CLASSICAL INVARIANT THEORY (London Mathematical Society Student Texts 44) By PETER J. OLVER: 280 pp., £15.95 (LMS members' price £11.96), ISBN 0-521-55821-2 (Cambridge University Press, 1999).

By L. O'Carroll. 2001

114 citations recorded by the source corpus.

Subfields: Computational Theory and Mathematics

View Paper: https://www.semanticscholar.org/paper/0826812a6dba13ea1cedfac83a92a542ff86116b

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In Computational Theory and Mathematics

1. Jrgen Richter-Gebert
2. Peter J. Olver
3. Jing Ping Wang
4. Rwd Nickalls

Citations in the corpus

• Classification of Integrable One‐Component Systems on Associative Algebras (2000, methodology): “In the commutative case [20] one needs to average over permutations of the differentiation symbols so that ui uj and uj ui have the same symbolic form.”
• Perspectives on Projective Geometry: A Guided Tour Through Real and Complex Geometry (2011, background): “In this section we want to review a few facts that belong to the context of classical invariant theory (see for instance [98, 131]).”
• The quartic equation: invariants and Euler’s solution revealed (2009, background): “Finally, we reveal the beautiful dynamic between Euler's resolvent cubic and the quartic invariants G, H, I, J [5, 6, 7], and propose a new class of algebraic object.”