In most cases, extensions between Serre weights for unramified GL_3(O_L) modulo the center coincide with the corresponding GL_3(F_q) extensions.
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2 Pith papers cite this work. Polarity classification is still indexing.
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math.NT 2years
2026 2verdicts
UNVERDICTED 2representative citing papers
Explores locality of mod p GL_2 representations over unramified quadratic extensions of Q_p by constructing a candidate representation of a subgroup via perfectoid geometry.
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On the $K$-extensions between Serre weights for unramified $\mathrm{GL}_3$
In most cases, extensions between Serre weights for unramified GL_3(O_L) modulo the center coincide with the corresponding GL_3(F_q) extensions.
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To be or not to be local
Explores locality of mod p GL_2 representations over unramified quadratic extensions of Q_p by constructing a candidate representation of a subgroup via perfectoid geometry.