Results 101 to 110 of about 5,152,512 (204)
The topic of chaotic thresholds for piecewise linear discontinuous (PWLD) systems with multiple-well potentials is a persistent topic in the research of a number of authors.
Tsvetelin Zaevski +2 more
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Phrynocephalus ananjevae Melnikov, Melnikova, Nazarov & Rajabizadeh 2013
Phrynocephalus ananjevae Melnikov, Melnikova, Nazarov & Rajabizadeh, 2013 Phrynocephalus ananjevae Melnikov, Melnikova, Nazarov & Rajabizadeh, 2013: 38. COMMON NAME. — Zagros Toad-headed Agama (designated here). HOLOTYPE. — ZISP 10256.1.
Rastegar-Pouyani, Eskandar +6 more
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Melnikov functions and heteroclinic orbits in delay differential equations
The author gives sufficient conditions for the existence of bounded solutions for the perturbed delay differential equation \(\dot z(t)=g(z_ t)+h(t,z_ t,\epsilon)\) where \(h(t,\phi,0)=0\), \(\epsilon >0\), \(z_ t(\theta)=z(t+\theta)\), \(\theta\in [-r;0]\) with \(r>0\).
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Poincaré-Melnikov-Arnold method for analytic planar maps
The Poincare-Melnikov-Arnold method for planar maps gives rise to a Melnikov function defined by an infinite and (a priori) analytically uncomputable sum.
Delshams Valdés, Amadeu +1 more
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Higher-order Melnikov functions for degenerate cubic Hamiltonians
The author considers quadratic perturbation problems of Hamiltonian systems in the plane with degenerate cubic Hamiltonians. He first uses the scheme of J. P. Francoise to compute explicitly the first four Melnikov functions \(M_1(h),\dots, M_4(h)\), then he proves the following five interesting theorems. Theorem 1.
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Pterygosoma dhofarensis Fajfer & Melnikov, 2014, sp. nov.
Pterygosoma dhofarensis sp. nov. (Figs. 5–8) Description. FEMALE (holotype, Figs. 5–6). Gnathosoma. Cheliceral base about 70 (65–70 in 8 paratypes) long, cheliceral shaft 75 (65–70) long. Fixed cheliceral digit 15 long, with spinous process.
Fajfer, Monika, Melnikov, Daniel
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The Chaotic Behavior of Parabolic Elastic Arch with Two Hinge Supports
:In order to design an arch structure with good nonlinear dynamic characteristics, the nonlinear dynamic behaviors under a long time external force have to be investigated.
doaj
Poincaré-Melnikov-Arnold method for twist maps
The Poincar\'e--Melnikov--Arnold method is the standard tool for detecting splitting of invariant manifolds for systems of ordinary differential equations close to ``integrable'' ones with associated separatrices.
Delshams Valdés, Amadeu +1 more
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Poincaré--Pontryagin--Melnikov functions for a class of perturbed planar Hamiltonian equations
In this paper we extend a well-known algorithm for studying higher order Poincaré--Pontryagin--Melnikov functions of polynomial perturbed Hamiltonian equations. We consider a family of unperturbed equations whose associated Hamiltonian is not transversal
Rebollo-Perdomo, S.
core
This addendum presents a relevant stronger consequence of the main theorem of the paper “Higher order stroboscopic averaged functions: a general relationship with Melnikov functions”, Electron. J. Qual. Theory Differ. Equ. 2021, No. 77.
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