Both the operators and the state vectors have time dependence in, for 10 points, what picture of quantum mechanics which is thus intermediate between the Schrodinger and Heisenberg pictures?
The ground state in this formalism can be related to the ground state in a different formalism by the Gell-Mann and Low formula. This formalism is mathematically incompatible with a relativistic quantum field theory according to Haag's theorem. Analysis of the Jaynes-Cummings model involves invoking this formalism, then making the rotating wave approximation. In this formalism, an operator denoted U can be expressed as 1 minus i times a time integral containing U--iteratively solving that equation and introducing the time-ordering operator thus yields an infinite power series solution for the propagator named for Freeman Dyson. In this formalism, the perturbed part of the Hamiltonian is the operator driving the time evolution of the wavefunction. Both the operators and the state vectors have time dependence in, for 10 points, what picture of quantum mechanics which is thus intermediate between the Schrodinger and Heisenberg pictures?
The ground state in this formalism can be related to the ground state in a different formalism by the Gell-Mann and Low formula.
interaction picture [accept the Dirac picture; I guess prompt on quantum field theory or qft]