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communications, metrology, environmental and medical sensing and imaging, and for applications in fundamental sciences such as laser spectroscopy. Establishing a new paradigm for continuous- and travelling-wave
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of the resulting numerical model. About the project/work tasks Develop a new time integration approach based on a wave phase resolved theoretical framework of a multiscale flow system composed of surface waves
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and numerical methods for analyzing stochastic transport equations, which are critical for understanding how random fluctuations affect dynamic systems such as turbulence, water waves, and compressible
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affect dynamic systems such as turbulence, water waves, and compressible fluid motion. The research will focus on hyperbolic-parabolic partial differential equations, nonlinear wave equations, and
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, resulting in sharp-edged square wave voltages with high repetition rate. These sharp voltage flanks introduce different stress distributions internally in components and can induce or accelerate degradation