More Like this

1. Integrated Isothermal Atomic Layer Deposition/Atomic Layer Etching Supercycles for Area-Selective Deposition of TiO ₂

   https://doi.org/10.1021/acs.chemmater.9b01143  

   Song, Seung Keun; Saare, Holger; Parsons, Gregory N. (June 2019, Chemistry of Materials)
2. High-throughput design of complex oxides as isothermal, redox-activated CO ₂ sorbents for green hydrogen generation

   https://doi.org/10.1039/D4EE02119C  

   Cai, Runxia; Yang, Kunran; Wang, Xijun; Rukh, Mahe; Bosari, Azin Saberi; Giavedoni, Eric; Pierce, Alexandra; Brody, Leo; Tang, Wentao; Westmoreland, Phillip R; et al (August 2024, Energy & Environmental Science)

   A new family of Isothermal, redox-activated CO₂sorbents were successfully developed using a high-throughput combinatorial approach to facilitate the generation of green hydrogen from biogenic carbonaceous feedstocks. 

   more » « less
3. Combined NMR and Isothermal Titration Calorimetry Investigation Resolves Conditions for Ligand Exchange and Phase Transformation in CsPbBr ₃ Nanocrystals

   https://doi.org/10.1021/acs.jpcc.1c00144  

   Abiodun, Sakiru L.; Gee, Megan Y.; Greytak, Andrew B. (August 2021, The Journal of Physical Chemistry C)
4. In situ x-ray diffraction study of polyamorphism in H ₂ O under isothermal compression and decompression

   https://doi.org/10.1063/1.5100958  

   Shen, Guoyin; Smith, Jesse S.; Kenney-Benson, Curtis; Ferry, Richard A. (June 2019, The Journal of Chemical Physics)
5. Evolutionary games on isothermal graphs

   https://doi.org/10.1038/s41467-019-13006-7  

   Allen, Benjamin; Lippner, Gabor; Nowak, Martin A. (November 2019, Nature Communications)

   Abstract Population structure affects the outcome of natural selection. These effects can be modeled using evolutionary games on graphs. Recently, conditions were derived for a trait to be favored under weak selection, on any weighted graph, in terms of coalescence times of random walks. Here we consider isothermal graphs, which have the same total edge weight at each node. The conditions for success on isothermal graphs take a simple form, in which the effects of graph structure are captured in the ‘effective degree’—a measure of the effective number of neighbors per individual. For two update rules (death-Birth and birth-Death), cooperative behavior is favored on a large isothermal graph if the benefit-to-cost ratio exceeds the effective degree. For two other update rules (Birth-death and Death-birth), cooperation is never favored. We relate the effective degree of a graph to its spectral gap, thereby linking evolutionary dynamics to the theory of expander graphs. Surprisingly, we find graphs of infinite average degree that nonetheless provide strong support for cooperation. 

   more » « less