Abstract
Galvanomagnetic phenomena in organic conductors with a quasi-two-dimensional energy spectrum of an arbitrary form in the presence of several groups of charge carriers whose states belong to Fermi surface sheets with different topological structures are considered. The dependences of magnetoresistance, Shubnikov-de Haas oscillations, and Hall field on the intensity and orientation of a strong magnetic field with respect to the normal to layers n are analyzed for a Fermi surface consisting of a weakly corrugated cylinder and a plane weakly corrugated along the pz=pn plane.
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