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   Bishop, Christopher J (December 2023, Discrete & Computational Geometry)

   We show that any polygon P has an acute triangulation where every angle lies in the interval I=[30, 75] (degrees), except for triangles T that contain a vertex v of P where P has an interior angle theta_v < 30; then T is an isosceles triangle with angles \theta_v and 90 -\theta_v/2. 

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2. Uniformly Acute Triangulations of PSLGs

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   Bishop, Christopher J (October 2023, Discrete & Computational Geometry)

   We show that any PSLG has an acute conforming triangulation with an upper angle bound that is strictly less than 90 degrees and that depends only on the minimal angle occurring in the PSLG. In fact, all angles are inside the interval I_0= [theta_0, 90 -\theta_0/2] for some fixed theta_0>0 independent of the PSLG except for triangles T containing a vertex v where the PSLG has an interior angle theta_v < \theta_0; then T is an isosceles triangle with angles in I_v = [theta_v, 90 -\theta_v/2]. 

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   https://doi.org/10.1126/sciadv.abk2458  

   Machlis, Gary E.; Román, Miguel O.; Pickett, Steward T. (March 2022, Science Advances)

   As disasters become more frequent and intense, research on legacy conditions can improve disaster science and preparedness. 

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5. Interpretable Sub-phenotype Identification in Acute Kidney Injury

   Chan, Ho Yin; Liu, Mei (November 2022, American Medical Informatics Association (AMIA) Annual Symposium)