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Espen Haug

11 results in Authors: Espen Haug

Physics and Astronomy

Working Paper

Hubble Entropic States and Hubble Radiation Pressure from the Hubble Sphere Energy-Gap (Mass-Gap)

Espen Haug

Version 1 posted 18 February 2025

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Physics and Astronomy

Working Paper

The Thermodynamic Velocity of Particles (Photons) Constituting the Cosmic Microwave Background: A New Thermodynamic Energy Law for the Hubble Sphere

Espen Haug

Version 1 posted 28 January 2025

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Physics and Astronomy

Working Paper

The Hubble Sphere Mass-Gap Leads to a Gravitational Acceleration Gap That Could be Linked to Milgrom MOND

Espen Haug

Version 1 posted 02 January 2025

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Physics and Astronomy

Working Paper

Geometric Mean Cosmology Predicts the CMB Temperature Now and in Past Epochs

Espen Haug

Version 1 posted 10 February 2025

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Physics and Astronomy

Working Paper

Effect of Viscous Force on the Hubble Sphere: Superfluid Dynamics and the Role of Dark Energy in Preventing Universal Contraction

Espen Haug, Stephane Wojnow

Version 1 posted 21 February 2025

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Physics and Astronomy

Working Paper

The Black Hole Mass-Gap and its Relation to Bekenstein-Hawking Entropy Leads to Potential Quantization of Black Holes

Espen Haug

Version 2 posted 23 December 2024

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Physics and Astronomy

Working Paper

The Hubble Sphere as an Extremal Reissner-Nordström Black Hole Carnot Engine Operating at the CMB Temperature of: T_cmb=Sqrt(T_max*T_min)≈ 2.725K

Espen Haug

Version 1 posted 06 March 2025

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Physics and Astronomy

Working Paper

Application of the Ideal Gas Law to the Hubble Sphere Leads to a New Hubble Sphere Radiation Pressure Law

Espen Haug, Stephane Wojnow

Version 1 posted 31 January 2025

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Physics and Astronomy

Working Paper

Hubble Parameters from the Geometric mean Approach Tcmb,t = Sqr(Tmax*Tmin,t), the Link to The Hawking Temperature and The Planck Scale

Espen Haug

Version 1 posted 12 April 2025

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Physics and Astronomy

Working Paper

The CMB Temperature is Simply the Geometric Mean: T_cmb = Sqrt(T_min*T_max) of the Minimum and Maximum Temperature in the Hubble Sphere

Espen Haug

Version 1 posted 20 February 2025

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11 results in Espen Haug in Authors: Espen Haug

Hubble Entropic States and Hubble Radiation Pressure from the Hubble Sphere Energy-Gap (Mass-Gap)

The Thermodynamic Velocity of Particles (Photons) Constituting the Cosmic Microwave Background: A New Thermodynamic Energy Law for the Hubble Sphere

The Hubble Sphere Mass-Gap Leads to a Gravitational Acceleration Gap That Could be Linked to Milgrom MOND

Geometric Mean Cosmology Predicts the CMB Temperature Now and in Past Epochs

Effect of Viscous Force on the Hubble Sphere: Superfluid Dynamics and the Role of Dark Energy in Preventing Universal Contraction

The Black Hole Mass-Gap and its Relation to Bekenstein-Hawking Entropy Leads to Potential Quantization of Black Holes

The Hubble Sphere as an Extremal Reissner-Nordström Black Hole Carnot Engine Operating at the CMB Temperature of: T_cmb=Sqrt(T_max*T_min)≈ 2.725K

Application of the Ideal Gas Law to the Hubble Sphere Leads to a New Hubble Sphere Radiation Pressure Law

Hubble Parameters from the Geometric mean Approach Tcmb,t = Sqr(Tmax*Tmin,t), the Link to The Hawking Temperature and The Planck Scale

The CMB Temperature is Simply the Geometric Mean: T_cmb = Sqrt(T_min*T_max) of the Minimum and Maximum Temperature in the Hubble Sphere

11 results in Authors: Espen Haug