The study constructs big generalized Heegner classes by interpolating p-adically, indicating a novel approach in number theory.
We construct big generalized Heegner classes by interpolating p -adically the generalized Heegner classes associated to quaternionic modular forms along a Coleman (finite slope) family, following the approach introduced by Jetchev–Loeffler–Zerbes (2021).
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Eduardo Rocha Walchek (2025) studied this question.
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