Results 141 to 150 of about 1,756 (221)
Jacobi Stability Analysis of Liu System: Detecting Chaos
By utilizing the Kosambi–Cartan–Chern (KCC) geometric theory, this paper is dedicated to providing novel insights into the Liu dynamical system, which stands out as one of the most distinctive and noteworthy nonlinear dynamical systems.
Qinghui Liu, Xin Zhang
doaj +1 more source
Chern connections and Chern curvature of the tangent bundle of almost complex manifolds
35 pages in French, some conceptual modificationsThe $\bar{\partial}_{_{J}}$ operator over an almost complex manifold induces canonical connections of type $(0,1)$ over the bundles of $(p,0)$-forms.
Pali, Nefton
core
Chern-Simons term in the geometric theory of defects
© 2017 American Physical Society. The Chern-Simons term is used in the geometric theory of defects. The equilibrium equations with δ-function source are explicitly solved with respect to the SO(3) connection.
Katanaev M.
core
Nontrivial bundles and defect operators in n-form gauge theories
In (d + 1)-dimensional 1-form nonabelian gauge theories, we classify nontrivial 0-form bundles in ℝ d , which yield configurations of D(d − 2j)-branes wrapping (d − 2j)-cycles c d−2j in Dd-branes. We construct the related defect operators U (2j−1)(c d−2j
Shan Hu
doaj +1 more source
An elliptic integrable deformation of the Principal Chiral Model
We introduce a new elliptic integrable σ-model in the form of a two-parameter deformation of the Principal Chiral Model on the group SLℝ(N), generalising a construction of Cherednik for N = 2 (up to reality conditions).
Sylvain Lacroix, Anders Wallberg
doaj +1 more source
Chern-Simons forms for R-linear connections on Lie algebroids
The Chern-Simons forms for R-linear connections on Lie algebroids are considered. A generalized Chern-Simons formula for such R-linear connections is obtained. We it apply to define Chern character and secondary characteristic classes for R-linear connections of Lie algebroids.
openaire +2 more sources
Curvature on Determinant Bundles and First Chern Forms
The Quillen-Bismut-Freed construction associates a determinant line bundle with connection to an infinite dimensional super vector bundle with a family of Dirac-type operators. We de ne the regularized first Chern form of the infinite dimensional bundle,
Sylvie Paycha, Steven Rosenberg
core
Stringy Corrections to Heterotic SU(3)-Geometry. [PDF]
McOrist J, Picard S.
europepmc +1 more source
A century of innovative spirit and an optical scientist's pursuit. [PDF]
Wang J.
europepmc +1 more source
Quantized soliton pumping governed by high-dimensional Chern invariants. [PDF]
Di F +6 more
europepmc +1 more source

