Results 211 to 220 of about 104,054 (264)
Quantum Cournot Triopoly Game with Heterogeneous Expectations: Dynamics and Chaos Control with Isoelastic Demand. [PDF]
Entropy (Basel)Wei L, Wang S, Wang J.
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Correction: Superficial temporal artery and branches in thai cadavers: anatomical variations, ethnic considerations, and filler injection safety. [PDF]
Sci RepDurongphan A +7 more
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SHILNIKOV BIFURCATION: STATIONARY QUASI-REVERSAL BIFURCATION
International Journal of Bifurcation and Chaos, 2008A generic stationary instability that arises in quasi-reversible systems is studied. It is characterized by the confluence of three eigenvalues at the origin of complex plane with only one eigenfunction. We characterize the dynamics through the normal form that exhibits in particular, Shilnikov chaos, for which we give an analytical prediction.
Marcel G. Clerc +2 more
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Journal of Statistical Physics, 1988
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Meunier, C., Verga, A. D.
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zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Meunier, C., Verga, A. D.
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SIAM Journal on Applied Mathematics, 1986
The paper is concerned with the study of an integro-differential equation of the type: \[ u_ t=\int^{t}_{-\infty}K(t,s) u_{xx}(x,s) ds+Ru- u^ 3 \] with boundary conditions \(u=0\) for \(x=0\), where the kernel K is of Maxwell or Jeffrey type depending thus on one or more parameters, and R is a parameter that corresponds to the Rayleigh number.
Olmstead, W. E. +3 more
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The paper is concerned with the study of an integro-differential equation of the type: \[ u_ t=\int^{t}_{-\infty}K(t,s) u_{xx}(x,s) ds+Ru- u^ 3 \] with boundary conditions \(u=0\) for \(x=0\), where the kernel K is of Maxwell or Jeffrey type depending thus on one or more parameters, and R is a parameter that corresponds to the Rayleigh number.
Olmstead, W. E. +3 more
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On the Definitions of Bifurcation
International Journal of Bifurcation and Chaos, 1997In this paper the equivalence of two definitions of elementary bifurcation is proved and a new definition for bifurcation is given.
Zhou, K., Wu, J. K.
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International Journal of Bifurcation and Chaos, 1998
Oscillations described by autonomous three-dimensional differential equation systems display multiple periodicities and chaos at critical parameter values. Regardless of the subsequent scenario, the key instability is usually an initial bifurcation from a single period oscillation to its subharmonic of period two, or the reverse.
Phillipson, Paul E., Schuster, Peter
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Oscillations described by autonomous three-dimensional differential equation systems display multiple periodicities and chaos at critical parameter values. Regardless of the subsequent scenario, the key instability is usually an initial bifurcation from a single period oscillation to its subharmonic of period two, or the reverse.
Phillipson, Paul E., Schuster, Peter
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Biosystems, 1989
The interrelations of physics and biology are discussed. It is shown that Darwin can be considered as one of the founders of the important field of contemporary physics called physics of dissipative structures or synergetics. The theories of gradual and punctual evolution are presented.
M V, Volkenstein, M A, Livshits
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The interrelations of physics and biology are discussed. It is shown that Darwin can be considered as one of the founders of the important field of contemporary physics called physics of dissipative structures or synergetics. The theories of gradual and punctual evolution are presented.
M V, Volkenstein, M A, Livshits
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Chaos: An Interdisciplinary Journal of Nonlinear Science, 2008
We propose and analyze a model of evolution of species based upon a general description of phenotypes in terms of a single quantifiable characteristic. In the model, species spontaneously arise as solitary waves whose members almost never mate with those in other species, according to the rules laid down.
Bees, M. A. +2 more
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We propose and analyze a model of evolution of species based upon a general description of phenotypes in terms of a single quantifiable characteristic. In the model, species spontaneously arise as solitary waves whose members almost never mate with those in other species, according to the rules laid down.
Bees, M. A. +2 more
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