图书标签: 数学-ddg  geometry  Math   

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“instead of considering the vertices/edges/faces of one surface, one considers the surface together with its offset or equivalentlythe surface with its “Gauss map.” This avoids the tricky problem ofdefining the normals (thus guaranteeing convergence), but more than that, we have a consistent theory”

“instead of considering the vertices/edges/faces of one surface, one considers the surface together with its offset or equivalentlythe surface with its “Gauss map.” This avoids the tricky problem ofdefining the normals (thus guaranteeing convergence), but more than that, we have a consistent theory”

“instead of considering the vertices/edges/faces of one surface, one considers the surface together with its offset or equivalentlythe surface with its “Gauss map.” This avoids the tricky problem ofdefining the normals (thus guaranteeing convergence), but more than that, we have a consistent theory”

“instead of considering the vertices/edges/faces of one surface, one considers the surface together with its offset or equivalentlythe surface with its “Gauss map.” This avoids the tricky problem ofdefining the normals (thus guaranteeing convergence), but more than that, we have a consistent theory”

“instead of considering the vertices/edges/faces of one surface, one considers the surface together with its offset or equivalentlythe surface with its “Gauss map.” This avoids the tricky problem ofdefining the normals (thus guaranteeing convergence), but more than that, we have a consistent theory”