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+// Copyright (c) 2011 libmv authors.
+//
+// Permission is hereby granted, free of charge, to any person obtaining a copy
+// of this software and associated documentation files (the "Software"), to
+// deal in the Software without restriction, including without limitation the
+// rights to use, copy, modify, merge, publish, distribute, sublicense, and/or
+// sell copies of the Software, and to permit persons to whom the Software is
+// furnished to do so, subject to the following conditions:
+//
+// The above copyright notice and this permission notice shall be included in
+// all copies or substantial portions of the Software.
+//
+// THE SOFTWARE IS PROVIDED "AS IS", WITHOUT WARRANTY OF ANY KIND, EXPRESS OR
+// IMPLIED, INCLUDING BUT NOT LIMITED TO THE WARRANTIES OF MERCHANTABILITY,
+// FITNESS FOR A PARTICULAR PURPOSE AND NONINFRINGEMENT. IN NO EVENT SHALL THE
+// AUTHORS OR COPYRIGHT HOLDERS BE LIABLE FOR ANY CLAIM, DAMAGES OR OTHER
+// LIABILITY, WHETHER IN AN ACTION OF CONTRACT, TORT OR OTHERWISE, ARISING
+// FROM, OUT OF OR IN CONNECTION WITH THE SOFTWARE OR THE USE OR OTHER DEALINGS
+// IN THE SOFTWARE.
+
+#ifndef LIBMV_MULTIVIEW_HOMOGRAPHY_H_
+#define LIBMV_MULTIVIEW_HOMOGRAPHY_H_
+
+#include "libmv/numeric/numeric.h"
+
+namespace libmv {
+
+/**
+ * 2D homography transformation estimation.
+ *
+ * This function estimates the homography transformation from a list of 2D
+ * correspondences which represents either:
+ *
+ * - 3D points on a plane, with a general moving camera.
+ * - 3D points with a rotating camera (pure rotation).
+ * - 3D points + different planar projections
+ *
+ * \param x1 The first 2xN or 3xN matrix of euclidean or homogeneous points.
+ * \param x2 The second 2xN or 3xN matrix of euclidean or homogeneous points.
+ * \param H The 3x3 homography transformation matrix (8 dof) such that
+ * x2 = H * x1 with |a b c|
+ * H = |d e f|
+ * |g h 1|
+ * \param expected_precision The expected precision in order for instance
+ * to accept almost homography matrices.
+ *
+ * \return True if the transformation estimation has succeeded.
+ * \note There must be at least 4 non-colinear points.
+ */
+bool Homography2DFromCorrespondencesLinear(const Mat &x1,
+ const Mat &x2,
+ Mat3 *H,
+ double expected_precision =
+ EigenDouble::dummy_precision());
+
+/**
+ * This structure contains options that controls how the homography
+ * estimation operates.
+ *
+ * Defaults should be suitable for a wide range of use cases, but
+ * better performance and accuracy might require tweaking/
+ */
+struct EstimateHomographyOptions {
+ // Default constructor which sets up a options for generic usage.
+ EstimateHomographyOptions(void);
+
+ // Normalize correspondencies before estimating the homography
+ // in order to increase estimation stability.
+ //
+ // Normaliztion will make it so centroid od correspondences
+ // is the coordinate origin and their average distance from
+ // the origin is sqrt(2).
+ //
+ // See:
+ // - R. Hartley and A. Zisserman. Multiple View Geometry in Computer
+ // Vision. Cambridge University Press, second edition, 2003.
+ // - https://www.cs.ubc.ca/grads/resources/thesis/May09/Dubrofsky_Elan.pdf
+ bool use_normalization;
+
+ // Maximal number of iterations for the refinement step.
+ int max_num_iterations;
+
+ // Expected average of symmetric geometric distance between
+ // actual destination points and original ones transformed by
+ // estimated homography matrix.
+ //
+ // Refinement will finish as soon as average of symmetric
+ // geometric distance is less or equal to this value.
+ //
+ // This distance is measured in the same units as input points are.
+ double expected_average_symmetric_distance;
+};
+
+/**
+ * 2D homography transformation estimation.
+ *
+ * This function estimates the homography transformation from a list of 2D
+ * correspondences by doing algebraic estimation first followed with result
+ * refinement.
+ */
+bool EstimateHomography2DFromCorrespondences(
+ const Mat &x1,
+ const Mat &x2,
+ const EstimateHomographyOptions &options,
+ Mat3 *H);
+
+/**
+ * 3D Homography transformation estimation.
+ *
+ * This function can be used in order to estimate the homography transformation
+ * from a list of 3D correspondences.
+ *
+ * \param[in] x1 The first 4xN matrix of homogeneous points
+ * \param[in] x2 The second 4xN matrix of homogeneous points
+ * \param[out] H The 4x4 homography transformation matrix (15 dof) such that
+ * x2 = H * x1 with |a b c d|
+ * H = |e f g h|
+ * |i j k l|
+ * |m n o 1|
+ * \param[in] expected_precision The expected precision in order for instance
+ * to accept almost homography matrices.
+ *
+ * \return true if the transformation estimation has succeeded
+ *
+ * \note Need at least 5 non coplanar points
+ * \note Points coordinates must be in homogeneous coordinates
+ */
+bool Homography3DFromCorrespondencesLinear(const Mat &x1,
+ const Mat &x2,
+ Mat4 *H,
+ double expected_precision =
+ EigenDouble::dummy_precision());
+
+/**
+ * Calculate symmetric geometric cost:
+ *
+ * D(H * x1, x2)^2 + D(H^-1 * x2, x1)
+ */
+double SymmetricGeometricDistance(const Mat3 &H,
+ const Vec2 &x1,
+ const Vec2 &x2);
+
+} // namespace libmv
+
+#endif // LIBMV_MULTIVIEW_HOMOGRAPHY_H_