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researcher

A. Morozov

5 papers hereh-index 507k citations222 works total

Matching runs newest-first, so older work may not be attached to this profile yet.

author position
  • first author2
  • middle author1
  • last author2

Across the 5 of 5 papers where every author was matched, so the position is known.

fields
  • hep-th4
  • math-ph1
same name
  • A. Morozov — 3 papers, h 20
  • A. Morozov — 2 papers
  • A. Morozov — 2 papers
  • A. Morozov — 1 paper, h 30
  • A. Morozov — 1 paper

Either other researchers who publish under this name, or the same person where the external sources have not merged their records.

identity via Semantic Scholar / OpenAlex

activity
19962008
most citedBoundary Ring or a Way to Construct Approximate NG Solutions with Polygon Boundary Conditions. II. Polygons which admit an inscribed circle

18 citations · 53 across the 4 of their papers we have counts for

collaborators
Showing hep-thShow all

4 papers · 1 filter

hep-th2007★ 18 cited

Boundary Ring or a Way to Construct Approximate NG Solutions with Polygon Boundary Conditions. II. Polygons which admit an inscribed circle

H. Itoyama, A. Morozov

We further develop the formalism of arXiv:0712.0159 for approximate solution of Nambu-Goto (NG) equations with polygon conditions in AdS backgrounds, needed in modern studies of th…

hep-th2007★ 11 cited

Higher Nilpotent Analogues of A-infinity Structure

V. Dolotin, A. Morozov, Sh. Shakirov

Higher nilpotent analogues of the A−∞-structure are explicitly defined on arbitrary simplicial complexes, generalizing explicit construction of /hep-th/0704.2609. These stru…

hep-th2007★ 12 cited

Non-Linear Algebra and Bogolubov's Recursion

A. Morozov, M. Serbyn

Numerous examples are given of application of Bogolubov's forest formula to iterative solutions of various non-linear equations: one and the same formula describes everything, from…

hep-th1996

Integrability and Seiberg-Witten theory

H. Itoyama, A. Morozov

A summary of results is presented, which provide exact description of the low-energy 4d N=2 and N=4 SUSY gauge theories in terms of 1d integrable systems.

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