A
wave field control method in an elastic thin plate based on potential theory, comprising: based on
wave propagation principle and
partial differential equation mathematical theory in an elastic medium, describing the
wave field in the elastic thin plate generated by a source term with compact support property, combining partial known data on the boundary of a given region and
radiation conditions at infinity, establishing an external problem of
wave field control; based on the basic solution and potential theory, formulating an integral representation of the wave field satisfying the external problem, obtaining the corresponding relationship between the
boundary data and the wave field; according to the corresponding relationship, converting the wave field control problem in the elastic thin plate into a single-
dipole distribution problem on the boundary of the given region, the goal of the single-
dipole distribution problem is to generate a control field with zero inside the given region and non-zero outside, using the method combining finite difference and numerical integration, discretizing the control field of the wave field, establishing the corresponding relationship between the approximate control field of the wave field and the single-
dipole, based on the corresponding relationship between the approximate control field and the single-dipole, using the method combining finite difference and moment method to establish a boundary
element model, and solving the boundary
element model to obtain the calculated values of the single-dipole position and amplitude, then bringing them into the
discretization expression of the control field of the wave field to obtain the calculated value of the approximate control field of the wave field, finally realizing the control of the wave field in the elastic thin plate.