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Theorems · Theorem · special functions

PeriodPair.differentiableOn_derivWeierstrassPExcept

∀ (L : PeriodPair) (l₀ : ℂ), DifferentiableOn ℂ (L.derivWeierstrassPExcept l₀) (↑L.lattice \ {l₀})ᶜ
Defined in
Mathlib.Analysis.SpecialFunctions.Elliptic.Weierstrass
Cited by
2 results in Mathlib
Foundations
Depth 291 from the axioms · uses propext, Classical.choice, Quot.sound
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PeriodPair.differentiableOn_derivWeierstrassP · cited by 1PeriodPair.differentiable…PeriodPair.analyticOnNhd_derivWeierstrassPExcept · cited by 1PeriodPair.analyticOnNhd_…Set · cited by 53352SetFinset · cited by 13712FinsetSetLike.coe · cited by 8199SetLike.coeSubmodule · cited by 7192SubmoduleComplex · cited by 5565ComplexCompl.compl · cited by 2925Compl.complFilter.Eventually.of_forall · cited by 526Eventually.of_forallDifferentiableOn · cited by 419DifferentiableOnPeriodPair · cited by 94PeriodPairPeriodPair.lattice · cited by 82PeriodPair.latticePeriodPair.derivWeierstrassPExcept · cited by 20PeriodPair.derivWeierstra…differentiableOn_id · cited by 13differentiableOn_iddifferentiableOn_const · cited by 12differentiableOn_constTendstoLocallyUniformly.tendstoLocallyUniformlyOn · cited by 12TendstoLocallyUniformly.t…DifferentiableOn.sub_const · cited by 7DifferentiableOn.sub_constPeriodPair.differentiableOn_d…CITED BYCITES

Cites21

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Cited by2

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