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The principle of self-colliding orbits and its possible application to $\pi \pi$ and $\mu \mu$ collisions [PDF]
, 1970 Macek, R, Maglic, Bogdan C
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Operation of the Preclinical Head Scanner for Proton CT. [PDF]
Nucl Instrum Methods Phys Res A, 2016 Sadrozinski HF +13 more
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Neural Entrainment to the Beat: The "Missing-Pulse" Phenomenon. [PDF]
J Neurosci, 2017 Tal I +6 more
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Simultaneity of centres in ℤ q -equivariant systems. [PDF]
Proc Math Phys Eng Sci, 2018 Giné J, Llibre J, Valls C.
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Late Quaternary faulting in the Sevier Desert driven by magmatism. [PDF]
Sci Rep, 2017 Stahl T, Niemi NA.
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The Uniform Isochronous Centers with Homogeneous Nonlinearities of Degree 5
Journal of Dynamical and Control SystemsThe interest in studying the uniform isochronous centers goes back to C. Huygens in the XVII century. Since then, many papers have been published on this subject. In particular, the phase portraits of the polynomial uniform isochronous center up to degree four have been classified.
Dong, Guangfeng, Llibre, Jaume
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Acta Mathematicae Applicatae Sinica, English Series
This paper provides an in-depth study of the global phase portraits of uniform isochronous centers in systems of degree six, characterized by a polynomial commutator. The authors focus on systems of the form \[ \dot{x} = -y + xf(x, y) \text{ and } \dot{y} = x + yf(x, y), \] where \( f(x, y) = x\sigma(y) \), exploring the geometric implications of ...
Guo, Li-na +2 more
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This paper provides an in-depth study of the global phase portraits of uniform isochronous centers in systems of degree six, characterized by a polynomial commutator. The authors focus on systems of the form \[ \dot{x} = -y + xf(x, y) \text{ and } \dot{y} = x + yf(x, y), \] where \( f(x, y) = x\sigma(y) \), exploring the geometric implications of ...
Guo, Li-na +2 more
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Journal of Applied Analysis, 2023
Abstract In this paper, we study the number of limit cycles bifurcated from the periodic orbits of a cubic uniform isochronous center with continuous and discontinuous quartic polynomial perturbations. Using the averaging theory of first order for continuous and discontinuous differential systems and comparing the obtained results, we ...
Rezaiki, Nabil, Boulfoul, Amel
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Abstract In this paper, we study the number of limit cycles bifurcated from the periodic orbits of a cubic uniform isochronous center with continuous and discontinuous quartic polynomial perturbations. Using the averaging theory of first order for continuous and discontinuous differential systems and comparing the obtained results, we ...
Rezaiki, Nabil, Boulfoul, Amel
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Uniform isochronous center of a class of higher degree polynomial differential systems
Applied Mathematics-A Journal of Chinese UniversitieszbMATH Open Web Interface contents unavailable due to conflicting licenses.
Zhou, Zheng-xin, Lu, Fei-fei
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