| KOLÁŘ, Martin, Ilya KOSSOVSKIY and Dmitri ZAITSEV. Normal forms in Cauchy-Riemann geometry. In Berhanu, S; Mir, N; Straube, EJ. ANALYSIS AND GEOMETRY IN SEVERAL COMPLEX VARIABLES. 681st ed. PROVIDENCE: AMER MATHEMATICAL SOC, 2017, p. 153-177. ISBN 978-1-4704-2255-4. Available from: https://dx.doi.org/10.1090/conm/681/13685. |
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@inproceedings{1409647,
author = {Kolář, Martin and Kossovskiy, Ilya and Zaitsev, Dmitri},
address = {PROVIDENCE},
booktitle = {ANALYSIS AND GEOMETRY IN SEVERAL COMPLEX VARIABLES},
doi = {http://dx.doi.org/10.1090/conm/681/13685},
edition = {681},
editor = {Berhanu, S; Mir, N; Straube, EJ},
keywords = {Real hypersurfaces; finite type; polynomial models; CR manifolds; Automorphisms;},
howpublished = {tištěná verze "print"},
language = {eng},
location = {PROVIDENCE},
isbn = {978-1-4704-2255-4},
pages = {153-177},
publisher = {AMER MATHEMATICAL SOC},
title = {Normal forms in Cauchy-Riemann geometry},
year = {2017}
}
TY - JOUR
ID - 1409647
AU - Kolář, Martin - Kossovskiy, Ilya - Zaitsev, Dmitri
PY - 2017
TI - Normal forms in Cauchy-Riemann geometry
PB - AMER MATHEMATICAL SOC
CY - PROVIDENCE
SN - 9781470422554
KW - Real hypersurfaces
KW - finite type
KW - polynomial models
KW - CR manifolds
KW - Automorphisms;
N2 - One of effective ways to solve the equivalence problem and describe moduli spaces for real submanifolds in complex space is the normal form approach. In this survey, we outline some normal form constructions in CR-geometry and formulate a number of open problems.
ER -
KOLÁŘ, Martin, Ilya KOSSOVSKIY and Dmitri ZAITSEV. Normal forms in Cauchy-Riemann geometry. In Berhanu, S; Mir, N; Straube, EJ. \textit{ANALYSIS AND GEOMETRY IN SEVERAL COMPLEX VARIABLES}. 681st ed. PROVIDENCE: AMER MATHEMATICAL SOC, 2017, p.~153-177. ISBN~978-1-4704-2255-4. Available from: https://dx.doi.org/10.1090/conm/681/13685.
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