In quantum optics, the Heisenberg picture, in which the optical fields can be treated as conjugate positions and momenta of
quantized harmonic oscillators, as it is easy to substitute optical fields in classical electromagnetic problems with noncommutative
operators and obtain the Heisenberg equations of motion. Once the operator equations are solved, it is possible obtain various
quantum properties of the optical fields via noncommutative algebra. The Heisenberg picture is often not without shortcomings. Its
difficulties have led to a growing appreciation of the Schrödinger picture, where the photons are treated as an ensemble of bosons
and the evolution of the many-photon probability can be used. This is more intuitive approach that has led to great success in the
quantum theory of solitons. Instead of solving the formidable nonlinear operator equations, we can obtain analytic solutions from
the linear boson equations in plasmatic the Schrödinger picture which lead to the theory of Plasmatic Moving Frames.
Keywords: The Heisenberg Picture; The Optical Fields; The Plasma in Physics; Plasma in Medicine; The Many Photon Probability;
Solitons, The Schrödinger Picture; Nonlinear Operator Equations; Plasmatic Moving Frame