384 research outputs found

    Thermal convection of viscoelastic fluids in concentric rotating cylinders: Elastic turbulence and kinetic energy budget analysis

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    The introduction of solid polymers into a Newtonian solvent induces significant modifications in the flow behavior and heat transfer characteristics of resulting viscoelastic fluids. This study performs a comprehensive numerical investigation on thermal convection within a system comprising two concentric horizontal cylinders filled with viscoelastic fluids, with the inner cylinder rotating. The analysis encompasses all three modes of thermal convection, namely, forced, free, and mixed convection, over a range of Weissenberg numbers up to 10 and three values of the Richardson number, namely, 0, 0.143, and ∞\infty, representing forced, mixed, and free convection modes of heat transfer, respectively. In forced convection, the flow field remains stable, while in free and mixed convection, an increase in the Weissenberg number leads to a transition from steady to unsteady periodic, quasi-periodic, and finally, an aperiodic and chaotic behavior. This transition arises due to the presence of elastic instability and the subsequent appearance of elastic turbulence in viscoelastic fluids with the increasing Weissenberg number. Furthermore, our findings indicate that fluid viscoelasticity has minimal influence on heat transfer rates in the cases of forced and free convection. Conversely, heat transfer rates in mixed convection increase with the Weissenberg number. We conduct a detailed analysis of the viscoelastic kinetic energy budget to elucidate this enhancement in the heat transfer rate for viscoelastic fluids. We show that this improved heat transfer results from kinetic energy transfer from polymer molecules to the flow field, leading to increased chaotic motion within the system and, eventually, higher heat transfer rates

    Unbounded Sharing of Nonlocality Using Projective Measurements

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    It is a common perception that a sharp projective measurement in one side of the Bell experiment destroys the entanglement of the shared state, thereby preventing the demonstration of sequential sharing of nonlocality. In contrast, we introduce a local randomness-assisted projective measurement protocol, enabling the sharing of nonlocality by an arbitrary number of sequential observers (Bobs) with a single spatially separated party Alice. Subsequently, a crucial feature of the interplay between the degrees of incompatibility of observables of both parties is revealed, enabling the unbounded sharing of nonlocality. Our findings, not only offer a new paradigm for understanding the fundamental nature of incompatibility in demonstrating quantum nonlocality but also pave a new path for various information processing tasks based on local randomness-assisted projective measurement
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