Instanton invariants of ...P2 via topology.
D. Kotschick, P. Lisca (1995)
Mathematische Annalen
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Displaying similar documents to “Real embeddings and eta invariants.”
Instanton invariants of ...P2 via topology.
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Finite type invariants for cyclic equivalence classes of nanophrases
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We define finite type invariants for cyclic equivalence classes of nanophrases and construct universal invariants. Also, we identify the universal finite type invariant of degree 1 essentially with the linking matrix. It is known that extended Arnold basic invariants to signed words are finite type invariants of degree 2, by Fujiwara's work. We give another proof of this result and show that those invariants do not provide the universal one of degree 2.