The Inheritance of Local Bifurcations in Mass Action Networks. [PDF]
J Nonlinear SciBanaji M, Boros B, Hofbauer J.
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Empirical methods that provide physical descriptions of dynamic cellular processes. [PDF]
Biophys JSeim I, Grill SW.
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Implicit quiescent soliton perturbation in optical metamaterials with complex Ginzburg-Landau equation having nonlinear chromatic dispersion and Kudryashov's forms of self-phase modulation structures by lie symmetry. [PDF]
MethodsXAdem AR +5 more
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Analyzing bifurcation, stability, and wave solutions in nonlinear telecommunications models using transmission lines, Hamiltonian and Jacobian techniques. [PDF]
Sci RepRefaie Ali A +3 more
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Homoclinic orbits in Hamiltonian systems
Journal of Differential Equations, 1976 openaire +1 more source
Quantum Tunneling and Complex Dynamics in the Suris's Integrable Map. [PDF]
Entropy (Basel)Hanada Y, Shudo A.
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Advanced wave dynamics in the STF-mBBM equation using fractional calculus. [PDF]
Sci RepIqbal MAB +4 more
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Pairing cellular and synaptic dynamics into building blocks of rhythmic neural circuits. A tutorial. [PDF]
Front Netw PhysiolScully J +3 more
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The effect of discretization on homoclinic orbits
, 1987 Beyn, Wolf-Jürgen +3 more
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Homoclinic orbits to invariant tori near a homoclinic orbit to center–center–saddle equilibrium [PDF]
Physica D: Nonlinear Phenomena, 2005 We consider a perturbation of an integrable Hamiltonian vector field with three degrees of freedom with a center–center–saddle equilibrium having a homoclinic orbit or loop. With the help of a Poincaré map (chosen based on the unperturbed homoclinic loop), we study the homoclinic intersections between the stable and unstable manifolds associated to ...
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