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1021por Schellekens, A.N.“…It is shown if such a theory has any spin-1 currents, it is either the Leech lattice CFT, or it can be written as a tensor product of Kac-Moody algebras with total central charge 24. The total number of combinations of Kac-Moody algebras for which meromorphic $c=24$ theories may exist is 221. …”
Publicado 1992
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1022por Pople, Diane, Monk, Edward J M, Evans, Stephanie, Foulkes, Sarah, Islam, Jasmin, Wellington, Edgar, Atti, Ana, Hope, Russell, Robotham, Julie, Hopkins, Susan, Brown, Colin S, Hall, Victoria J, Adebiyi, Omoyeni, Adeboyeku, David, Aeron-Thomas, Jonnie, Aga, Masood, Agwuh, K, Ahmad, S, Akhtar, Talat, Akhtar, S, Aldridge, N, Al-Khafaji, Zehra’a, Allsop, Lynne, Ambalkar, Shrikant, Andrews, Nick, Arenas-Pinto, Alejandro, Ashby, Helen, Ashcroft, John, Ashton, Maxine, Auckland, Cressida, Bagary, Manny, Baillon, Sarah, Bain, Steve, Bakker, Philippa, Barbour, Lisa, Barnes, T, Bateman, Vhairi, Beekes, Mandy, Berry, L, Bhayani, Janki, Bishop, Jennifer, Bishop, Lisa, Black, Karen, Board, Sarah, Boss, David, Boulos, Angel, Boyd, G, Brake, Simon, Brand, Sarah, Broadley, Andrew, Brookes, Claire, Brooks, Tim, Brown, Alison, Brown, Kerryanne, Browne, D, Burns, Philippa, Burton, Ben, Butt, Georgina, Calbraith, Davina, Cameron, Euan, Chand, Meera, Chandrasekaran, Badrinathan, Charlett, Andre, Chaudhuri, Ray, Chawla, Anu, Chenoweth, H, Chitalia, Nihil, Cochrane, Alexandra, Coke, Louise, Cole, Michelle, Coles, Holly, Colton, James, Conneely, Joanna, Conneely, Paul, Corless, Claire, Corrigan, Dianne, Court, Kathryn, Cowley, Anna, Cowling, Peter, Cromey, Lisa, Crosby-Nwaobi, Roxanne, Crowe, Jane, D’Arcangelo, Silvia, Dave, Ananta, Dawson, Joy, de Lacy, Ellen, de Silva, Thushan, Del Rosario, Ismaelette, Democratis, Jane, Dhasmana, Devesh, Diaz, Stephanie, Dimmer, Allison, Ditchfield, Lisa, Dobbie, Laura, Doel, Allison, Donaghy, Tracy, Duff, Christopher, Dytmer, David, Easom, Nicholas, Edgar, Joanne, Edmunds, Tracy, Elliott, John, Ellis, Yvette, Elumogo, Ngozi, Kirby, Eve Etell, Faris, Barzo, Favager, Clair, Finlayson, Lauren, Ford, Christine, Fowler, Susan, Fowles-Gutierrez, Nabila, Fraile, Eva, Frieslick, Joan, Froude, Susannah, Gallagher, Eileen, Galliford, Joanne, Game, F, Geen, John, Gibson, Hannah, Giles, J, Goldberg, David, Goodwin, Jayne, Gormley, S, Gould, Imogen, Grant, Alison, Graves, Jennifer, Gray, Kim, Gray, Joanne, Gray, Katherine, Green, Marie, Greenwood, Susan, Guha, Simantee, Hacon, Christian, Halkes, Mathew, Hams, Steve, Hanison, Esther, Hanna, Elinor, Harbham, Pratap, Harman, Paula, Harris, Edward, Harris, Penny, Harrison, G, Harvey, D, Harwood, J, Hatton, Jonathan, Hawkins, April, Hettiarachchi, Nipunadi, Hewson, Jacqueline, Higham, Andrew, Hinch, Sarah, Ho, Antonia, Hoad, Ina, Holliday, Kyra, Hollinshead, Kathryn, Holmes, Christopher, Horne, Stacey, Horsley, A, Houston, Angela, Howard, M, Howard, Joanne, Howcroft, Deborah, Howell, Kate, Huang, Y, Hudson, Karen, Hughes, Lauren, Insalata, Ferdinando, Irvine, Val, James, Kate, Johnston, Frances, Johnstone, Helen, Jones, C, Jorgenson, Annelysse, Jory, Hannah, Joseph, Maya, Kalakonda, Nagesh, Kemsley, Philippa, Keogh, Siobhan, Kerrison, C, Khan, Shivani, Khanduri, Sheena, Khawam, Jameel, Kyffin, Robert, Larru, A, Latham, Scott, Laugharne, Richard, Lazarus, Rajeka, Lee, Mihye, Lester, Yvonne, Lewis, Kenisha, Lewis, T, Lewis, Tracy, Linley, Ezra, Long, Josie, Longfellow, Ruth, Loughrey, Clodagh, Luckas, Murray, Mackay, Shekoo, Mahabir, Natasha, Mahungu, Tabitha, Malcolm, Martin, Maseda, Diego, Matuluko, Ayo, Maxwell, V, McAdam, Clare, McCracken, Danielle, Mcwilliam, S, Meda, Manjula, Mercer, Pauline, Milligan, Iain, Mirfenderesky, Mariyam, Mistry, Raksha, Moody, A, Moran, Kelly, Jones, Caroline Mulvaney, Munro, Katie, Murphy, Michael, Nash, Maxine, Neill, Claire, Nimako, K, Norman, Chris, Norman, Chris, O’Connell, Anne-Marie, O'Kane, Maurice, O'Kelly, A, Omar, Zohra, Otter, Ashley, Paques, Kitty, Patel, Manish, Payne, B, Pegg, C, Penn, R, Pepper, Stacey, Pepperell, Justin, Pethick, James, Pickard, Graham, Piercy, Charlie, Planche, Tim, Plant, Aiden, Pothecary, Carla, Pottinger, G, Powell, James, Price, Lesley, Price, Cathy, Prince, Stephanie, Jones, Rowan Pritchard, Protaschik, Yuri, Qazzafi, Zaman, Rajgopal, A, Ramsay, Mary, Reeks, Chloe, Reynolds, T, Richardson, Lisa, Ridley, P, Roberts, Julia, Robinson, L, Rodger, Alison, Roebuck, Alun, Rokakis, Anna, Rowe, Cathy, Roynon, Anna, Russell, J, Sach, Lauren, Saei, Ayoub, Sajedi, Noshin, Semper, Amanda, Sergenson, Nicola, Severn, Abigail, Shah, A, Shipman, K, Shorten, Robert, Sierra, R, Sinclair, Janet, Sinclair, Catherine, Sinclair, Aaran, Sovriarova, Helena, Stafford, Claire, Stevens, Guy, Stewart, B, Strong-Sheldrake, Sophia, SubhroOsuji, Banerjee, Szewczyk, Mags, Tarr, Esther, Taylor-Kerr, Andrew, Tazzyman, Simon, Telfer, Andrew, Temple-Purcell, Rebecca, Templeton, Kate, Thomas, Claire, Thompson, Catherine, Thompson, Fiona, Tilley, R, Timeyin, Jean, Todd, Anne, Tomlinson, Johanne, Tonge, Simon, Tranquillini, Caio, Trinick, Tom, Tyson, Linda, Vasant, Julia, Vilimiene, Neringa, Walker, Lynne, Ward, Emma, Warren, Simon, Watson, Ekaterina, Watt, A, Weir, Jennifer, Westwell, Fran, Whileman, Amanda, White, Nikki, Wilkinson, Beverly, Williams, Claire, Williams, M, Willshaw, Stephanie, Wilson-Davies, E, Winchester, Stephen, Wiselka, Martin, Wong, N, Woolcook, Megan, Wycherley, Diane, Young, Charlotte, Zambon, Maria, Zheng, QiEnlace del recurso
Publicado 2022
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1023por Schellekens, A.N.“…It has been shown previously that if the chiral algebra of such a theory contains spin-1 currents, it is either the Leech lattice CFT, or it contains a Kac-Moody sub-algebra with total central charge 24. In this paper all meromorphic modular invariant combinations of the allowed Kac-Moody combinations are obtained. …”
Publicado 1993
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1024por Kubick, Norwin, Klimovich, Pavel, Bieńkowska, Irmina, Poznanski, Piotr, Łazarczyk, Marzena, Sacharczuk, Mariusz, Mickael, Michel-Edwar“…The Tre1 family (Tre1, moody, and Dmel_CG4313) contribute to regulating transepithelial migration in Drosophila. …”
Publicado 2021
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1025“…We show how these integral matrices can be assigned: they may be obtained by relaxing the restrictions on the individual entries of the generalized Cartan matrices associated with the Dynkin diagrams that characterize Cartan-Lie and affine Kac-Moody algebras. These graphs keep, however, the affine structure present in Kac-Moody Dynkin diagrams. …”
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1026“…Such Coxeter groups are the Weyl groups of infinite-dimensional Kac-Moody algebras, suggesting that these algebras yield symmetries of gravitational theories. …”
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1027“…ARS formation and association with nonmuscle myosin is regulated by Moody/GPCR signaling and requires myosin activation. …”
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1028“…We review the construction of generalized integrable hierarchies of partial differential equations, associated to affine Kac-Moody algebras, that include those considered by Drinfel'd and Sokolov. …”
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1029
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1030Publicado 1986Tabla de Contenidos: “…Love x love / Rod Temperton (4:43) -- Off Broadway / Temperton (5:23) -- Moody's mood / James Moody, Eddie Jefferson (3:24) -- Give me the night / Temperton (4:58) -- What's on your mind / Kerry Chater, Glen Ballard (4:02) -- Dinorah, Dinorah / Ivan Lins, Vitor Martins (3:39) -- Love dance / Lins, Martins, Paul Wiliams -- Star of a story / Temperton (4:40) -- Midnight love affair / David Hawk Wolinski (3:31) -- Turn out the lamplight / Temperton (4:43).…”
CD Audiom -
1031“…Which of the two cases is realized depends on the sign of the level of the corresponding Kac-Moody algebra. We discuss various aspects of these new cosmological string backgrounds.…”
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1032
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1033“…This family of matrices and its associated graphs may be obtained by relaxing the restrictions on the individual entries of the generalized Cartan matrices associated with the Dynkin diagrams that characterize Cartan-Lie and affine Kac-Moody algebras. These graphs keep however the affine structure, as it was in Kac-Moody Dynkin diagrams. …”
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1034por Jr, Alexander Kirillov“…This book is an introduction to the theory of quiver representations and quiver varieties, starting with basic definitions and ending with Nakajima's work on quiver varieties and the geometric realization of Kac-Moody Lie algebras. The first part of the book is devoted to the classical theory of quivers of finite type. …”
Publicado 2016
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1035
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1036“…Specifically, we discuss the construction of free field resolutions for the integrable highest weight modules of untwisted affine Kac-Moody algebras, and extend the construction to a certain class of admissible highest weight modules. …”
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1037
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1038
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1039“…As it turns out the algebra corresponds to a cubic deformation of the Kac-Moody algebra. The non-linear terms are computed in closed form. …”
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1040“…Morgan, Portfolio Manager by KMV and Losscalc by Moody’s. However, it has a fatal defect that it can’t fit the bimodal or multimodal distributions such as recovery rates of corporate loans and bonds as Moody’s new data show. …”
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