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Quantum Fields in Curved Space N. D. Birrell, P. C. W. Davies
Publisher: Cambridge University Press

Peter: Have you by any chance read this paper by Robert Wald “The Formulation of Quantum Field Theory in Curved Spacetime.” http://arxiv.org/abs/0907.0416 ? - Guillemin and Sternberg (1990), Symplectic Techniques in Physics. I use what I know (general relativity + quantum fields in slightly curved space) to probe the more mysterious issues (black hole entropy, quantum gravity, ). More precisely, a tensor (1,2) is a a linear operator that maps a point, a linear form field and two vector fields with a real scalar. Quantum Wave Theory proposes a new model of space. If one measures the weight of quantum objects, such as a hydrogen atom, often enough, the result will be the same in the vast majority of cases, but a tiny portion of those measurements give a different reading, in apparent violation of E=mc2. Quantum field theory in curved spacetime predicts that event horizons emit radiation like a black body with a finite temperature. The theory describes space as a continuous, quantized, flexible 'field;' nowhere divided or divisible, but capable of discrete motions of compression and rebound. Semiclassical gravity, is the same name used for "quantum field theory in curved-spacetime" ??? And what about the Unruh effect ??? So, in this article, we'll stick with a curved 2 dimension spacetime to illustrate Einstein's general relativity, like the one on the right, where I drew a possible trajectory in spacetime. This has physicists puzzled, "Then we move it close to Earth's gravitational field, and because of the curvature of space, there is a probability of that electron jumping from the first level to the second. Bratteli and Robinson (2003), Operator Algebras and Quantum Statistical Mechanics. According to the UA physicist, the curvature of space is what makes gravitational mass different from inertial mass. That was based on semiclassical gravity approach??? The Field Equations control the curvature of space-time and represent our theory of gravity, while the Yang-Mills and Dirac equations represent the theory of particle interactions on a quantum level. Has the greatest theoretical physicist of all time really missed the bandwagon of quantum physics? - Wald (1994), Quantum Field Theory in Curved Spacetime. There's actually a we call it a tensor (1,2).