Fayers, Matthew - School of Mathematical Sciences, Queen Mary, University of London

• Quart. J. Math. 53 (2002) 40319. On weight three blocks of symmetric groups in characteristic three
• UNIVERSITY OF LONDON MAS427/MTHM023 Rings & Modules
• M. Sci. Examination by course unit 2010 MTH722U Rings & modules
• M.Sci./M.Sc. EXAMINATION BY COURSE UNIT MAS427/MTHM023 Rings and Modules (First Sit)
• J. Algebra 306 (2006) 76103. 1 Adjustment matrices for weight three blocks
• Int. Math. Res. Notices 2007 rnm032. 1 An extension of James's Conjecture
• J. Algebra 321 (2009) 91233. 1 Some reducible Specht modules for
• J. Pure Appl. Algebra 185 (2003) 14764. Row and column removal theorems for homomorphisms between
• Adv. Math. 193 (2005) 43852. Irreducible Specht modules for Hecke algebras of type A
• Research background for potential Ph.D. students Matthew Fayers
• Queen Mary, University of London B. Sc. Examination by course unit 2006
• B. Sc. Examination by course unit 2009 MAS309 Coding Theory
• MAS427/MTHM023 Rings & Modules with solutions Monday 15th May
• A NON-RECURSIVE CRITERION FOR WEIGHTS OF A HIGHEST WEIGHT MODULE FOR AN AFFINE LIE
• Classifying level 1 Fock spaces of a certain type Matthew Fayers
• J. Combin. Theory Ser. A 118 (2011) 152539. 1 The t-core of an s-core
• J. Pure Appl. Algebra 214 (2010) 218698. 1 An LLT-type algorithm for computing
• J. Algebraic Combin. 32 (2010) 33970. 1 Partition models for the crystal of the basic Uq(sln)-module
• J. Algebra 319 (2008) 296378. 1 Weights of multipartitions and representations
• J. Algebra 316 (2007) 34667. 1 q-analogues of regularisation theorems for linear and projective
• J. Algebra 301 (2006) 154201. 1 Weight two blocks of IwahoriHecke algebras of type B
• An earlier version of this paper appeared in Adv. Math. 206 (2006) 11244. 1 Weights of multipartitions and representations
• A theorem concerning homomorphisms between Specht modules Matthew Fayers
• Algebr. Represent. Theory 8 (2005) 41526. q-Schur subalgebras
• J. Algebra 280 (2004) 5004. Reducible Specht modules
• J. Algebra 263 (2003) 88118. General vertices in ordinary quivers for symmetric group algebras
• J. Algebra 252 (2002) 30021. Schur subalgebras II
• J. Algebra 240 (2001) 85973. Schur subalgebras
• Math. Proc. Cambridge Philos. Soc. 133 (2002) 130. On the blocks of S13 over a field of characteristic three
• Disc. Math. 290 (2005) 8997. Multiple-elimination knockout tournaments with the fixed-win
• Adv. Math. 209 (2007) 6998. 1 The ordinary quiver of a weight three block of the symmetric group
• J. Algebra 310 (2007) 396404. 1 Another runner removal theorem for v-decomposition numbers
• B. Sc. EXAMINATION BY COURSE UNIT MAS309 Coding Theory
• Regularising a partition on the abacus Matthew Fayers
• Represent. Theory 14 (2010) 60126. 1 On the irreducible representations of the alternating
• Queen Mary, University of London B. Sc. Examination by course unit 2007
• The n-bar-core of an m-bar-core Matthew Fayers
• J. Algebra 306 (2006) 17590. 1 p-restriction of partitions and homomorphisms
• B. Sc. Examination by course unit 2010 MTH6108 Coding Theory resit paper
• M. Sc. Examination by course unit 2009 MTHM023 Rings & modules
• Irreducible Specht modules for IwahoriHecke algebras of type B
• J. Algebra 323 (2010) 183944. 1 On the irreducible Specht modules for IwahoriHecke
• Electronic J. Combin. 15 (2008) #R142. Regularisation and the Mullineux map
• Adv. Math. 209 (2007) 69-98. * * 1
• J. Algebra 306 (2006) 76-103. * * 1
• Trans. Amer. Math. Soc. 360 (2008) 1341-76. * * 1
• J. Algebra 310 (2007) 396-404. * * 1
• An earlier version of this paper appeared in Adv. Math. 206 (2006) 112-44. * * 1
• Disc. Math. 290 (2005) 89-97. Multiple-elimination knockout tournaments with the fixed-win
• J. Pure Appl. Algebra 185 (2003) 147-64. Row and column removal theorems for homomorphisms between
• J. Algebra 263 (2003) 88-118. General vertices in ordinary quivers for symmetric group algebras
• Int. Math. Res. Notices 2007 rnm032. * * 1
• Math. Proc. Cambridge Philos. Soc. 139 (2005) 385-97. Weight two blocks of Iwahori-Hecke algebras in characteristic two
• Represent. Theory 14 (2010) 601-26. * * 1
• J. Algebra 301 (2006) 154-201. * * 1
• Regularising a partition on the abacus Matthew Fayers
• A NON-RECURSIVE CRITERION FOR WEIGHTS OF A HIGHEST WEIGHT MODULE FOR AN AFFINE LIE
• J. Algebra 316 (2007) 346-67. * * 1
• UNIVERSITY OF LONDON MAS309 Coding Theory
• J. Pure Appl. Algebra 199 (2005) 2741. 1 0-Hecke algebras of finite Coxeter groups
• M.Sci./M.Sc. EXAMINATION BY COURSE UNIT MAS427/MTHM023 Rings and Modules
• Math. Proc. Cambridge Philos. Soc. 133 (2002) 1-30. On the blocks of S13 over a field of characteristic three
• J. Algebra 323 (2010) 1839-44. * * 1
• Adv. Math. 193 (2005) 438-52. Irreducible Specht modules for Hecke algebras of type A
• Core blocks of Ariki-Koike algebras II: the weight of a core block Matthew Fayers*
• J. Algebra 319 (2008) 2963-78. * * 1
• J. Algebra 240 (2001) 859-73. Schur subalgebras
• J. Algebra 280 (2004) 500-4. Reducible Specht modules
• J. Algebra 322 (2009) 4331-67. * * 1
• J. Algebra 321 (2009) 912-33. * * 1
• J. Combin. Theory Ser. A 118 (2011) 1525-39. * * 1
• Electronic J. Combin. 15 (2008) #R142. Regularisation and the Mullineux map
• J. Algebraic Combin. 32 (2010) 339-70. * * 1
• Classifying level 1 Fock spaces of a certain type Matthew Fayers
• Algebr. Represent. Theory 8 (2005) 415-26. q-Schur subalgebras
• J. Pure Appl. Algebra 214 (2010) 2186-98. * * 1
• A theorem concerning homomorphisms between Specht modules* Matthew Fayers
• J. Algebra 252 (2002) 300-21. Schur subalgebras II
• Math. Z. 248 (2004) 395-421. Homomorphisms between Specht modules
• Quart. J. Math. 53 (2002) 403-19. On weight three blocks of symmetric groups in characteristic three
• Trans. Amer. Math. Soc. 360 (2008) 134176. 1 Decomposition numbers for weight three blocks of symmetric
• J. Algebraic Combin. 26 (2007) 4781. 1 Core blocks of ArikiKoike algebras
• J. Algebra 317 (2007) 593633. 1 James's Conjecture holds for weight four blocks
• Core blocks of ArikiKoike algebras II: the weight of a core block Matthew Fayers
• Math. Z. 248 (2004) 395421. Homomorphisms between Specht modules
• J. London Math. Soc. 67 (2003) 85102. On the structure of Specht modules
• Math. Proc. Cambridge Philos. Soc. 139 (2005) 38597. Weight two blocks of IwahoriHecke algebras in characteristic two
• J. Algebra 306 (2006) 175-90. * * 1
• Irreducible Specht modules for Iwahori-Hecke algebras of type B
• The n-bar-core of an m-bar-core Matthew Fayers
• J. Pure Appl. Algebra 199 (2005) 27-41. * * 1
• J. London Math. Soc. 67 (2003) 85-102. On the structure of Specht modules
• J. Algebra 317 (2007) 593-633. * * 1
• J. Algebraic Combin. 26 (2007) 47-81. * * 1
• J. Algebra 322 (2009) 433167. 1 General runner removal and the Mullineux map
• Some new decomposable Specht modules Craig J. Dodge
• An algorithm for semistandardising homomorphisms Matthew Fayers
• MTH6104 Algebraic Structures II Coursework 1 1. Let G = {a, b}, and define a binary operation by the following Cayley table
• M. Sc. Examination by course unit 2011 MTHM023 Rings & modules
• MTH6104 Algebraic structures II 2 Examples 6
• B. Sc. Examination by course unit 2011 MTH6108 Coding Theory
• Some new decomposable Specht modules Craig J. Dodge
• An algorithm for semistandardising homomorphisms Matthew Fayers