
This paper presents a homotopy theoretic classification of fermionic strongly fusion 2-categories using the concept of group graded extensions.


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extension-theory-and-the-classification-of-fermionic-strongly-fusion-2-categories-with-an-appendix-by-thibault-didier-d-ecoppet-and-theo-johnson-freyd-


Extension Theory and the Classification of Fermionic Strongly Fusion 2-Categories (with an Appendix by Thibault Didier D'ecoppet and Theo Johnson-Freyd)


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The article presents a series solution approach for the "deformed" double-confluent Heun equation, which arises from the radial part of the Klein-Gordon equation in the background of the Nutku-Ghezelbash-Kumar metric. The method involves the convolution of series expansions to handle the non-polynomial coefficients in the equation.


analysis-of-scalar-fields-with-series-convolution-a-study-of-the-deformed-double-confluent-heun-equation


Analysis of Scalar Fields with Series Convolution: A Study of the Deformed Double-Confluent Heun Equation



The authors present a general algorithm to compute the spectrum and pseudospectrum of short-range, discrete, infinite-volume operators with finite local complexity, with rigorous error control.


efficient-computation-of-spectra-and-pseudospectra-for-infinite-volume-operators-from-local-patches


Efficient Computation of Spectra and Pseudospectra for Infinite-Volume Operators from Local Patches
