Category-specific topological learning of metal-organic frameworks.
Chen D, Chen CL, Wei GW.
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On the Resistance Coefficients for Heat Conduction in Anisotropic Bodies at the Limit of Linear Extended Thermodynamics. [PDF]
Thapliyal D+3 more
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Preservation for generation along the structure morphism of coherent algebras over a scheme
Abstract This work demonstrates classical generation is preserved by the derived pushforward along the structure morphism of a noncommutative coherent algebra to its underlying scheme. Additionally, we establish that the Krull dimension of a variety over a field is a lower bound for the Rouquier dimension of the bounded derived category associated with
Anirban Bhaduri, Souvik Dey, Pat Lank
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Benchmarking Ionization Potentials from pCCD Tailored Coupled Cluster Models. [PDF]
Gałyńska M, Boguslawski K.
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The birational geometry of GIT quotients
Abstract Geometric invariant theory (GIT) produces quotients of algebraic varieties by reductive groups. If the variety is projective, this quotient depends on a choice of polarisation; by work of Dolgachev–Hu and Thaddeus, it is known that two quotients of the same variety using different polarisations are related by birational transformations.
Ruadhaí Dervan, Rémi Reboulet
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Dihedral-torsion model potentials that include angle-damping factors. [PDF]
Manz TA.
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Removing scalar curvature assumption for Ricci flow smoothing
Abstract In recent work of Chan–Huang–Lee, it is shown that if a manifold enjoys uniform bounds on (a) the negative part of the scalar curvature, (b) the local entropy, and (c) volume ratios up to a fixed scale, then there exists a Ricci flow for some definite time with estimates on the solution assuming that the local curvature concentration is small ...
Adam Martens
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Statistical Properties of Correlated Semiclassical Bands in Tight-Binding Small-World Networks. [PDF]
Almazova N, Tsironis GP, Kaxiras E.
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On Bergman–Toeplitz operators in periodic planar domains
Abstract We study spectra of Toeplitz operators Ta$T_a$ with periodic symbols in Bergman spaces A2(Π)$A^2(\Pi)$ on unbounded singly periodic planar domains Π$\Pi$, which are defined as the union of infinitely many copies of the translated, bounded periodic cell ϖ$\varpi$.
Jari Taskinen
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PERSISTENT DIRAC OF PATHS ON DIGRAPHS AND HYPERGRAPHS. [PDF]
Suwayyid F, Wei GW.
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