Invariant theory has a long history, almost one-and-a-half centuries, and arose from certain problems from number theory, algebra, and geometry in the works of Gauss, Jacobi, Eisenstein, and Hermite. Invariants came into existence as a tool to distinguish and classify nonequival…
by Evans, E. Graham, Griffith, Phillip
fromLondon Mathematical Society lecture note series
by Evans, E. Graham, Griffith, Phillip
fromLondon Mathematical Society lecture note series
by Evans, E. Graham, Griffith, Phillip
fromLondon Mathematical Society lecture note series
by Griffith, Phillip A., Evans, E. Graham
fromLondon Mathematical Society lecture note series
The aim of this book, which was originally published in 1985, is to cover from first principles the theory of Syzygies, building up from a discussion of the basic commutative algebra to such results as the authors' proof of the Syzygy Theorem. In the last three chapters applicat…
by Griffiths, Phillip A., Evans, E. Graham
fromLondon Mathematical Society lecture note series
by Griffith, Phillip A., Evans, E. Graham
fromLondon Mathematical Society lecture note series
by Griffith, Phillip A., Evans, E. Graham
fromLondon Mathematical Society lecture note series
The aim of this book, which was originally published in 1985, is to cover from first principles the theory of Syzygies, building up from a discussion of the basic commutative algebra to such results as the authors' proof of the Syzygy Theorem. In the last three chapters applicat…