Results 61 to 70 of about 947,686 (131)
Hyperbolicity and the creation of homoclinic orbits
, 1987 We consider one-parameter families {φμ;μ∈R} of diffeomorphisms on surfaces which display a homoclinic tangency for μ=0 and are hyperbolic for ...
Takens, F. +3 more
core +1 more source
The non-transverse Shil'nikov-Hopf bifurcation ; uncoupling of homoclinic orbits and homoclinic tangencies [PDF]
, 1997 It is known that in a neighbourhood of a codimension-two Shil'nikov-Hopf bifurcation, primary periodic orbits lie on a single wiggly curve in period--parameter space, with accumulation points at parameter values of a pair of homoclinic tangencies to a ...
Rodriguez-Luis, AJ, Champneys, AR
core
A Condition for the Existence of Homoclinic Intersection in C2 Standard-Like Mappings
, 2000 Y. Yamaguchi, K. Tanikawa
semanticscholar +1 more source
Vehicle Based Intersection Management with Intelligent Agents [PDF]
Signal-based intersection management will change when vehicles with intelligent capability are available in the future. Intelligent agents embedded in vehicle software will be responsible for vehicle control and route guidance.
Xi Zou, David Levinson
core
The transversal homoclinic points are dense in the codimension-1 Hénon-like strange attractors
, 1999 Yong-Luo Cao
semanticscholar +1 more source
The Numerical Computation of Homoclinic Orbits for Maps
, 1996 . Transversal homoclinic orbits of maps are known to generate shift dynamics on a set with Cantor like structure. In this paper a numerical method is developed for computation of the corresponding homoclinic orbits.
Jan-martin Kleinkauf, Wolf-Jürgen Beyn
core
Homoclinic Tangles in a Kaldor-like Business Cycle Model
, 2020 In this paper a nonlinear discrete-time business cycle model of Kaldor-type is considered, in order to illustrate particular global bifurcations which determine the appearance, or disappearance, of attracting and repelling closed invariant curves.
core
Homoclinic Floer homology via direct limits
Let $(M \omega)$ be a two dimensional symplectic manifold, $\phi: M \to M$ a symplectomorphism with hyperbolic fixed point $x$ and transversely intersecting stable and unstable manifolds $W^s(\phi, x) \cap\ W^u(\phi, x)=:\mathcal{H}(\phi, x)$.
Hohloch, Sonja
core +1 more source
The phase space geometry underlying roaming reaction dynamics. [PDF]
J Math Chem, 2018 Krajňák V, Waalkens H.
europepmc +1 more source
Instability of pulses in gradient reaction-diffusion systems: a symplectic approach. [PDF]
Philos Trans A Math Phys Eng Sci, 2018 Beck M +5 more
europepmc +1 more source