On Hammer's X-Ray Problem
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Publication:3207685
DOI10.1112/jlms/s2-21.1.171zbMath0417.52005OpenAlexW1975333505MaRDI QIDQ3207685
Richard J. Gardner, Peter McMullen
Publication date: 1980
Published in: Journal of the London Mathematical Society (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1112/jlms/s2-21.1.171
Related Items (26)
On the well-posedness of the Hammer X-ray problem ⋮ On the geometric structure of lattice \(U\)-polygons ⋮ A solution to Hammer's X-ray reconstruction problem ⋮ An algorithm for reconstructing convex bodies from their projections ⋮ Ghosts in discrete tomography ⋮ Discrete tomography: Determination of finite sets by X-rays ⋮ Reconstructing plane sets from projections ⋮ Sharp affine stability estimates for Hammer's problem ⋮ X-rays of polygons ⋮ Discrete Q-Convex Sets Reconstruction from Discrete Point X-Rays ⋮ Convex decomposition of \(U\)-polygons ⋮ Subdivision algorithms and the kernel of a polyhedron ⋮ Reconstruction of hv-convex sets by their coordinate X-ray functions ⋮ Discrete tomography determination of bounded sets in \(\mathbb{Z}^n\) ⋮ Affinely regular polygons as extremals of area functionals ⋮ Determination of Q-convex sets by X-rays ⋮ When do sections of different dimensions determine a convex body? ⋮ Stability in discrete tomography: some positive results ⋮ Identifying a polytope by its fibre polytopes ⋮ A note on affinely regular polygons ⋮ Geometric tomography of convex cones ⋮ Uniqueness in discrete tomography of Delone sets with long-range order ⋮ On the existence of \(U\)-polygons of class \(c\geq 4\) in planar point sets ⋮ Histogram tomography ⋮ An experimental study of the stability problem in discrete tomography ⋮ Determination of Q-convex bodies by X-rays
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