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Degenerate dynamical systems
(AMERICAN INSTITUTE OF PHYSICS, 2001)
Degenerate dynamical systems
(AMERICAN INSTITUTE OF PHYSICS, 2001)
Dynamics of degeneration and regeneration in developing zebrafish peripheral axons reveals a requirement for extrinsic cell types
(2012)
Background: Understanding the cellular mechanisms regulating axon degeneration and regeneration is crucial for developing treatments for nerve injury and neurodegenerative disease. In neurons, axon degeneration is distinct ...
Characterization Of Dynamic Bifurcations In The Frequency Domain
(World Scientific, 2002-12)
In this paper dynamical systems with certain degenerate Hopf bifurcations are considered. An analysis of the bifurcation behavior is proposed using several tools from the frequency domain approach. The analyzed bifurcations ...
GLOBAL DYNAMICS IN THE POINCARE BALL of THE CHEN SYSTEM HAVING INVARIANT ALGEBRAIC SURFACES
(World Scientific Publ Co Pte Ltd, 2012-06-01)
In this paper, we perform a global analysis of the dynamics of the Chen system(x) over dot = a(y - x), (y) over dot = (c - a)x - xz + cy, (z) over dot = xy - bz,where (x, y, z) is an element of R-3 and (a, b, c) is an ...
Dynamics at infinity and the existence of singularly degenerate heteroclinic cycles in the Lorenz system
(Iop Publishing Ltd, 2009-03-20)
In this paper, by using the Poincare compactification in R(3) we make a global analysis of the Lorenz system, including the complete description of its dynamic behavior on the sphere at infinity. Combining analytical and ...
Dynamics at infinity and the existence of singularly degenerate heteroclinic cycles in the Lorenz system
(Iop Publishing Ltd, 2009-03-20)
In this paper, by using the Poincare compactification in R(3) we make a global analysis of the Lorenz system, including the complete description of its dynamic behavior on the sphere at infinity. Combining analytical and ...
Degenerate dynamical systems
(AMERICAN INSTITUTE OF PHYSICS, 2001)
Dynamics at infinity and the existence of singularly degenerate heteroclinic cycles in the Lorenz system
(Iop Publishing Ltd, 2014)