Hubert MASSAU

Cinématique de Massau (Article 28) : Synthèse Axiomatique et Réponse au 6e Problème de Hilbert / Massau Kinematics (Article 28): Axiomatic Synthesis and Response to Hilbert's 6th Problem

This Article 28 of Massau Kinematics provides a comprehensive geometric and mechanical resolution to Hilbert's sixth problem (the axiomatization of physics). Synthesizing the findings of Articles 15, 25, and 27, we demonstrate that physical unification stems from the exclusive ch...

Article 27: Ontology, Homothetic History, and Symplectic Viscous Fluid Mechanics of the Fabric / Article 27 : Ontologie, histoire homothétique et mécanique des fluides visqueux symplectiques de la Trame

This paper establishes the complete physical and mathematical identity card of the "Fabric" (la Trame) within the framework of Massau Kinematics. Far from being a passive geometric vacuum or a static aether, the Fabric is defined as a substantial continuous medium governed by inc...

Note 15: Kinematic Primacy and the Symplectic Clock of Expansion / Note 15 : La Primauté Cinématique et l'Horloge Symplectique de l'Expansion

This note completes the transition from a static geometric topology to a continuous fluid mechanics within Symplectic Kinematics. By postulating phase space as the primary ontological reality, the dynamics of expansion are resolved by an absolute clock beating at a strict angular...

Note 15: Kinematic Primacy and the Symplectic Clock of Expansion / Note 15 : La Primauté Cinématique et l'Horloge Symplectique de l'Expansion

This note completes the transition from a static geometric topology to a continuous fluid mechanics within Symplectic Kinematics. By postulating phase space as the primary ontological reality, the dynamics of expansion are resolved by an absolute clock beating at a strict angular...

Note 14: The Kinematic Wave, the Mass Matrix, and the Relativity of the Planck Mass / Note 14 : L'Onde Cinématique, la Matrice des Masses et la Relativité de la Masse de Planck

In Massau Kinematics, the dynamic mass of the Universe is a geometric property deduced from wave mechanics. This note demonstrates that mass is strictly bound to the Planck Force and the luminous asymptote. Applying the invariant K quantifies the mass relaxation, from an original...

The Trigonometry of Expansion, the Hubble Sag, and the Unlocking of Luminous Asymptotes / La Trigonométrie de l'Expansion, le Fléchissement de Hubble et le Déverrouillage des Asymptotes Lumineuses

Massau Kinematics proposes to resolve the "Hubble Tension" through the rigorous application of symplectic geometry to the phase space. By algebraically deducing an absolute rectilinear expansion rate (H_max = 96.55 km/s/Mpc), this model demonstrates that the geometric deceleratio...

Kinematic Note 11: The Double Topological Transition - From Light to Mass (and vice versa) / Note Cinématique 11 : La Double Transition Topologique - De la Lumière à la Masse (et inversement)

In response to the conceptual limits of the Standard Model regarding the "creation" or "annihilation" of matter, this note reinterprets the equivalence equation E=mc² through the lens of symplectic geometry. Light and mass are described here not as distinct entities, but as two t...