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- W1640720275 abstract "Let Z LMO be the 3-manifold invariant of [LMO]. It is shown that Z LMO (M) = 1, if the first Betti number of M, b1(M), is greater than 3. If b1(M) = 3, then Z LMO (M) is completely determined by the cohomology ring of M. A relation of Z LMO with the Rozansky-Witten invariants Z RW X [M] is established at a physical level of rigour. We show that Z RW X [M] satisfies appropriate connected sum properties suggesting that the generalized Casson invariant ought to be computable from the LMO invariant." @default.
- W1640720275 created "2016-06-24" @default.
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- W1640720275 date "1999-11-08" @default.
- W1640720275 modified "2023-09-27" @default.
- W1640720275 title "The Universal Perturbative Quantum 3-manifold Invariant, Rozansky-Witten Invariants, and the Generalized Casson Invariant." @default.
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