Groups – Korea 98

Roger C. Alperin, solvable groups of exponential growth and HNN extensions; Bernhard Amberg, Yaroslav Sysak, on groups with a locally nilpotent triple factorization II; Boris Apanasov, deformations and rigidity of group representations in rank one symmetric spaces; H. Ayik, C.M. Campbell, J.J. O'Connor, N. Rus Skuc, on the efficiency of wreath products of groups; W.A. Bogley, A.J. Sieradski, weighted combinatorial group theory and wild metric complexes; Peter Brinkmann, perimeter and coherence according to McCammond and Wise; Piroska Csorgo, on the natural factorization of finite supersolvable groups; Benjamin Fine, Frank Roehl, Gerhard Rosenberger, the Tits alternative for generalized triangle groups; S.M. Gersten, distortion and li-homology; Jens Harlander, some aspects of efficiency; Marcel Herzog, Patrizia Longobardi, Mercede Maj, on an ascending series of types of groups; T. Ikeda, N. Kawamoto, K. Nam, a class of simple subalgebras of generalized Witt algebras; Noboru Ito, some results on Hadamard groups II; Ann Chi Kim, Yangkok Kim, Andrei Vesnin, on a class of cyclically presented groups; Pan Soo Kim, Yangkok Kim, Hyo-Seob Sim, the number of orbits of a finite p-group acting with bounded movement; Jochen Kowalski, Gerhard Rosenberger, Julia Wolny, on equations in the free group of rank 2 and the classification of almost primitive elements; Thomas W. Muller, representations in finite wreath products; Markku Niemenmaa, on the solvability of loops and their multiplication groups; A.Yu. Olshanskii, M.V. Sapir, length functions on subgroups in finitely presented groups; J.D. Phillips, a note on simple groups and simple loops; Cheryl E. Praeger, finite quasiprimitive group actions on graphs and designs; Jonathan D.H. Smith, classical and quantum statistical mechanics of permutation representations; John R. Stallings, surfaces mapping to wedges of spaces - a topological variant of the Grushko-Neumann theorem; L.R. Vermani, Atul Razdan, Ken-Ichi Tahara, generalized dimensional subgroups and elementary Abelian groups; John S. Wilson, variations on a theme of Higman and Conder.