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This is a Quantitative Study study.

October 19, 2025Open Access

(Algebraic) p -adic Artin formalism of twisted triple product Galois representations over real quadratic fields

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This research addresses factorization issues for galois representations in real quadratic fields, suggesting new frameworks.

The findings demonstrate a novel factorization in the (0,2) rank case, pushing boundaries in triple product motives studies.
Significant implications arise from generalizing previous frameworks to real quadratic fields, particularly in higher rank scenarios.
This work builds upon earlier algebraic factorization strategies, shedding light on twisted triple product representations.
By focusing on the order of vanishing of associated L-functions, the research provides deeper insights into cusp forms.

Das et al. (2025) studied this question.

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October 19, 2025Open Access

View Full Paper

Ask AI

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Authors

This research addresses factorization issues for galois representations in real quadratic fields, suggesting new frameworks.

The findings demonstrate a novel factorization in the (0,2) rank case, pushing boundaries in triple product motives studies.
Significant implications arise from generalizing previous frameworks to real quadratic fields, particularly in higher rank scenarios.
This work builds upon earlier algebraic factorization strategies, shedding light on twisted triple product representations.
By focusing on the order of vanishing of associated L-functions, the research provides deeper insights into cusp forms.

Das et al. (2025) studied this question.

View Full Paper

Ask AI

Bookmark