From Classical Mechanics to Quantum Field Theory
228 From Classical Mechanics to Quantum Field Theory. A Tutorial To distinguish between both cases one has to work out the pertu ...
A Concise Introduction to Quantum Field Theory 229 possibility of having different field theories with the same Schwinger functi ...
230 From Classical Mechanics to Quantum Field Theory. A Tutorial grant FPA2015-65745-P and DGA-FSE grant 2015-E24/2 and the COST ...
A Concise Introduction to Quantum Field Theory 231 Now, from the last three terms only two,f(0) andf′′′(0) do not vanish because ...
232 From Classical Mechanics to Quantum Field Theory. A Tutorial gets its main contribution from the interval (−c, c). The main ...
A Concise Introduction to Quantum Field Theory 233 Gaussian Measures in Hilbert Spaces Gaussian probability measures can be also ...
234 From Classical Mechanics to Quantum Field Theory. A Tutorial functions is the topologicaldualof the space of distributions w ...
A Concise Introduction to Quantum Field Theory 235 that determines the time evolution of the system for any kind of Hamiltonian ...
236 From Classical Mechanics to Quantum Field Theory. A Tutorial In the case of the one-dimensional harmonic oscillator, the Poi ...
A Concise Introduction to Quantum Field Theory 237 [6] H.B.G. Casimir,On the attraction between two perfectly conducting plates, ...
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Index C∗-algebra, 89 ∗ -algebra, 89 -homomorphism, 89 -isomorphism, 89 -representation, 93 admissible triple, 20, 23 analytic ve ...
240 From Classical Mechanics to Quantum Field Theory. A Tutorial time, 220, 221 transformations, 222 Euler-Lagrange, 193, 201 Eu ...
Index 241 number operator, 12, 16, 28, 30, 35, 104 observables classical, 4 maximal set of compatible, 151 quantum, 4, 64 space ...
242 From Classical Mechanics to Quantum Field Theory. A Tutorial point spectrum, 105 residual spectrum, 105 standard model, 191, ...
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