相关参考文献
注意:仅列出部分参考文献,下载原文获取全部文献信息。General sGoldstino inflation
Sergio Ferrara et al.
JOURNAL OF COSMOLOGY AND ASTROPARTICLE PHYSICS (2016)
The geodesic flow of a generic metric does not admit nontrivial integrals polynomial in momenta
Boris Kruglikov et al.
NONLINEARITY (2016)
Explicit metrics for a class of two-dimensional cubically superintegrable systems
Galliano Valent et al.
JOURNAL OF GEOMETRY AND PHYSICS (2015)
Inflation and integrable one-field cosmologies embedded in rheonomic supergravity
Pietro Fre et al.
FORTSCHRITTE DER PHYSIK-PROGRESS OF PHYSICS (2014)
Axial symmetric K ahler manifolds, theD-map of inflaton potentials and the Picard-Fuchs equation
Pietro Fre et al.
FORTSCHRITTE DER PHYSIK-PROGRESS OF PHYSICS (2014)
On the gauged Kahler isometry in minimal supergravity models of inflation
Sergio Ferrara et al.
FORTSCHRITTE DER PHYSIK-PROGRESS OF PHYSICS (2014)
Integrable scalar cosmologies II. Can they fit into Gauged Extended Supergravity or be encoded in N=1 superpotentials?
P. Fre et al.
NUCLEAR PHYSICS B (2014)
Encyclopaedia Inflationaris
Jerome Martin et al.
PHYSICS OF THE DARK UNIVERSE (2014)
Completely integrable 2D Lagrangian systems and related integrable geodesic flows on various manifolds
Hamad M. Yehia
JOURNAL OF PHYSICS A-MATHEMATICAL AND THEORETICAL (2013)
Integrable Scalar Cosmologies I. Foundations and links with String Theory
P. Fre et al.
NUCLEAR PHYSICS B (2013)
Minimal supergravity models of inflation
Sergio Ferrara et al.
PHYSICAL REVIEW D (2013)
On two-dimensional integrable models with a cubic or quartic integral of motion
Anton Galajinsky et al.
JOURNAL OF HIGH ENERGY PHYSICS (2013)
Two-dimensional metrics admitting precisely one projective vector field
Vladimir S. Matveev
MATHEMATISCHE ANNALEN (2012)
Two-dimensional superintegrable metrics with one linear and one cubic integral
Vladimir S. Matveev et al.
JOURNAL OF GEOMETRY AND PHYSICS (2011)
On a Class of Integrable Systems with a Cubic First Integral
Galliano Valent
COMMUNICATIONS IN MATHEMATICAL PHYSICS (2010)
Invariant characterization of Liouville metrics and polynomial integrals
Boris Kruglikov
JOURNAL OF GEOMETRY AND PHYSICS (2008)
A solution of a problem of Sophus Lie: normal forms of two-dimensional metrics admitting two projective vector fields
Robert L. Bryant et al.
MATHEMATISCHE ANNALEN (2008)