Results 21 to 30 of about 4,612,814 (302)
Recently, the demand for electricity has been increasing worldwide. Thus, more attention has been paid to renewable energy. There are acceptable limits during the integration of renewable energy into distribution systems because there are many effects of
Hyun-Tae Kim +5 more
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Quantum entanglement and fixed-point bifurcations [PDF]
v2: Structure of the paper changed for clarity, reduced length, now 9 pages with 6 ...
Hines, A. P. +2 more
openaire +7 more sources
The article considers the main approaches to the development and evaluation of the organization’s logistics strategy based on the application of bifurcation theory.
M. Yu. Uchirova +2 more
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Analysis of stationary points and their bifurcations in the ABC -flow [PDF]
Analytical expressions for coordinates of stationary points and conditions for their existence in the ABC flow are received. The type of the stationary points is shown analytically to be saddle-node. Exact expressions for eigenvalues and eigenvectors of the stability matrix are given.
A. A. Didov, M. Yu. Uleysky
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Bifurcations of global reinjection orbits near a saddle-node Hopf bifurcation [PDF]
The saddle-node Hopf bifurcation (SNH) is a generic codimension-two bifurcation of equilibria of vector fields in dimension at least three. It has been identified as an organizing centre in numerous vector field models arising in applications.
Oldeman, BE +3 more
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A reversible bifurcation analysis of the inverted pendulum [PDF]
The inverted pendulum with a periodic parametric forcing is considered as a bifurcation problem in the reversible setting. Parameters are given by the size of the forcing and the frequency ratio. Normal form theory provides an integrable approximation of
Broer, H.W. +6 more
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A universal bifurcation mechanism arising from progressive hydroelastic waves
A unidirectional, weakly dispersive nonlinear model is proposed to describe the supercritical bifurcation arising from hydroelastic waves in deep water.
Zhan Wang
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Bifurcation from a normally degenerate manifold
Local bifurcation theory typically deals with the response of a degenerate but isolated equilibrium state or periodic orbit of a dynamical system to perturbations controlled by one or more independent parameters, and characteristically uses tools from ...
Chillingworth, D. R. J. +2 more
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FUNDAMENTAL MODELS OF STRUCTURAL STABILITY
In this paper, basic structural stability phenomena are described. After some general comments about stability in the field of civil engineering, four elementary sources of nonlinearity are mentioned: of equilibrium equations, strain (geometry) relations,
Antonia Jaguljnjak Lazarević +2 more
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Equilibrium Point Bifurcation and Singularity Analysis of HH Model with Constraint
We present the equilibrium point bifurcation and singularity analysis of HH model with constraints. We investigate the effect of constraints and parameters on the type of equilibrium point bifurcation.
Xinhe Zhu, Zhiqiang Wu
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