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…
Invariant theory of finite groups
by Neusel, Mara D., Smith, Larry
fromMathematical surveys and monographs
Invariant theory of finite groups
by Neusel, Mara D., Smith, Larry
fromMathematical surveys and monographs
Invariant theory of finite groups
by Neusel, Mara D., Smith, Larry
fromMathematical surveys and monographs
Invariant theory of finite groups
by Neusel, Mara D., Smith, Larry
fromMathematical surveys and monographs
"The book starts with an introduction to Geometric Invariant Theory (GIT). The fundamental results of Hilbert and Mumford are exposed as well as more recent topics such as the instability flag, the finiteness of the number of quotients, and the variation of quotients." "In the s…
In statistical analysis with large numbers of variables, the invariance approach is becoming increasingly popular and useful because of its ability and usefulness to derive better statistical procedures. In this book, multivariate statistical inference is presented through invar…
In applied and pure sciences, the structural properties of groups are increasingly utilised to find better solutions in statistical sciences. Modern computers make statistical methods with large numbers of variables feasible. Invariance is a mathematical term for symmetry, and m…