Results 201 to 210 of about 19,423 (220)
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A modular equality for m$m$ ‐ovoids of elliptic quadrics
Bulletin of the London Mathematical Society, 2021An m$m$ ‐ovoid of a finite polar space P$\mathcal {P}$ is a set O$\mathcal {O}$ of points such that every maximal subspace of P$\mathcal {P}$ contains exactly m$m$ points of O$\mathcal {O}$ .
Alexander L. Gavrilyuk +2 more
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International Journal of Radiation Oncology, Biology, Physics, 2020
PURPOSE The aim of this study was to investigate the influence of brachytherapy technique and applicator type on target dose, isodose surface volumes, and organ-at-risk (OAR) dose.
M. Serban +19 more
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PURPOSE The aim of this study was to investigate the influence of brachytherapy technique and applicator type on target dose, isodose surface volumes, and organ-at-risk (OAR) dose.
M. Serban +19 more
semanticscholar +1 more source
, 2020
The percolation behavior of composites comprising complex-shaped particles is a recurrent problem in materials science. Previous studies focused on the symmetric particles such as spheres, ellipsoids, spherocylinders, etc.
Mingqi Li, Huisu Chen, Jianjun Lin
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The percolation behavior of composites comprising complex-shaped particles is a recurrent problem in materials science. Previous studies focused on the symmetric particles such as spheres, ellipsoids, spherocylinders, etc.
Mingqi Li, Huisu Chen, Jianjun Lin
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A common generalization of hypercube partitions and ovoids in polar spaces
Designs, Codes and CryptographyWe investigate what we call generalized ovoids, that is families of totally isotropic subspaces of finite classical polar spaces such that each maximal totally isotropic subspace contains precisely one member of that family.
J. D'haeseleer +2 more
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On m-ovoids of regular near polygons
Des. Codes Cryptogr., 2016We generalise the work of Segre (Ann Mat Pura Appl 4(70):1–201, 1965), Cameron et al. (J Algebra 55(2):257–280, 1978), and Vanhove (J Algebr Comb 34(3):357–373, 2011) by showing that nontrivial m-ovoids of the dual polar spaces $$\mathsf {DQ}(2d, q)$$DQ ...
J. Bamberg, Jesse Lansdown, Melissa Lee
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New Non-existence Proofs for Ovoids of Hermitian Polar Spaces and Hyperbolic Quadrics
, 2017J. Bamberg, J. De Beule, F. Ihringer
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Ovoids, spreads and m-systems of finite classical polar spaces
, 2016J. Hirschfeld, J. Thas
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Measurement of dose perturbation around shielded ovoids in high-dose-rate brachytherapy.
Brachytherapy, 2011M. Hira +3 more
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On Ovoids of Parabolic Quadrics
Des. Codes Cryptogr., 2006Simeon Ball, P. Govaerts, L. Storme
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