Dr. Ferenc Hegedűs
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MPGOS is under an MIT license; thus, it is free to use, share, study and modify (for details see the file LICENSE in the package). 


When using MPGOS please cite few of our GPU related papers:
  1. Hegedűs, F., Krähling, P., Aron, M., Lauterborn, W., Mettin, R., Parlitz, U. (2020): Feedforward attractor targeting for non-linear oscillators using a dual-frequency driving technique. Chaos, 30, 073123.
  2. Hegedűs, F., Klapcsik, K., Lauterborn, W., Parlitz, U., Mettin, R. (2020): GPU accelerated study of a dual-frequency driven single bubble in a 6-dimensional parameter space: The active cavitation threshold. Ultrason. Sonochem., 67, 105067.
  3. Hegedűs, F., Krähling, P., Lauterborn, W., Mettin, R., Parlitz, U. (2020): High-performance GPU computations in nonlinear dynamics: an efficient tool for new discoveries. Meccanica, https://doi.org/10.1007/s11012-020-01146-w
  4. Kalmár, Cs., Klapcsik, K., Hegedűs, F. (2020): Relationship between the radial dynamics and the chemical production of a harmonically driven spherical bubble. Ultrason. Sonochem., 64, 104989.
  5. Varga, R., Klapcsik, K., Hegedűs, F. (2020): Route to shrimps: Dissipation driven formation of shrimp-shaped domains. Chaos Soliton Fract., 130, 109424.
  6. Klapcsik, K., Hegedűs, F. (2019): Study of non-spherical bubble oscillations under acoustic irradiation in viscous liquid. Ultrason. Sonochem., 50, 256-273.
  7. Hegedűs, F., Lauterborn, W., Parlitz, U., Mettin, R. (2018): Non-feedback technique to directly control multistability in nonlinear oscillators by dual-frequency driving. Nonlinear Dyn., 94(1), pp. 273—293.
  8. Klapcsik, K., Varga, R., Hegedűs, F. (2018): Bi-parametric topology of subharmonics of an asymmetric bubble oscillator at high dissipation rate. Nonlinear Dyn., 94(4), pp. 2373—2389.
  9. ​Hegedűs, F., Kalmár, Cs. (2018): Dynamic stabilization of an asymmetric nonlinear bubble oscillator. Nonlinear Dyn., 94(1), pp. 307—324.
  10. Klapcsik, K., Hegedűs, F. (2017): The effect of high viscosity on the evolution of the bifurcation set of a periodically excited gas bubble. Chaos Solitons Fract., 104, pp. 198—208.
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