Abstract:A new calibration algorithm based on projection matrix is proposed. This algorithm can directly estimate intrinsic parameter matrix from the obtained projection matrix by combining unitary orthogonality of rotation matrix and Cholesky decomposition. Then camera location and orientation matrix can be ultimately obtained when false solutions are excluded by the constraints of rotation matrix, and the estimated parameters of the camera are optimized by regarding the minimum error of reprojection residual as the cost function. A pinhole camera model is taken in this algorithm which is simple and reliable with no need for solving non-linear equation during the execution. Both simulation and true image experiments prove the feasibility and robustness of this algorithm. In addition, its error analysis indicates a further improvement on the accuracy of the calibration algorithm along with the increased known number of space points and the decreased photographic distance.