Physical Principles in Revealing the Working Mechanisms of Brain. Part IV

[1] Georgescu-Roegen N., On the Texture of the Arithmetical Continuum, Appendix A in The Entropy Law and the Economic Process, Harvard University Press, Cambridge MA, USA (1971). Search in Google Scholar

[2] Fixsen D. J., Cheng E. S., Gales J. M., Mather J. C., Shafer R. A., Wright E. L., The Cosmic Microwave Background Spectrum from the Full COBE FIRAS Data Set, The Astrophysical Journal, Volume 473, pp. 576 – 587 (1996). Search in Google Scholar

[3] Mazilu N., Black-Body Radiation Once More, Bulletin of the Polytechnic Institute of Jassy, Volume 54, pp. 69 – 97 (2010). Search in Google Scholar

[4] Wien W., Lummer O., Methode zur Prüfung des Strahlüngsgesetzes absolut schwarzer Körper, Annalen der Physik (Wiedemann), Band 56, pp. 451 – 456 (1895). Search in Google Scholar

[5] Ramón y Cajal S., La Fine Structure des Centres Nerveux, Proceedings of the Royal Society of London, Series A, Volume 55, pp. 444 – 468 (1894). Search in Google Scholar

[6] Litt B., Dipoles and the EEG, American Journal of EEG Technology, Volume 31(2), pp. 119 – 121 (1991). Search in Google Scholar

[7] Shipton H. W., Dipole Theory, American Journal of EEG Technology, Volume 31(2), pp. 123 – 124 (1991). Search in Google Scholar

[8] Niedermeyer E., Dipole Theory and Electroencephalography, Clinical Electroencephalography, Volume 27(3), pp. 121 – 131 (1996). Search in Google Scholar

[9] Schomer D. L., Lopes da Silva F. H., Niedermeyer’s Electroencephalography: Basic Principles, Clinical Applications, and Related Fields (7th edition), Oxford University Press (2017). Search in Google Scholar

[10] Mazilu N., The Case for Procopiu’s Quantum, Memoirs of the Scientific Sections of the Romanian Academy, Tome XLV, pp. 51 – 124; prepublished at viXra:2207.0054v1 (2022). Search in Google Scholar

[11] Mazilu N., (a)The Physical Basis of Procopiu’s Quantization, to appear in Memoirs of the Scientific Sections of the Romanian Academy, Tome XLVI; prepublished at viXra:2308.0135v1; (b) The Instanton: a Conspicuous Case of Scale Transition, to be published (2023). Search in Google Scholar

[12] Horwitz B., The Elusive Concept of Brain Connectivity, NeuroImage, Volume 19, pp. 466 – 470 (2003). Search in Google Scholar

[13] O’Keefe J., Nadel L., The Hippocampus as a Cognitive Map, Clarendon Press, Oxford, UK (1978). Search in Google Scholar

[14] Eichenbaum H., The Hippocampus as a Cognitive Map…of Social Space, Neuron, Volume 87(1), pp. 9 – 11 (2015). Search in Google Scholar

[15] Longuet-Higgins H. C., (a) Holographic Model of Temporal Recall, Nature, Volume 217, p. 104; (b) The Non-Local Storage of Temporal Information, Proceedings of the Royal Society of London, Series B, Volume 171, pp. 327 – 334 (1968). Search in Google Scholar

[16] Darwin C. G., Free Motion in the Wave Mechanics, Proceedings of the Royal Society of London Series A, Volume 117, pp. 258 – 293 (1927). Search in Google Scholar

[17] Edelman G. M., Surface Modulation in Cell Recognition and Cell Growth, Science, Volume 192, pp. 218 – 226 (1976). Search in Google Scholar

[18] Edelman G. M., Cell-Adhesion Molecules: a Molecular Basis for Animal Form, Scientific American, Volume 250(4), pp. 118 – 129 (1984). Search in Google Scholar

[19] Edelman G. M., Neural Darwinism. The Theory of Neuronal Group Selection, Basic Books, Inc., Publisher, New York (1987). Search in Google Scholar

[20] Edelman G. M., Topobiology. An Introduction to Molecular Embriology, Basic Books, A Division of HarperCollins Publishers, Inc. (1988). Search in Google Scholar

[21] Edelman G. M., Remembering the Present. A Biological Theory of Consciousness, Basic Books, Inc., Publisher, New York (1989). Search in Google Scholar

[22] Tononi G., Edelman G. M., Consciousness and Complexity, Science, Volume 282, pp. 1846 – 1851 (1998). Search in Google Scholar

[23] Gabor D., Nelson C. V., Determination of the Resultant Dipole of the Heart from Measurements on the Body Surface, Journal of Applied Physics, Volume 25(4), pp. 413 – 416 (1954). Search in Google Scholar

[24] Catania K. C., The Astonishing Behavior of Electric Eels, Frontiers in Integrative Neuroscience, Volume 13, Article 23 (2019). Search in Google Scholar

[25] Katz E., Concerning the Number of Independent Variables of the Classical Electromagnetic Field, American Journal of Physics, Volume 33, pp. 306 – 312 (1965). Search in Google Scholar

[26] Arnold V., Geometric Methods in the Theory of Ordinary Differential Equations, 2^nd Edition, Springer (1988). Search in Google Scholar

[27] Stavroudis O. N., The Optics of Rays, Wavefronts, and Caustics, Academic Press, New York and London (1972). Search in Google Scholar

[28] Stavroudis O. N., The Mathematics of Geometrical and Physical Optics, Wiley-VCH Verlag GmbH &Co. KGaA, Weinheim, Germany (2006). Search in Google Scholar

[29] Duval Ch., Ovsienko V., Lorentzian Worldlines and the Schwarzian Derivative, Functional Analysis and its Applications, Volume 34(2), pp. 135 – 137 (2000). Search in Google Scholar

[30] Carathéodory C., Geometrische Optik, Springer, Berlin; see also Geometrical Optics, English translation by D. H. Delphenich, of the original German work; to be found at neo-classical-physic.info (1937). Search in Google Scholar

[31] Einstein A., Cosmological Considerations on the General Theory of Relativity, in The Principle of Relativity, a Collection of Original Memoirs on the Special and General Theory of Relativity, Dover Publications, 1923, 1952, 2003. English translation of the German original from Sitzungsberichte der Preussischen Akademie der Wissenschaften, 1917 (1917). Search in Google Scholar

[32] Sitter W. de, On the relativity of inertia. Remarks concerning Einstein’s latest hypothesis, Proceedings of the Royal Netherlands Academy of Arts and Sciences at Amsterdam, Volume 19, pp. 1217 – 1225 (1917). Search in Google Scholar

[33] Einstein A., (a) A New Formal Interpretation of Maxwell’s Field Equations of Electrodynamics, English translation of the German original from Sitzungsberichte der Preussischen Akademie der Wissenschaften, 1916, pp. 184 – 188; reproduced in The Collected Papers of Albert Einstein, Volume 6, Princeton University Press, as Document 27; (b) The Foundation of the General Theory of Relativity, English translation of the German original from Annalen der Physik, Volume 49, pp. 769 – 822; reproduced in The Collected Papers of Albert Einstein, Volume 6, Princeton University Press, as Document 30 (1916). Search in Google Scholar

[34] Mazilu N., (a) Physical Principles in Revealing the Working Mechanisms of Brain,Part II, Bulletin of the Polytechnic Institute of Jassy, Volume 66 (70), Issue 1, pp. 33 – 69; (b) Part III, Bulletin of the Polytechnic Institute of Iași, Volume 66 (70), Issue 3, pp. 30 – 60; cited as II and III, respectively; (c)The Fundamental Physics of de Broglie’s Waves: Part One, viXra:2012.0021 (2020). Search in Google Scholar

[35] Cayley A., A Sixth Memoir upon Quantics, Philosophical Transactions of the Royal Society of London, Volume 149, pp. 61 – 90. Reproduced in The Collected Mathematical Works of Arthur Cayley, Volume II, pp. 561 – 592, Cambridge University Press (1859). Search in Google Scholar

[36] Klein F., Sur la Géométrie Dite non Euclidienne, Annales de la Faculté des Sciences de Toulouse, 1^re série, Tome 11(4), pp. G1 – G62. (French translation of the German original from 1871) (1897). Search in Google Scholar

[37] Barbilian D., Die von Einer Quantik Induzierte Riemannsche Metrik, Comptes Rendus de l’Académie Roumaine des Sciences, Volume 2, p. 198 (1937). Search in Google Scholar

[38] Pierpont J., On the Geometry whose Absolute is a Ruled Quadric, Monatshefte für Mathematik und Physik, Volume 35(1), pp. 111 – 128 (1928). Search in Google Scholar

[39] Barbilian D., Geometry and the Theory of Functions, in The Didactic Works of Dan Barbilian, Volume III, pp. 5 – 167, Editura Tehnică, Bucharest (in Romanian) (1974). Search in Google Scholar