Stochastic Processes and the Dirac Equation with External Fields
Jae-weon Lee, Eok Kyun Lee, Hae Myoung Kwon, In-gyu Koh, Yeong Deok Han
Abstract
The equation describing the stochastic motion of a classical particle in 1+1-dimensional space-time is connected to the Dirac equation with external gauge fields. The effects of assigning different turning probabilities to the forward and the backward moving particles in time are discussed.
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