Life of the Cosmos. Oxford University Press, Oxford (1997). |
| [13] | Pillepich A, et al. Simulating the Co-Evolution of Galaxies and Supermassive Black Holes with IllustrisTNG. Mon Not R Astron Soc. 475(1): 648–671 (2018). |
| [14] | Davé R, et al. The SIMBA Simulations: Galaxy Evolution in a Hierarchical Universe with Black Hole Feedback and Cosmic Rays. Mon Not R Astron Soc. 486(2): 2827–2859 (2019). |
| [15] | Almeida J. Dead Universe Theory: From the End of the Big Bang to Beyond the Darkness and the Cosmic Origins of Black Holes. Open Access Libr J. 11: 1–37 (2024). |
| [16] | Almeida J. Layered Metric Retraction and Gravitational Stabilization in the Dead Universe Theory. ExtractoDAO Working Papers, Series A, No. 2: 1–15 (2024). |
| [17] | Almeida J. Cosmological Parameters and Predictive Capacity of the Dead Universe Theory. ExtractoDAO Working Papers, Series A, No. 4: 1–10 (2024). |
| [18] | Almeida J, Milla S. Dead Universe Theory: Gravitational Core Simulator (DUT Framework v1.0). Zenodo (2025) |
| [19] | Misner CW, Thorne KS, Wheeler JA. Gravitation. W. H. Freeman, San Francisco (1973). |
| [20] | Rovelli C. Covariant Loop Quantum Gravity. Cambridge University Press, Cambridge (2014). |
| [21] | Ashtekar A, Bojowald M. Quantum Geometry and the Schwarzschild Singularity. Class Quantum Gravity. 23(12): 3375–3392 (2006). |
| [22] | Press WH, Teukolsky SA, Vetterling WT, Flannery BP. Numerical Recipes: The Art of Scientific Computing. Cambridge University Press, Cambridge (2007). |
| [23] | Planck Collaboration. Planck 2018 results. VI. Cosmological parameters. Astron Astrophys. 641: A6 (2020). |
| [24] | Riess AG, et al. Observational Evidence from Supernovae for an Accelerating Universe and a Cosmological Constant. Astron J. 116(3): 1009–1038 (1998). |
| [25] | Weinberg S. Gravitation and Cosmology: Principles and Applications of the General Theory of Relativity. John Wiley & Sons, New York (1972). |
| [26] | Pathria RK. The Universe as a Black Hole. Nature. 240: 298–299 (1972). |
| [27] | Popławski NJ. Radial Motion into a Black Hole. Phys Lett B. 687(2–3): 223–228 (2010). |
| [28] | Hartle JB, Hawking SW. Wave function of the Universe. Phys Rev D. 1983; 28(12): 2960-2975. |
| [29] | Vilenkin A. Creation of universes from nothing. Phys Lett B. 1982; 117(1-2): 25-28. |
| [30] | Linde AD. Eternal chaotic inflation. Phys Lett B. 1986; 175(4): 395-400. |
| [31] | Maldacena JM. The large N limit of superconformal field theories and supergravity. Adv Theor Math Phys. 1998; 2: 231-252. |
| [32] | Witten E. String theory dynamics in various dimensions. Nucl Phys B. 1995; 443(1-2): 85-126. |
| [33] | Seiberg N, Witten E. Electric-magnetic duality, monopole condensation, and confinement in N=2 supersymmetric Yang-Mills theory. Nucl Phys B. 1994; 426(1): 19-52. |
| [34] | Wilczek F. Asymptotic freedom: from paradox to paradigm. Proc Natl Acad Sci USA. 2005; 102(24): 8403-8413. |
| [35] | Lloyd S. Programming the Universe: A Quantum Computer Scientist Takes on the Cosmos. New York: Knopf; 2006. |
| [36] | Zurek WH. Decoherence and the transition from quantum to classical. Phys Today. 1991; 44(10): 36-44. |
| [37] | Bousso R. A covariant entropy conjecture. J High Energy Phys. 1999; 1999(07): 004. |
| [38] | Strominger A, Vafa C. Microscopic origin of the Bekenstein-Hawking entropy. Phys Lett B. 1996; 379(1-4): 99-104. |
| [39] | Horowitz GT, Strominger A. Black strings and p-branes. Nucl Phys B. 1991; 360(1): 197-209. |
| [40] | Susskind L. The world as a hologram. J Math Phys. 1995; 36(11): 6377-6396. |
APA Style
Almeida, J. (2025). The Dead Universe Theory (DUT) Simulator 1.0: Exploring the Final Cosmos Through Non-Singular Quantum Gravitational Computation. American Journal of Physics and Applications, 13(6), 181-194. https://doi.org/10.11648/j.ajpa.20251306.14
ACS Style
Almeida, J. The Dead Universe Theory (DUT) Simulator 1.0: Exploring the Final Cosmos Through Non-Singular Quantum Gravitational Computation. Am. J. Phys. Appl. 2025, 13(6), 181-194. doi: 10.11648/j.ajpa.20251306.14
@article{10.11648/j.ajpa.20251306.14,
author = {Joel Almeida},
title = {The Dead Universe Theory (DUT) Simulator 1.0: Exploring the Final Cosmos Through Non-Singular Quantum Gravitational Computation},
journal = {American Journal of Physics and Applications},
volume = {13},
number = {6},
pages = {181-194},
doi = {10.11648/j.ajpa.20251306.14},
url = {https://doi.org/10.11648/j.ajpa.20251306.14},
eprint = {https://article.sciencepublishinggroup.com/pdf/10.11648.j.ajpa.20251306.14},
abstract = {The Dead Universe Theory (DUT) introduces a novel cosmological framework in which the universe evolves toward a final state of thermodynamic and quantum equilibrium, challenging the conventional Big Bang paradigm. This study presents a computational analysis based on the DUT Simulator 1.0, which models gravitational collapse, entropy gradients, and vacuum structure without singularities. The simulator applies regularized gravitational potentials and quantum thermodynamic parameters to describe the internal dynamics of a closed cosmic system. Simulations accurately reproduce the observed properties of high-redshift massive galaxies detected by the James Webb Space Telescope, including CEERS-1019 (z = 8.67, M⋆ ≈ 1.1 × 1010 M☉) and GLASS-z13 (z = 13.1, M⋆ ≈ 1.5 × 1010 M☉), with an average deviation below 5% in stellar mass estimation. Additionally, the model explains the emergence of structural stability in extreme gravitational regimes, offering falsifiable predictions about the long-term decay of entropy and the cessation of cosmic expansion. This article also proposes experimental pathways for DUT validation through observational astrophysics and controlled laboratory analogues. By integrating quantum information dynamics with gravitational thermodynamics, DUT offers a consistent alternative to ΛCDM, particularly in addressing the cosmological constant problem and the entropy flow in late-universe scenarios.},
year = {2025}
}
TY - JOUR T1 - The Dead Universe Theory (DUT) Simulator 1.0: Exploring the Final Cosmos Through Non-Singular Quantum Gravitational Computation AU - Joel Almeida Y1 - 2025/12/26 PY - 2025 N1 - https://doi.org/10.11648/j.ajpa.20251306.14 DO - 10.11648/j.ajpa.20251306.14 T2 - American Journal of Physics and Applications JF - American Journal of Physics and Applications JO - American Journal of Physics and Applications SP - 181 EP - 194 PB - Science Publishing Group SN - 2330-4308 UR - https://doi.org/10.11648/j.ajpa.20251306.14 AB - The Dead Universe Theory (DUT) introduces a novel cosmological framework in which the universe evolves toward a final state of thermodynamic and quantum equilibrium, challenging the conventional Big Bang paradigm. This study presents a computational analysis based on the DUT Simulator 1.0, which models gravitational collapse, entropy gradients, and vacuum structure without singularities. The simulator applies regularized gravitational potentials and quantum thermodynamic parameters to describe the internal dynamics of a closed cosmic system. Simulations accurately reproduce the observed properties of high-redshift massive galaxies detected by the James Webb Space Telescope, including CEERS-1019 (z = 8.67, M⋆ ≈ 1.1 × 1010 M☉) and GLASS-z13 (z = 13.1, M⋆ ≈ 1.5 × 1010 M☉), with an average deviation below 5% in stellar mass estimation. Additionally, the model explains the emergence of structural stability in extreme gravitational regimes, offering falsifiable predictions about the long-term decay of entropy and the cessation of cosmic expansion. This article also proposes experimental pathways for DUT validation through observational astrophysics and controlled laboratory analogues. By integrating quantum information dynamics with gravitational thermodynamics, DUT offers a consistent alternative to ΛCDM, particularly in addressing the cosmological constant problem and the entropy flow in late-universe scenarios. VL - 13 IS - 6 ER -