Laurent Nottale
Liste des publications sur le thème: "Relativité
d'échelle et espaces-temps fractals".
(source : site Web Laurent Nottale
- 2000)
"Fractals and Non-Standard Analysis".
"Sur le temps de la microphysique".
"Fractals and the Quantum Theory of Space-Time".
"The fractal structure of the quantum space-time".
"The Fractal Structure of the Quantum Space-Time".
"Fractals and Quantum Theory of Space-Time".
"The Theory of Scale Relativity".
"Distances et Relativité"
Nottale, L., 1993, (World Scientific, 1993), 333 pp.
"Fractal Space-Time and Microphysics: Towards a Theory of Scale Relativity."
Pour une traduction (© World Scientific) du Chapitre 1 (Introduction) et du Chapitre 2 (Relativité et Physique Quantique), cliquer ici.
"Emergence of structures from chaos."
"Scale-Relativity, Fractal Space-Time and Quantum Mechanics".
"Scale-Relativity: From Quantum Mechanics to Chaotic Dynamics".
"Scale-Relativity: First Steps toward a Field Theory".
"Univers Primordial et Relativité d'Echelle".
"New Formulation of Stochastic Mechanics. Application to Chaos".
"Scale Relativity: Many-Particle Schrödinger Equation".
"L'Espace-Temps Fractal".
"Scale Relativity and Structuration of the Universe".
Nottale, L., 1996, Chaos, Solitons and Fractals, 7, 877-938
"Scale Relativity and Fractal Space-Time: Application to Quantum Physics, Cosmology and Chaotic systems".
"Scale relativity and quantization of extrasolar planetary systems".
"Scale relativity and quantization of the Solar System".
"Scale relativity and quantization of the universe. I. Theoretical framework"
"Scale relativity"
"La relativité d'échelle".
"Scale-relativity and universal structures in planetary systems".
"Sommes-nous dans un trou noir ?".
"The scale-relativistic view of the world".
"Dimension fractale et relativité d'échelle".
"Relativité d'échelle et cosmologie".
"Scale relativity and quantization of planet obliquities".
³Scale Relativity and Quantization of the Planetary System around the pulsar PSR B1257+12 ².
"Scale relativity and Schrödinger's equation".
"Scale relativity, fractal space-time and gravitational structures".
Laurent Nottale, (Hachette Littératures, 1998, collection Sciences), 319 pp.
"La Relativité dans tous ses Etats : Au delà de l'Espace-Temps".
"The Scale-Relativity Program".
"Relativité d'échelle et structuration gravitationnelle".
"L'arbre de la vie a-t-il une structure fractale ?"
"Relativité restreinte d'échelle et cosmologie".
"Scale relativity and exoplanet orbit quantization".
"Scale relativity and quantization of planetary systems".
"La théorie de la relativité d'échelle: réflexions pour une application à l'halieutique"
"De la relativité du mouvement à la relativité d'échelle".
"Relativité d'échelle: structure de la théorie".
"Relativité d'échelle et morphogénèse".
Nottale, L., Chaline, J., & Grou, P., (Hachette Littératures, Mars 2000), 380pp.
"Les arbres de l'évolution: Univers, Vie, Sociétés".
"The Quantization of the Universe.
II. Gravitational systems, en préparation.
III. Comparison to observational data, en préparation.
"Scale relativity and quantization of satellite systems
"Quantization of binary stars".
"Quantization of eccentricities in planetary systems".
"Scale relativity and global redshift quantization".
"Special scale-relativity and cosmology".
"Scale Dynamics".
"Scale relativity and the fine structure constant".
"Scale relativity and the QCD coupling constant".
"Mach principle, Dirac large numbers, vacuum energy density and the cosmological constant problem in scale relativity ".
Autres publications sur la relativité d'échelle (ou qui lui sont reliées)
"String theory, scale relativity and the generalized uncertainty principle"
"Incorporating the scale-relativity principle in string theory and extended objects"
"Possible Statistics of Scale Invariant Systems"
"Numerical simulation of a quantum particle in a box"
"A scaling medium representation, a discussion on well-logs, fractals and waves" (voir en particulier l'Epilogue)
"Covariance in general relativity and scale-covariance in scale-relativity, quadratic invariants and Leibniz rule"
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