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Develop a geometric and functional-analytic theory for symmetric depolarising quantum Markov semigroups.

April 12, 2026Open Access

Geometric and Spectral Functional Analysis of Quantum Markov Semigroups on Lie Groups (Clean)

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Develop a geometric and functional-analytic theory for symmetric depolarising quantum Markov semigroups.
Focused on symmetric depolarising quantum Markov semigroups on matrix spaces.
Explored weakly interacting many-body systems and their infinite-volume extensions.
Investigated boundary-driven quantum systems in this context.
Established a functional-analytic framework applicable to quantum Markov semigroups.
Showed potential for new insights in many-body and boundary-driven scenarios.

Resumen

This study develops a geometric and functional-analytic theory for the symmetric depolarising quantum Markov semigroup on Mₙ (C), together with weakly interacting many-body, infinite-volume, and boundary-driven extensions.

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Kartik Jangid (Sat,) studied this question.

www.synapsesocial.com/papers/69db38534fe01fead37c69fa — DOI: https://doi.org/10.5281/zenodo.19496421

Geometric and Spectral Functional Analysis of Quantum Markov Semigroups on Lie Groups (Clean)

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