| VON UNGE, Rikard, Ulf LINDSTRÖM, Maxim ZABZINE, Martin ROČEK and Chris HULL. Generalized Calabi-Yau metric and Generalized Monge-Ampere equation. JOURNAL OF HIGH ENERGY PHYSICS. SPRINGER, 233 SPRING ST, NEW YORK, NY 10, 2010, vol. 2010, No 8, 27 pp. ISSN 1126-6708. |
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@article{929390,
author = {von Unge, Rikard and Lindström, Ulf and Zabzine, Maxim and Roček, Martin and Hull, Chris},
article_number = {8},
keywords = {Differential and Algebraic Geometry; Supergravity Models; Sigma Models},
language = {eng},
issn = {1126-6708},
journal = {JOURNAL OF HIGH ENERGY PHYSICS},
title = {Generalized Calabi-Yau metric and Generalized Monge-Ampere equation.},
url = {http://arXiv.org/pdf/1005.5658},
volume = {2010},
year = {2010}
}
TY - JOUR
ID - 929390
AU - von Unge, Rikard - Lindström, Ulf - Zabzine, Maxim - Roček, Martin - Hull, Chris
PY - 2010
TI - Generalized Calabi-Yau metric and Generalized Monge-Ampere equation.
JF - JOURNAL OF HIGH ENERGY PHYSICS
VL - 2010
IS - 8
PB - SPRINGER, 233 SPRING ST, NEW YORK, NY 10
SN - 11266708
KW - Differential and Algebraic Geometry
KW - Supergravity Models
KW - Sigma Models
UR - http://arXiv.org/pdf/1005.5658
N2 - In the neighborhood of a regular point, generalized Kahler geometry admits a description in terms of a single real function, the generalized Kahler potential. We study the local conditions for a generalized Kahler manifold to be a generalized Calabi-Yau manifold and we derive a non-linear PDE that the generalized Kahler potential has to satisfy for this to be true. This non-linear PDE can be understood as a generalization of the complex Monge-Ampere equation and its solutions give supergravity solutions with metric, dilaton and H-field.
ER -
VON UNGE, Rikard, Ulf LINDSTRÖM, Maxim ZABZINE, Martin ROČEK and Chris HULL. Generalized Calabi-Yau metric and Generalized Monge-Ampere equation. \textit{JOURNAL OF HIGH ENERGY PHYSICS}. SPRINGER, 233 SPRING ST, NEW YORK, NY 10, 2010, vol.~2010, No~8, 27 pp. ISSN~1126-6708.
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