A. Pigazzini

collaborators

3 papers

math.DG2026

First Chen Inequality for CR-Warped Product Submanifolds of a Complex Space Form and Applications

Abdulqader Mustafa, Monika Sati, Uday Chand De +2

In this paper, the first Chen inequality is proved for CR-warped product submanifolds in complex space forms. This inequality involves intrinsic invariants (a leaf-wise $I^´$ -invari…

physics.gen-ph2025

Introduction of the G $_{2}$ -Ricci Flow: Geometric Implications for Spontaneous Symmetry Breaking and Gauge Boson Masses

Richard PinÄÃ¡k, Alexander Pigazzini, Michal PudlÃ¡k +1

This work introduces the G $_{2}$ -Ricci flow on seven-dimensional manifolds with non-zero torsion and explores its physical implications. By extending the Ricci flow to manifolds with…

math.DG2025

A note on the theoretical approach to Grassmannians and PlÃ¼cker coordinates for additive skew-symmetric pairwise comparisons matrices

Waldemar W. Koczkodaj, Witold Pedrycz, Alexander Pigazzini +2

Symmetry and antisymmetry are fundamental concepts in many strict sciences. Pairwise comparisons (PC) matrices are fundamental tools for representing pairwise relations in decision…

First Chen Inequality for CR-Warped Product Submanifolds of a Complex Space Form and Applications

Introduction of the G2​-Ricci Flow: Geometric Implications for Spontaneous Symmetry Breaking and Gauge Boson Masses

A note on the theoretical approach to Grassmannians and PlÃ¼cker coordinates for additive skew-symmetric pairwise comparisons matrices

Introduction of the G $_{2}$ -Ricci Flow: Geometric Implications for Spontaneous Symmetry Breaking and Gauge Boson Masses