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   Gurski, Nick; Johnson, Niles; Osorno, Angélica M. (January 2021, New York journal of mathematics)
2. $$ \mathcal{N} $$ = 1 S-fold spectroscopy

   https://doi.org/10.1007/JHEP08(2022)242  

   Cesàro, Mattia; Larios, Gabriel; Varela, Oscar (August 2022, Journal of High Energy Physics)

   A bstract We analyse the spectrum of Kaluza-Klein excitations above three distinct families of $$ \mathcal{N} $$ N = 1 AdS 4 solutions of type IIB supergravity of typically non-geometric, S-fold type that have been recently found. For all three families, we provide the complete algebraic structure of their spectra, including the content of OSp(4|1) multiplets at all Kaluza-Klein levels and their charges under the residual symmetry groups. We also provide extensive results for the multiplet dimensions using new methods derived from exceptional field theory, including complete, analytic results for one of the families. All three spectra show periodicity in the moduli that label the corresponding family of solutions. Finally, the compactness of these moduli is verified in some cases at the level of the fully-fledged type IIB uplifted solutions. 

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3. Structure and properties of chiral modifiers (R)-(+)-1-(1-naphthyl)-ethylamine and (S)-(-)-1-(2-naphthyl)-ethylamine on Pd(1 1 1) using infrared spectroscopy

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4. Global Well-Posedness for the Defocusing, Cubic, Nonlinear Wave Equation in Three Dimensions for Radial Initial Data in $$\dot{H}^{s} \times \dot{H}^{s - 1}$$, $$s> \frac{1}{2}$$

   https://doi.org/10.1093/imrn/rnx323  

   Dodson, Benjamin (February 2018, International Mathematics Research Notices)

   Abstract In this paper we study the defocusing, cubic nonlinear wave equation in three dimensions with radial initial data. The critical space is $$\dot{H}^{1/2} \times \dot{H}^{-1/2}$$. We show that if the initial data is radial and lies in $$\left (\dot{H}^{s} \times \dot{H}^{s - 1}\right ) \cap \left (\dot{H}^{1/2} \times \dot{H}^{-1/2}\right )$$ for some $$s> \frac{1}{2}$$, then the cubic initial value problem is globally well-posed. The proof utilizes the I-method, long time Strichartz estimates, and local energy decay. This method is quite similar to the method used in [11]. 

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5. Implications of bond disorder in a S=1 kagome lattice

   https://doi.org/10.1038/s41598-018-23054-6  

   Manson, Jamie L.; Brambleby, Jamie; Goddard, Paul A.; Spurgeon, Peter M.; Villa, Jacqueline A.; Liu, Junjie; Ghannadzadeh, Saman; Foronda, Francesca; Singleton, John; Lancaster, Tom; et al (December 2018, Scientific Reports)