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   Gray, Mason J.; Kumar, Narendra; O’Connor, Ryan; Hoek, Marcel; Sheridan, Erin; Doyle, Meaghan C.; Romanelli, Marisa L.; Osterhoudt, Gavin B.; Wang, Yiping; Plisson, Vincent; et al (July 2020, Review of Scientific Instruments)
2. A note on a Newtonian approximation in a Schwarzschild background

   BENSON, B. A.; DISCONZI, M. M. (April 2018, African physical reviews)

   We consider a (very) simple version of the restricted three body problem in general relativity. The background geometry is given by a Schwarzschild solution governing the motion of two bodies of masses $$m_1$$ and $$m_2$$. We assume that corrections to the trajectory of the body of mass $$m_1$$ due to the presence of the mass $$m_2$$ are given by a Newtonian approximation where Poisson's equation is solved with respect to the Schwarzschild background geometry. Under these assumptions, we derive approximate equations of motion for the corrections to the trajectory of the body of mass $$m_1$$. 

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3. A note on a swirling squirmer in a shear-thinning fluid

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4. A Tsuji burner in a counterflow

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5. A continuous associahedron of type A

   https://doi.org/10.1007/s00209-025-03864-x  

   Kulkarni, Maitreyee C; Matherne, Jacob P; Mousavand, Kaveh; Rock, Job D (October 2025, Mathematische Zeitschrift)

   Abstract Taking a representation-theoretic viewpoint, we construct a continuous associahedron motivated by the realization of the generalized associahedron in the physical setting. We show that our associahedron shares important properties with the generalized associahedron of typeA. Our continuous associahedron is convex and manifests a cluster theory: the points which correspond to the clusters are on its boundary, and the edges that correspond to mutations are given by intersections of hyperplanes. This requires development of several methods that are continuous analogues of discrete methods. We conclude the paper by showing that there is a sequence of embeddings of typeAgeneralized associahedra into our continuous associahedron. 

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