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April 23, 2026Pacific Journal of MathematicsOpen Access

A higher-rank analog of the strong openness property

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Key Points

The research aims to investigate a strong openness property for singular Hermitian vector bundles that are Griffiths-semipositive.
Analyzed properties of singular Hermitian vector bundles (E, h).
Focus on the application of strong openness in a higher-rank context.
Evaluated mathematical implications of Griffiths-semipositive conditions.
Demonstrated the existence of a strong openness property in the considered vector bundles.
Implications suggest significant advancements in understanding the geometry of these bundles.

Implication

Study explores strong openness in Griffiths-semipositive singular Hermitian vector bundles, indicating new mathematical properties.

Abstract

We study a strong openness property for singular Hermitian vector bundles (E, h) that are Griffiths-semipositive.

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Cite This Study

Jingcao Wu (2026) studied this question.

synapsesocial.com/papers/69edad4b4a46254e215b4f54 https://doi.org/10.2140/pjm.2026.342.441

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