Bifurcation and symmetry. Cross influence between mathematics and applications. Proceedings of a workshop, held Marburg, Germany, June, 2- 14, 1991 (Q1189530)

The articles of this volume will be reviewed individually. Indexed articles: \textit{Allgower, Eugene L.; Böhmer, Klaus; Mei, Zhen}, Exploiting equivariance in the reduced bifurcation equations, 1-10 [Zbl 0780.35006] \textit{Aronson, D. G.; van Gils, S. A.; Krupa, M.}, The homoclinic twist bifurcation point, 11-22 [Zbl 0770.58025] \textit{Ashwin, Peter}, High corank steady-state mode interactions on a rectangle, 23-33 [Zbl 0769.35006] \textit{Aston, P.; Spence, A.; Wu, W.}, Numerical investigation of the bifurcation from travelling waves to modulated travelling waves, 35-47 [Zbl 0777.34028] \textit{Böhmer, Klaus; Mei, Zhen}, Mode interactions of an elliptic system on the square, 49-58 [Zbl 0769.35007] \textit{Busse, F. H.; Clever, R. M.}, Secondary, tertiary and quarternary states of fluid flow, 59-73 [Zbl 0774.76030] \textit{Cicogna, G.}, Hopf-type bifurcations in the presence of linear and nonlinear symmetries, 75-83 [Zbl 0767.34022] \textit{Dangelmayr, Gerhard; Kirby, Michael}, On diffusively coupled oscillators, 85-97 [Zbl 0769.34025] \textit{Dellnitz, Michael; Golubitsky, Martin; Melbourne, Ian}, Mechanisms of symmetry creation, 99-109 [Zbl 0803.35011] \textit{Dellnitz, Michael; Marsden, Jerrold E.; Melbourne, Ian; Scheurle, Jürgen}, Generic bifurcations of pendula, 111-122 [Zbl 0766.58017] \textit{Fischer, Werner; Koch, Elke}, Symmetry aspects of 3-periodic minimal surfaces, 123-133 [Zbl 0778.53005] \textit{Furter, J. E.}, Hopf bifurcation at non-semisimple eigenvalues: A singularity theory approach, 135-145 [Zbl 0764.34034] \textit{Gekeler, Eckart W.}, On trigonometric collocation in Hopf bifurcation, 147-156 [Zbl 0764.34035] \textit{Georg, Kurt; Miranda, Rick}, Exploiting symmetry in solving linear equations, 157-168 [Zbl 0781.65033] \textit{Healey, Timothy J.; Kielhöfer, Hansjörg}, Symmetry and preservation of nodal structure in elliptic equations satisfying fully nonlinear Neumann boundary conditions, 169-177 [Zbl 0780.35007] \textit{Hoy, Annegret}, A new approach for solving singular nonlinear equations, 179-189 [Zbl 0764.65029] \textit{Laure, P.; Menck, J.; Scheurle, Jürgen}, Quasiperiodic drift flow in the Couette-Taylor problem, 191-202 [Zbl 0774.76086] \textit{Janovský, Vladimír; Plecháč, Petr}, Numerical applications of equivariant reduction techniques, 203-213 [Zbl 0764.65031] \textit{Khibnik, Alexander I.; Borisyuk, Roman M.; Roose, Dirk}, Numerical bifurcation analysis of a model of coupled neural oscillators, 215-228 [Zbl 0755.92003] \textit{Kim, Seunghwan; Choe, Won Gyu}, Numerical exploration of bifurcations and chaos in coupled oscillators, 229-240 [Zbl 0768.58036] \textit{Knobloch, E.; Silber, M.}, Hopf bifurcation with \(Z_ 4 \times{}T^ 2\) symmetry, 241-252 [Zbl 0767.34023] \textit{Lauterbach, Reiner}, Forced symmetry breaking from \(\mathbf O(3)\), 253-262 [Zbl 0766.58040] \textit{Mei, Z.}, Utilization of scaling laws and symmetries in the path following of a semilinear elliptic problem, 263-273 [Zbl 0769.35008] \textit{Mittelmann, Hans D.; Chang, K.-T.; Jankowski, D. F.; Neitzel, G. P.}, Linear stability of axisymmetric thermocapillary convection in crystal growth, 275-284 [Zbl 0756.35071] \textit{Pönisch, Gerd}, An indirect approach to computing origins of Hopf bifurcation and its application to problems with symmetry, 285-294 [Zbl 0765.65055] \textit{Sebastian, R.}, A version of GMRES for nearly symmetric linear systems, 295-303 [Zbl 0794.65051] \textit{Steindl, A.}, Hopf/steady-state mode interaction for a fluid conveying elastic tube with \(\mathbf D_ 4\)-symmetric support, 305-315 [Zbl 0778.73027] \textit{Werner, Bodo}, Test functions for bifurcation points and Hopf points in problems with symmetries, 317-327 [Zbl 0765.65056]