History of Krylov-Bogoliubov-Mitropolsky Methods of Nonlinear Oscillations

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Advances in Historical Studies

ISSN Print: 2327-0438
ISSN Online: 2327-0446
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"History of Krylov-Bogoliubov-Mitropolsky Methods of Nonlinear Oscillations"
written by Agamenon R. E. Oliveira,
published by Advances in Historical Studies, Vol.6 No.1, 2017

has been cited by the following article(s):

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[1]	Floquet Expansion by Counting Pump Photons Physical Review Letters, 2025 DOI:10.1103/PhysRevLett.134.060401

[2]	Development and Analysis of Novel Integrable Nonlinear Dynamical Systems on Quasi-One-Dimensional Lattices. Two-Component Nonlinear System with the On-Site and Spatially Distributed Inertial Mass Parameters Ukrainian Journal of Physics, 2024 DOI:10.15407/ujpe69.3.168

[3]	Seismic optimization of pendulum tuned mass damper with hysteretic damping International Journal of Mechanical Sciences, 2024 DOI:10.1016/j.ijmecsci.2024.109073

[4]	Development and Analysis of Novel Integrable Nonlinear Dynamical Systems on Quasi-One-Dimensional Lattices. Two-Component Nonlinear System with the On-Site and Spatially Distributed Inertial Mass Parameters Ukrainian Journal of Physics, 2024 DOI:10.15407/ujpe69.3.168

[5]	Seismic optimization of pendulum tuned mass damper with hysteretic damping International Journal of Mechanical Sciences, 2024 DOI:10.1016/j.ijmecsci.2024.109073

[6]	An alternative approach to averaging in nonlinear systems using classical probability density ZAMM - Journal of Applied Mathematics and Mechanics / Zeitschrift für Angewandte Mathematik und Mechanik, 2024 DOI:10.1002/zamm.202300432

[7]	Analytical and Numerical Study to a Forced Van der Pol Oscillator Mathematical Problems in Engineering, 2022 DOI:10.1155/2022/9736427

[8]	On the Two-body Problem with Mass Loss Depending on Both Time and Radius Vector The Astronomical Journal, 2021 DOI:10.3847/1538-3881/ac0887

[9]	On the Two-body Problem with Mass Loss Depending on Both Time and Radius Vector The Astronomical Journal, 2021 DOI:10.3847/1538-3881/ac0887

[10]	Study of Nonlinear Models of Oscillatory Systems by Applying an Intelligent Computational Technique Entropy, 2021 DOI:10.3390/e23121685

[11]	Study of Nonlinear Models of Oscillatory Systems by Applying an Intelligent Computational Technique Entropy, 2021 DOI:10.3390/e23121685

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