Results 61 to 70 of about 311,588 (266)

Collision and Annihilation of Relative Equilibrium Points Around Asteroids with a Changing Parameter [PDF]

open access: yes, 2015
In this work, we investigate the bifurcations of relative equilibria in the gravitational potential of asteroids. A theorem concerning a conserved quantity, which is about the eigenvalues and number of relative equilibria, is presented and proved. The conserved quantity can restrict the number of non-degenerate equilibria in the gravitational potential
arxiv   +1 more source

Fractal basins in an ecological model [PDF]

open access: yesComputational Ecology and Software, 2013
Complex dynamics is detected in an ecological model of host-parasitoid interaction. It illustrates fractalization of basins with self-similarity and chaotic attractors. This paper describes these dynamic behaviors, bifurcations, and chaos.
I. Djellit, S. Chouit
doaj  

The Effect of Susceptible Immigrants in a System Dynamic on the Spread of Malaria in Indonesia

open access: yesJTAM (Jurnal Teori dan Aplikasi Matematika), 2022
The spread of malaria is a serious public health problem, including in Indonesia. The mathematical model is formulated to describe the dynamic nature of the spread of malaria. The model used in this article is the SIR-SI model. This article discusses the
Euis Aprianti   +2 more
doaj   +1 more source

Analysis of degenerate Chenciner bifurcation [PDF]

open access: yesInternational Journal of Bifurcation and Chaos Vol. 30, No. 16, 2050245 (2020)
Degenerate Chenciner bifurcation in generic discrete-time dynamical systems is studied in this work. While the non-degenerate Chenciner bifurcation can be described by 2 bifurcation diagrams, the degeneracy we studied in this work gives rise to 32 different bifurcation diagrams.
arxiv   +1 more source

Numerical Investigation of Pulsatile Blood Flow in a Bifurcation Model with a Non-Planar Branch: The Effect of Different Bifurcation Angles and Non-Planar Branch

open access: yesBioImpacts, 2012
Introduction: Atherosclerosis is a focal disease that susceptibly forms near bifurcations, anastomotic joints, side branches, and curved vessels along the arterial tree.
Omid Arjmandi-Tash, Seyed Esmail Razavi
doaj   +1 more source

Variations in the aortic - common iliac bifurcation in man - a cadaveric study

open access: yesNational Journal of Clinical Anatomy, 2013
Background and aims: The abdominal aorta usually terminates at the level of L4 vertebral body into common iliac arteries. With the present day advancements in vascular surgery and neurological surgeries involving approach to lumbar vertebral bodies, we ...
Maneesha Sharma   +2 more
doaj   +1 more source

Bifurcation at Complex Instability [PDF]

open access: yes, 1999
5 pages, self-unpacking uuencoded compressed Postscript, Contribution at the NATO ASI Conference on "Hamiltonian Systems with Three or More Degrees of Freedom, Barcelona, Spain, June 19-30 ...
Ollé Torner, Mercè, Pfenniger, Daniel
openaire   +4 more sources

Simplified Chua's attractor via bridging a diode pair

open access: yesThe Journal of Engineering, 2015
In this paper, a simplified Chua's circuit is realised by bridging a diode pair between a passive LC (inductance and capacitance in parallel connection - LC) oscillator and an active RC (resistance and capacitance in parallel connection - RC) filter. The
Quan Xu, Bo-Cheng Bao
doaj   +1 more source

Calculation of focal values for first-order non-autonomous equation with algebraic and trigonometric coefficients

open access: yesOpen Physics, 2020
This article concerns with the development of the number of focal values. We analyzed periodic solutions for first-order cubic non-autonomous ordinary differential equations. Bifurcation analysis for periodic solutions from a fine focus z=0{\mathfrak{z}}=
Akram Saima   +4 more
doaj   +1 more source

Ultradiscrete Bifurcations for One Dimensional Dynamical Systems [PDF]

open access: yes, 2020
Bifurcations of one dimensional dynamical systems are discussed based on some ultradiscrete equations. The ultradiscrete equations are derived from normal forms of one-dimensional nonlinear differential equations, each of which has saddle-node, transcritical, or supercritical pitchfork bifurcations.
arxiv   +1 more source

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