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Showing 1 to 9 of 9 for “"Dihedral groups"”.

  1. Soergel Diagrammatics for Dihedral Groups

    … for the category of Soergel bimodules for the dihedral group W, finite or infinite. The (two-colored) Temperley-Lieb category is embedded inside this category as the degree 0 morphisms between color-alternating objects. The indecomposable Soergel bimodules are the images of Jones-Wenzl …

    columbia-diss Repository record for Soergel Diagrammatics for Dihedral Groups (opens in a new tab)

  2. Integral Representations of Dihedral Groups of Order 2p

    Made available in DSpace on 2014-12-05T21:50:23Z (GMT). No. of bitstreams: 1 6206184.pdf: 2275711 bytes, checksum: feebca55d28de0e75afcbaa87d904c0a (MD5) Previous issue date: 1962

    uiuc Repository record for Integral Representations of Dihedral Groups of Order 2p (opens in a new tab)

  3. Average Cayley genus for Cayley maps with dihedral groups

    … for the average Cayley genus is known for the dihedral group with generating set consisting of all the reflections. However, the known formula involves sums of certain coefficients of a generating function and its format does not specifically indicate the Cayley genus distribution. We determine …

    unlv Repository record for Average Cayley genus for Cayley maps with dihedral groups (opens in a new tab)

  4. Fusion of Character Tables and Schur Rings of Dihedral Groups

    … of G. We investigate the case where H is the dihedral group. In many cases, G can be completely determined. In general, G can be proven to have many interesting properties. The theory is developed in terms of S-ring of Schur and Wielandt.

    byu Repository record for Fusion of Character Tables and Schur Rings of Dihedral Groups (opens in a new tab)

  5. The connective K theory of semidihedral groups

    The real connective K-homology of finite groups ko¤(BG), plays a big role in the Gromov-Lawson-Rosenberg (GLR) conjecture. In order to compute them, we can calculate complex connective K-cohomology, ku¤(BG), first and then follow by computing complex connective K-homology, ku¤(BG), or by real …

    whiterose Repository record for The connective K theory of semidihedral groups (opens in a new tab)

  6. Expectation Numbers of Cyclic Groups

    … and second expectation numbers of large cyclic groups. The first chapter introduces the kth expectation number. This formula allows us to determine the expected size of any group. Explicit examples and computations of the first and second expectation number are given in the second chapter. Here …

    wku-diss Repository record for Expectation Numbers of Cyclic Groups (opens in a new tab)

  7. Dihedral non-Abelian Lattice Gauge Theories: Physics and Quantum Simulation

    … physics. In this thesis, we investigate dihedral non-Abelian lattice gauge theories $D_N$---whose small order and finite local dimension make $D_3$ and $D_4$ natural targets for near-term quantum platforms---as a minimal yet physically rich arena for the study of non-Abelian gauge …

    trento Repository record for Dihedral non-Abelian Lattice Gauge Theories: Physics and Quantum Simulation (opens in a new tab)

  8. A probabilistic approach to a classical result of ore

    … ago and deals with the number of commuting subgroups in the subgroups lattice L(G) of G. The extremal case sd(G) = 1 detects a class of groups classified by Iwasawa in 1941 (in fact sd(G) represents a probabilistic measure which allows us to understand how far is G from the groups of Iwasawa). …

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  9. Orders of Perfect Groups with Dihedral Involution Centralizers

    … an element of order 2 whose centralizer in G is dihedral of 2-power order. We study the cases where this centralizer is dihedral of order 8, 16, 32, 64, 128, or 256. It is true in each case that this centralizer is a Sylow 2-subgroup of G. We then use character-theoretic techniques to generate a …

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