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Primary invariants ...
Primary invariants of Hurwitz Frobenius manifolds
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- Dunin-Barkowski, P. (author)
- Natl Res Univ, Higher Sch Econ, Fac Math, Usacheva 6, Moscow 119048, Russia
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- Norbury, P. (author)
- Univ Melbourne, Sch Math & Stat, Melbourne, Vic 3010, Australia
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- Orantin, N. (author)
- Ecole Polytech Fed Lausanne, Dept Math, CH-1015 Lausanne, Switzerland
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- Popolitov, Aleksandr (author)
- Uppsala universitet,Teoretisk fysik,Inst Informat Transmiss Problems, Moscow 127994, Russia;ITEP, Moscow 117218, Russia
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- Shadrin, S. (author)
- Univ Amsterdam, Korteweg De Vries Inst Math, Postbus 94248, NL-1090 GE Amsterdam, Netherlands
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(creator_code:org_t)
- AMER MATHEMATICAL SOC, 2018
- 2018
- English.
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In: TOPOLOGICAL RECURSION AND ITS INFLUENCE IN ANALYSIS, GEOMETRY, AND TOPOLOGY. - : AMER MATHEMATICAL SOC. - 9781470435417 ; , s. 297-331
- Related links:
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https://urn.kb.se/re...
Abstract
Subject headings
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- Hurwitz spaces parameterizing covers of the Riemann sphere can be equipped with a Frobenius structure. In this review, we recall the construction of such Hurwitz Frobenius manifolds as well as the correspondence between semisimple Frobenius manifolds and the topological recursion formalism. We then apply this correspondence to Hurwitz Frobenius manifolds by explaining that the corresponding primary invariants can be obtained as periods of multidifferentials globally defined on a compact Riemann surface by topological recursion. Finally, we use this construction to reply to the following question in a large class of cases: given a compact Riemann surface, what does the topological recursion compute?
Subject headings
- NATURVETENSKAP -- Matematik -- Geometri (hsv//swe)
- NATURAL SCIENCES -- Mathematics -- Geometry (hsv//eng)
Keyword
- Frobenius manifolds
- spectral curve topological recursion
- Hurwitz spaces
Publication and Content Type
- ref (subject category)
- kon (subject category)
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