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Affine epipolar geometry via factorization method and its a

机译:仿射对极几何分解方法及其应用

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Abstract: We present the intuitive interpretation of affine epipolar geometry for the orthographic, scaled orthographic, and paraperspective projection models in terms of the factorization method for the generalized affine projection (GAP) model proposed by Fujiki and Kurata (1997). Using the GAP model introduced by Mundy and Zisserman (1992), each affine projection model can be resolved into the orthographic projection model by the introduction of virtual image planes, then the affine epipolar geometry can be simply obtained from the estimation of the factorization method. We show some experiments using synthetic data and real images and also demonstrate to reconstruct the dense 3D structure of the object.!13
机译:摘要:我们根据Fujiki和Kurata(1997)提出的广义仿射投影(GAP)模型的分解方法,直观地解释了正射投影,比例正射投影和准透视投影模型的仿射极几何。使用Mundy和Zisserman(1992)引入的GAP模型,可以通过引入虚像平面将每个仿射投影模型分解为正射投影模型,然后可以通过分解方法的估计简单地获得仿射对极几何形状。我们展示了使用合成数据和真实图像进行的一些实验,并演示了如何重建对象的密集3D结构。13

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