Abstract

The forces exerted by momentum reaction from the potential scattering of nonrelativistic particles are investigated. By application of the adiabatic principle to the variation of a parameterx, the average generalized force $$\bar F_x $$ is expressed as a surface integral of the wave function and its variation. The surface integral is reduced to a form involving particle-flux amplitudes, and derivatives of the collision matrix with respect tox. In this form the results are the same as for radiation-pressure forces in electromagnetism or acoustics. Some implications arising from an identification of the reaction forces with radiation pressures of a Schrodinger field are outlined.

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