Rim in Troja
نویسندگان
چکیده
منابع مشابه
Hopping rim to rim through the Golgi
A novel approach based on tracking the fate of proteins that become 'stapled' to the walls of the Golgi yields insights into the long-sought mechanism of transport through this organelle.
متن کاملRim Hook
We consider the partial order on partitions of integers deened by removal of rim hooks of a given length. The isomorphism between this poset and a product of Young's lattices leads to rim hook versions of Schensted correspondences. Analogous results are given for shifted shapes. A shape, or Young diagram, is a nite order ideal of the lattice P 2 = f(k; l) : k; l 1g. Each shape = f(i; j) : 1 j i...
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The direction of the arrows in the graph encodes the fact that the class depends on these five attributes, and the lack of any arrows between the attributes explicitly encodes the assumption that the attributes are independent (more precisely, the attributes are independent, given we know the class). For example, if A1 is thorax_length and A3 is wingbeat_frequency, this classifier explicitly as...
متن کاملRim Hook Lattices
A partial order is defined on partitions by the removal of rim hooks of a given length. This poset is isomorphic to a product of Young lattices, guaranteeing rim hook versions of Schensted correspondences. Analogous results are given for shifted shapes. 1. Main Results A shape (Young diagram) is a finite order ideal of the lattice P = {(k, l) : k, l ≥ 1}. Shapes form the so-called Young lattice...
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Methods: Three-dimensional computed tomography scans of 30 normal cadaveric specimens were obtained. A virtual model of a generic labral anchor was inserted into the rim of the glenoid at the clockface positions represented by 12:00, 1:30, 3:00, 4:30, 6:00, 7:30, 9:00, and 10:30. At each position, the safe insertion range was the maximal range measured, and the optimal insertion angle was ident...
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ژورنال
عنوان ژورنال: Keria: Studia Latina et Graeca
سال: 2010
ISSN: 2350-4234,1580-0261
DOI: 10.4312/keria.12.1.11-21