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236-256

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- [1] K. A. Kabe, Dissertation submitted to the Physics Department of Mumbai University (2011). Blackhole Dynamic Potentials and Condensed Geometry: New Perspectives on Blackhole Dynamics and Modern Canonical Quantum General Relativity (a monograph published on invited contribution in Lambert Akademik Verlag LAP) ibid., Condensed Geometry: Quantum canonical phase transitions in the Loop quantum gravity regime, EJTP 10 101-110 (2013).
- [2] Hugo Touchette, Simple Spin Models with Non-Concave Entropies, Am. J. Phys. 76(1), 26 (2008); J. Fernando Barbero G. and Iñaki Garay, Classical and Quantum Behavior of Dynamical Systems Defined by Functions of Solvable Hamiltonians, Am. J. Phys. 76(2), 153 (2008).
- [3] C.N. Yang, The Spontaneous Magnetization of a Two-Dimensional Ising Model, Phys. Rev. 85, 808-816 (1952).
- [4] E. Madelung, Die Mathematischen Hilfsmittel des Physikers. (Springer, Leipzig, 1922, 1925,1935; Dover, New York, 1943); ibid., Quantentheorie in Hydrodynamischer Form, Zeitsch. f. Phys. 40, 322-326 (1926).
- [5] A. Korn, Schrödingers Wellenmechanik und meine mechanischen Theorien, Zeitschr. F. Phys. 44, 745-753 (1927).
- [6] A. Isakson, Zum Aufbau der Schrödinger Gleichung, ZeitSchr. F. Phys. 44, 893-899 (1927).
- [7] K. A. Kabe, Condensed Geometry III: The Fluid of Light Cones and a New Form of the Hamiltonian constraint, in preparation.
- [8] K. A. Kabe, Condensed Geometry IV: Exact solution of an Ising Model of Light Cones, in preparation.
- [9] K. A. Kabe, Quantum Chronodynamics (QChrD): A Canonical Operator for Time in Quantum General Relativity, under preparation.
- [10] L. Motl, Thiemann's Mistake in The Reference Frame.
- [11] L. Smolin, Strings as perturbations of evolving spin-networks, hep-th/9801022v1 (1998).
- [12] P. Candelas et. al. Vacuum Configuration of Superstrings, Nucl. Phys. B43-76 (1984).

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bwmeta1.element.psjd-bcb86f05-c23f-41b0-8a27-778e8be707f4

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