M. Kirchbach

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20222026

most citedPotentials on the conformally compactified Minkowski spacetime and their application to quark deconfinement

1 citations · 2 across the 3 of their papers we have counts for

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math-ph2026

Romanovski polynomials, Gegenbauer connections, and $su (1, 1)$ ladder structures

José A. Vallejo, Mariana Kirchbach

We study the monic Romanovski (pseudo-Jacobi) polynomials with degree dependent parameters $β_{K} = - K$ and $α_{K} = c / (K + 1)$ . We write out the parameter preserving first order ladder rela…

math-ph2023★ 1 cited

Potentials on the conformally compactified Minkowski spacetime and their application to quark deconfinement

M. Kirchbach, J. A. Vallejo

We study a class of conformal metric deformations in the quasi-radial coordinate parameterizing the 3-sphere in the conformally compactified Minkowski spacetime $S^{1} \times S^{3}$ . Pr…

Romanovski polynomials, Gegenbauer connections, and su(1,1) ladder structures

Potentials on the conformally compactified Minkowski spacetime and their application to quark deconfinement

Romanovski polynomials, Gegenbauer connections, and $su (1, 1)$ ladder structures