MAXIMAL SPACE ISOTROPY - AN INTERPRETATION OF COSMOLOGY
Author: Nicolae Mazilu
Published on Saturday, January 12th, 2008 in category ProtoQuant
VI. References
Bateman, H. (1915): The Mathematical Analysis of Electrical and Optical Wave Motion, Dover Publications
Bromwich, T. J. I’A (1901): Conformal Space Transformations, Proceedings of the London Mathematical Society, Vol. 33, pp. 185 - 192, November 1900 - February 1901
Burnside, W. S., Panton, A. W. (1960): The Theory of Equations, Dover Publications
Campbell, J. E. (1903): Introductory Treatise to Lie’s Theory of Finite Continuous Transformation Groups, Clarendon Press, Oxford;
De Broglie, L. (1923): Ondes et Quanta, Comptes Rendus de l’Académie des Sciences, Paris, Vol. 177, pp. 507 – 510
Disney, M. J. (2000): The Case Against Cosmology, General Relativity and Gravitation, Vol. 32 (6), pp. 1125 – 1134
Green, H. S., Wolf, E. (1953): A Scalar Representation of Electromagnetic Fields, Proceedings of the Physical Society of London, Vol. 66A, pp. 1129 – 1137
Jaynes, E. T. (1973): The Well – Posed Problem, Foundations of Physics, Vol. 3, pp. 477 – 493
Klein, F. (1891): Considérations Comparatives sur les Recherches Géométriques Modernes, Annales Scientifiques de l’École Normale Supérieure, Tome 8, pp. 87 – 109; 173 – 199. (French translation of the Erlanger Program from 1872)
Love, A. E. H. (1944): A Treatise on the Mathematical Theory of Elasticity, Dover Publications
Sciama, D. W. (1961): Les Trois Lois de la Cosmologie, Annales de l’Institut Henri Poincaré, Tome 17, pp.13 – 24, L’Observation et la Cosmologie, Ibid. pp. 25 – 36
Yamamoto, T. (1952): The Analytic Representation of Spin, Progress of Theoretical Physics (Japan), Vol. 8, p. 258