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microwave amplifier with very low noise is required. Over the past five years, our group has been developing Traveling Wave Parametric Amplifiers (TWPAs), and this project is a continuation of those efforts
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computationally challenging. To address this, our research employs advanced computational methods to simplify high-fidelity 1-D hydrodynamic models based on Partial Differential Equations (PDEs). This approach
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high-speed communication with tiny, zero-energy sensors or other devices, with acoustic, ultrasound backscatter waves. The project has a broad approach in that it involves both creation of fundamental
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since they were in preschool (ages 3–5 years). To date, six waves of data collection have been completed involving parents, teachers, and the children themselves, with the latest occurring during
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hydrodynamic models based on Partial Differential Equations (PDEs). This approach yields efficient reduced-order models that accurately represent essential lake behaviors with significantly lower computational
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://www.chalmers.se/math/ At the division of Applied Mathematics and Statistics we conduct research within probability theory and its applications, the theory and implementation of finite element methods, inverse wave