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71 lines
1.9 KiB
Python
71 lines
1.9 KiB
Python
import numpy as np
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def umeyama(src, dst, estimate_scale):
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"""Estimate N-D similarity transformation with or without scaling.
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Parameters
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----------
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src : (M, N) array
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Source coordinates.
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dst : (M, N) array
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Destination coordinates.
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estimate_scale : bool
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Whether to estimate scaling factor.
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Returns
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-------
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T : (N + 1, N + 1)
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The homogeneous similarity transformation matrix. The matrix contains
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NaN values only if the problem is not well-conditioned.
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References
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----------
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.. [1] "Least-squares estimation of transformation parameters between two
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point patterns", Shinji Umeyama, PAMI 1991, DOI: 10.1109/34.88573
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"""
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num = src.shape[0]
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dim = src.shape[1]
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# Compute mean of src and dst.
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src_mean = src.mean(axis=0)
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dst_mean = dst.mean(axis=0)
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# Subtract mean from src and dst.
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src_demean = src - src_mean
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dst_demean = dst - dst_mean
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# Eq. (38).
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A = np.dot(dst_demean.T, src_demean) / num
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# Eq. (39).
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d = np.ones((dim,), dtype=np.double)
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if np.linalg.det(A) < 0:
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d[dim - 1] = -1
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T = np.eye(dim + 1, dtype=np.double)
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U, S, V = np.linalg.svd(A)
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# Eq. (40) and (43).
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rank = np.linalg.matrix_rank(A)
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if rank == 0:
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return np.nan * T
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elif rank == dim - 1:
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if np.linalg.det(U) * np.linalg.det(V) > 0:
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T[:dim, :dim] = np.dot(U, V)
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else:
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s = d[dim - 1]
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d[dim - 1] = -1
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T[:dim, :dim] = np.dot(U, np.dot(np.diag(d), V))
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d[dim - 1] = s
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else:
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T[:dim, :dim] = np.dot(U, np.dot(np.diag(d), V.T))
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if estimate_scale:
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# Eq. (41) and (42).
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scale = 1.0 / src_demean.var(axis=0).sum() * np.dot(S, d)
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else:
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scale = 1.0
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T[:dim, dim] = dst_mean - scale * np.dot(T[:dim, :dim], src_mean.T)
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T[:dim, :dim] *= scale
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return T |