A scattering tomography method for analyzing scattered waves of waves radiated to an object, the scattering tomography method comprising: radiating the waves to the object from a plurality of transmitting antenna elements arranged on a curved surface; receiving the scattered waves by a plurality of receiving antenna elements arranged on the curved surface; and reconstructing an image relating to information on an interior of the object using, as a boundary condition, scattered wave data representing the scattered waves received by the receiving antenna elements, characterized in that in the reconstructing: a function φ for reconstructing the image relating to the information on the interior of the object is set in advance, the function φ being defined in Expression A; an equation which the function φ satisfies is constructed, the equation being defined in Expression B; a visualization function p that is obtained by solving the equation is derived from the scattered wave data, the visualization function ρ being defined in Expression C, the scattered wave data being obtained by measurement; and the image relating to the information on the interior of the object is reconstructed using the visualization function ρ, [Math. 63] φ x y 1 y 2 z 1 z 2 ω = ∫∫ D e ikρ 1 ρ 1 e ikρ 2 ρ 2 ε ξ η ζ d ξ d η dζ ρ 1 = x − ξ 2 + y 1 − η 2 + z 1 − ζ 2 ρ 2 = x − ξ 2 + y 2 − η 2 + z 2 − ζ 2 [Math. 64] 1 4 Δ 5 2 − 1 c 2 ∂ t 2 ∂ x 2 − ∂ y 1 2 + ∂ z 1 2 ∂ y 2 2 + ∂ z 2 2 φ = 0 [Math. 65] ρ r = Lim t → 0 1 2 π ∫ − ∞ ∞ φ x y y z z k e − ickt d k where in Expression A to Expression C: x, y 1, y 2, z 1, and z 2 are each a coordinate on an arbitrary curve; ξ, η, and ζ are an x-coordinate, a y-coordinate, and a z-coordinate, respectively, of an arbitrary scattering point within a region; c is a speed of propagation; k is wave number; and ω = ck. radiating the waves to the object from a plurality of transmitting antenna elements arranged on a curved surface; receiving the scattered waves by a plurality of receiving antenna elements arranged on the curved surface; and reconstructing an image relating to information on an interior of the object using, as a boundary condition, scattered wave data representing the scattered waves received by the receiving antenna elements, a function φ for reconstructing the image relating to the information on the interior of the object is set in advance, the function φ being defined in Expression A; an equation which the function φ satisfies is constructed, the equation being defined in Expression B; a visualization function p that is obtained by solving the equation is derived from the scattered wave data, the visualization function ρ being defined in Expression C, the scattered wave data being obtained by measurement; and the image relating to the information on the interior of the object is reconstructed using the visualization function ρ, [Math. 63] φ x y 1 y 2 z 1 z 2 ω = ∫∫ D e ikρ 1 ρ 1 e ikρ 2 ρ 2 ε ξ η ζ d ξ d η dζ ρ 1 = x − ξ 2 + y 1 − η 2 + z 1 − ζ 2 ρ 2 = x − ξ 2 + y 2 − η 2 + z 2 − ζ 2 [Math. 64] 1 4 Δ 5 2 − 1 c 2 ∂ t 2 ∂ x 2 − ∂ y 1 2 + ∂ z 1 2 ∂ y 2 2 + ∂ z 2 2 φ = 0 [Math. 65] ρ r = Lim t → 0 1 2 π ∫ − ∞ ∞ φ x y y z z k e − ickt d k where in Expression A to Expression C: x, y 1, y 2, z 1, and z 2 are each a coordinate on an arbitrary curve; ξ, η, and ζ are an x-coordinate, a y-coordinate, and a z-coordinate, respectively, of an arbitrary scattering point within a region; c is a speed of propagation; k is wave number; and ω = ck.