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Titlebook: Topological Field Theory, Primitive Forms and Related Topics; Masaki Kashiwara,Atsushi Matsuo,Ikuo Satake Book 1998 Springer Science+Busin

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Flat Structure and the Prepotential for the Elliptic Root System of Type ,4(1,1), of an isolated singularity. The prepotential . is defined as a generating function of the structure constants of the function ring of the critical set of . → . Also the prepotential . satisfies WDVV equations coming from the associativity of the function ring of the critical set (see also Matsuo[M]
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Degenerate Double Affine Hecke Algebra and Conformal Field Theory,provides a natural quotient of induced modules, which turns out to be the unique irreducible one under a certain condition. Some conjectural formulas are presented for the symmetric part of these quotients.
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,Duality for Regular Systems of Weights: A Précis,he theory yields further a class of dual weight systems, which seem to have close connection with the Conway group and to be interesting to be studied yet. On the other hand, the duality of weight systems has an interpretation in terms of the Dedekind eta function. But its meaning is not yet clear.
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Progress in Mathematicshttp://image.papertrans.cn/u/image/926375.jpg
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https://doi.org/10.1007/978-1-4612-0705-4Potential; Theoretical physics; Topological Field Theory; algebra; conformal field theory; mathematics; ri
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Vertex Algebras,In this paper we try to define the higher-dimensional analogues of vertex algebras. In other words we define algebras which we hope have the same relation to higher-dimensional quantum field theories that vertex algebras have to one-dimensional quantum field theories (or to “chiral halves” of two-dimensional conformai field theories).
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