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From the 1 of 7 linked papers with an AI index.

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7 papers

math.AG2026

A Chain- and Diagram-Level Semantics for Morphological Calculus Refinement, monodromy, and bivector orbit decompositions

Baruch Schneider, Diana Schneiderová, Yifan Zhang

Morphological calculus represents decompositions of geometric objects by polynomial-like expressions in a symbol for the real line. Sommen's examples reveal two basic difficulties:…

math.CV2026

Stable -Hermitian coordinate calculus: Capelli--PBW transport, mixed polarization algebra, and localization obstructions

Baruch Schneider, Diana Schneiderová, Yifan Zhang

We extend a finite-support -Hermitian radial calculus to Clifford-valued coordinate polynomials. For bosonic Hermitian vector labels and finite fermionic support, the stable…

math.CV2026

Exceptional supersphere integration and logarithmic Pizzetti kernels

Juan Bory-Reyes, Baruch Schneider, Diana Schneiderova +1

We study orthosymplectically invariant supersphere integration at the exceptional superdimensions , where the harmonic Fischer structure becomes nonsemisimple and the Pizzet…

math.SP2026

Lieb-Thirring bounds for Melik-Adamyan canonical Hamiltonians

Baruch Schneider, Diana Barseghyan Schneiderová, Yifan Zhang

We study a class of positive matrix Hamiltonians arising from the canonical differential expressions of Melik-Adamyan and appearing in the appendix of Alpay--Gohberg. Let and $…

math.CV2026

Right q-vector calculus at integral superdimension: localized decompositions and resonance

Juan Bory-Reyes, Baruch Schneider, Diana Barseghyan Schneiderová +1

The paper develops a rigorous right q‑vector calculus for radial algebras at integral superdimension, providing explicit coordinate realizations, Fischer decompositions, and a deta…

math.SP2026

One-dimensional optimisation of indefinite-weight principal eigenvalues with asymmetric Robin parameters and a Schrödinger-type perturbation

Baruch Schneider, Diana Schneiderová, Yifan Zhang

We study the minimisation of the positive principal eigenvalue for an indefinite-weight problem with asymmetric Robin parameters. The model is motivated by diffusive logistic equat…