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Invariant theory in all characteristics. Proceedings of the workshop on invariant theory, Queen’s University, Kingston, ON, Canada, April 8–19, 2002. (English) Zbl 1051.13001
CRM Proceedings & Lecture Notes 35. Providence, RI: American Mathematical Society (AMS) (ISBN 0-8218-3244-1/pbk). xiv, 287 p. (2004).

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The articles of this volume will be reviewed individually.
Indexed articles:
Bousquet, G.; Moser-Jauslin, L., A local study of embeddings of complexity one, 1-10 [Zbl 1075.14050]
Derksen, Harm, Construction invariant theory, 11-36 [Zbl 1067.13001]
Derksen, Harm; Kemper, Gregor, On global degree bounds for invariants, 37-41 [Zbl 1072.14056]
Fleischmann, P., On invariant theory of finite groups, 43-69 [Zbl 1083.13002]
Helminck, Aloysius G., Combinatorics related to orbit closures of symmetric subgroups in flag varieties, 71-90 [Zbl 1067.14050]
Hivert, F.; Thiéry, N. M., Deformation of symmetric functions and the rational Steenrod algebras, 91-125 [Zbl 1125.55010]
van der Kallen, W., Cohomology with Grosshans graded coefficients., 127-138 [Zbl 1080.20039]
Karagueuzian, D. B.; Symonds, P., The module structure of a group action on a polynomial ring: examples, generalizations, and applications., 139-158 [Zbl 1069.20501]
Kechagias, N. E., An invariant theoretic description of the primitive elements of the \(\bmod-p\) cohomology of a finite loop space which are annihilated by Steenrod operations, 159-174 [Zbl 1066.55005]
Knop, F., On Noether’s and Weyl’s bound in positive characteristic, 175-188 [Zbl 1070.13007]
Neusel, M. D., Comparing the depths of rings of invariants, 189-192 [Zbl 1092.13009]
Popov, V. L., Moment polytopes of nilpotent orbit closures; dimension and isomorphism of simple modules; and variations on the theme of J. Chipalkatti., 193-198 [Zbl 1142.20311]
Reichstein, Z., Compressions of group actions, 199-202 [Zbl 1066.14055]
Rybnikov, L. G., Commutativity of weakly commutative Riemannian homogeneous spaces, 203-207 [Zbl 1062.22045]
Schwarz, G. W., Group actions and quotients for compact Lie groups and algebraic groups., 209-227 [Zbl 1131.14312]
Segal, Joel, Notes on invariant rings of divided powers, 229-239 [Zbl 1158.13301]
Shank, R. J., Classical covariants and modular invariants, 241-249 [Zbl 1094.13008]
Smirnov, A. V., Classification of nearly closed orbits for the action of semisimple complex linear groups on the projective spaces, 251-257 [Zbl 1067.14044]
Thiéry, N. M.; Thomassé, S., Convex cones and SAGBI bases of permutation invariants, 259-263 [Zbl 1086.13502]
Wehlau, D. L., Some problems in invariant theory, 265-274 [Zbl 1099.13502]
Wood, R. M. W., The Peterson conjecture for algebras of invariants, 275-280 [Zbl 1067.55009]
Yakimova, O., Weakly symmetric and weakly commutative spaces, 281-287 [Zbl 1076.14062]
MSC:
13-06 Proceedings, conferences, collections, etc. pertaining to commutative algebra
14-06 Proceedings, conferences, collections, etc. pertaining to algebraic geometry
00B25 Proceedings of conferences of miscellaneous specific interest
13A50 Actions of groups on commutative rings; invariant theory
20-06 Proceedings, conferences, collections, etc. pertaining to group theory
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