A new approach for solving the undamped Helmholtz oscillator for the given arbitrary initial conditions and its physical applications
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Publication:2209688
DOI10.1155/2020/7876413zbMath1459.65133OpenAlexW3092394564MaRDI QIDQ2209688
Darin J. Mosquera P, Jairo E. Castillo H., Alvaro H. Salas
Publication date: 4 November 2020
Published in: Mathematical Problems in Engineering (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1155/2020/7876413
Nonlinear oscillations and coupled oscillators for ordinary differential equations (34C15) Numerical methods for ordinary differential equations (65L99)
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Cites Work
- Exact explicit traveling wave solutions for two nonlinear Schrödinger type equations
- Exact solutions for a nonlinear model
- Numerical solution of two-dimensional weakly singular stochastic integral equations on non-rectangular domains via radial basis functions
- Dynamics of spinup through resonance
- Interaction of coupled modes accompanying nonlinear flexural vibrations of a circular ring
- Numerical solution based on two-dimensional orthonormal Bernstein polynomials for solving some classes of two-dimensional nonlinear integral equations of fractional order
- Matter wave soliton solutions of the cubic-quintic nonlinear Schrödinger equation with an anharmonic potential
- On the theory of rigid-perfectly plastic plates under uniformly distributed loads
- A nonlinear oscillator with a strange attractor
- Destabilizing effect of Coulomb friction on vibration of a beam supported at an axially oscillating mount
- Integrability and symmetries for the Helmholtz oscillator with friction
- A NONLINEAR OSCILLATORS NETWORK DEVOTED TO IMAGE PROCESSING
- On the numerical verification of the asymptotic expansion of duffing's equation
- An extension to the method of Kryloff and Bogoliuboff†
- A nonlinear resistor and nonlinear inductor using a nonlinear capacitor
- Nonlinear vibration of buckled beams: Some exact solutions
- Jacobi elliptic function expansion method and periodic wave solutions of nonlinear wave equations
