2020
DOI: 10.1088/1367-2630/ab8caf
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A recurrent plot based stochastic nonlinear ray propagation model for underwater signal propagation

Abstract: A stochastic nonlinear ray propagation model is proposed to carry out an exploration of the nonlinear ray theory in underwater signal propagation. The recurrence plot method is proposed to quantify the ray chaos and stochastics to optimize the model. Based on this method, the distribution function of the control parameter δ is derived. Experiments and simulations indicate that this stochastic nonlinear ray propagation model provides a good explanation and description on the stochastic frequency shift in underw… Show more

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Cited by 3 publications
(1 citation statement)
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“…Nowadays, BSS is widely used and performs well with the assumption of a linear mixing procedure [17][18][19][20][21], in which nonlinear components are neglected. However, in fact, the nonlinear effect is non-negligible in underwater acoustic channels, such as nonlinear distortion caused by hydrodynamics and the adiabatic relation between pressure and density [22], nonlinearity in devices like power amplifiers [23][24][25][26], the nonlinear interaction of collimated plane waves [27], the thermal current and nonlinear fluids such as relaxing fluids, bubbly liquids and fluids in saturated porous solids [28][29][30][31]. Linear methods cannot separate the signals with nonlinear components to a high degree of accuracy.…”
Section: Introductionmentioning
confidence: 99%
“…Nowadays, BSS is widely used and performs well with the assumption of a linear mixing procedure [17][18][19][20][21], in which nonlinear components are neglected. However, in fact, the nonlinear effect is non-negligible in underwater acoustic channels, such as nonlinear distortion caused by hydrodynamics and the adiabatic relation between pressure and density [22], nonlinearity in devices like power amplifiers [23][24][25][26], the nonlinear interaction of collimated plane waves [27], the thermal current and nonlinear fluids such as relaxing fluids, bubbly liquids and fluids in saturated porous solids [28][29][30][31]. Linear methods cannot separate the signals with nonlinear components to a high degree of accuracy.…”
Section: Introductionmentioning
confidence: 99%