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In this talk we will develop a framework for enriching various classical invariants of homological algebra and algebraic topology with additional descriptive set-theoretic information. The resulting "...
Consider the projective coordinate ring of the GIT quotient (P1)n//SL(2), with the usual linearization, where n is even. In 1894, Kempe proved that this ring is generated in degree one. In [HMSV2]we s...
We consider the ring of invariants of n points on the projective line. The space (P 1) n//PGL2 is perhaps the first nontrivial example of a Geometry Invariant Theory quotient. The constructio...
In this paper, we compute the {\Sigma}^n(G) and {\Omega}^n(G) invariants when 1 \rightarrow H \rightarrow G \rightarrow K \rightarrow 1 is a short exact sequence of finitely generated groups with K fi...
Memoir on the Sigma-invariants and their applications, Part 1.
We survey results about computational complexity of the word problem in groups, Dehn functions of groups and related problems.
The modular invariant partition functions of conformal eld theory (CFT)have a rich interpretation within von Neumann algebras (subfactors), which has led to the development of structures such as the ...
We describe "quasi canonical modules" for modular invariant rings $R$ of finite group actions on factorial Gorenstein domains. From this we derive a general "quasi Gorenstein criterion" in terms of c...
We extend Milnor's mu-invariants of link homotopy to ordered tangles. Simple combinatorial formulas for mu-invariants are given in terms of counting trees in Gauss diagrams. Invariance under Reidemei...
We offer a groupoid-theoretic approach to computing invariants. We illustrate this approach by describing the Gel'fand-MacPherson correspondence and the Gale transform as well as giving Zariski-local...
We show that the optimistic limits of the colored Jones invariants of the hyperbolic knots coincide with the minus of the optimistic limit of the Kashaev invariants modulo 22.
Let K be an imaginary quadratic field and f be a nontrivial integral ideal of K. We show that the Siegel-Ramachandra invariant could be a primitive generator of the ray class field modulo f over K (or...
We determine the invariants, with arbitrary determinant twists, of the par-abolic subgroups of the finite general linear group GLn(q) acting on the tensor product of the symmetric algebra S•(V )...
For any integer k > 0, the Bott class k in topological complex K-theory is well known [7], [12, pg. 259].
Higher Genus Symplectic Invariants and Sigma Model Coupled With Gravity。

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