Publications by authors named "Aashwin Mishra"

The next generation of advanced materials is tending toward increasingly complex compositions. Synthesizing precise composition is time-consuming and becomes exponentially demanding with increasing compositional complexity. An experienced human operator does significantly better than a novice but still struggles to consistently achieve precision when synthesis parameters are coupled.

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By circumventing the resolution limitations of optics, coherent diffractive imaging (CDI) and ptychography are making their way into scientific fields ranging from X-ray imaging to astronomy. Yet, the need for time consuming iterative phase recovery hampers real-time imaging. While supervised deep learning strategies have increased reconstruction speed, they sacrifice image quality.

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Article Synopsis
  • X-ray free electron lasers (XFELs) are revolutionizing research by allowing scientists to create new states of matter and observe atomic motion through precise x-ray pulse measurements over time.
  • A new methodology has been developed that significantly improves efficiency in analyzing photon distributions, achieving faster processing times on both CPU and GPU hardware, while maintaining accuracy in low-contrast scenarios.
  • This AI-assisted algorithm not only simplifies complex analyses but also paves the way for new experimental possibilities in x-ray coherence spectroscopy, expanding its applications in structural dynamics.
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This article examines the hydrodynamic stability of various homogeneous three-dimensional flow topologies. The influence of inertial and pressure effects on the stability of flows undergoing strain, rotation, convergence, divergence, and swirl are isolated. In marked contrast to two-dimensional topologies, for three-dimensional flows the inertial effects are always destabilizing, whereas pressure effects are always stabilizing.

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In this work, the asymmetric case of the Malkus waterwheel is studied, where the water inflow to the system is biasing the system toward stable motion in one direction, like a Pelton wheel. The governing equations of this system, when expressed in Fourier space and decoupled to form a closed set, can be mapped into a four-dimensional space where they form a quasi-Lorenz system. This set of equations is analyzed in light of analogues of the Rayleigh Bernard convection and conclusions are drawn.

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