| Name | Category | Theorems |
delta π | CompOp | 5 mathmath: delta_apply, SchwartzMap.delta_apply, fourier_delta_zero, SchwartzMap.integralCLM_dirac_eq_delta, toTemperedDistribution_dirac_eq_delta
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derivCLM π | CompOp | 2 mathmath: derivCLM_toTemperedDistributionCLM_eq, derivCLM_apply_apply
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fourierTransformCLM π | CompOp | β |
fourierTransformInvCLM π | CompOp | β |
instFourierTransform π | CompOp | 13 mathmath: lineDerivOp_fourier_eq, instFourierAdd, instFourierSMul, instFourierPairInv, instFourierPair, instContinuousFourier, fourier_toTemperedDistributionCLM_eq, fourier_lineDerivOp_eq, fourier_delta_zero, fourierTransform_apply, fourierTransform_toTemperedDistributionCLM_eq, fourier_apply, MeasureTheory.Lp.fourier_toTemperedDistribution_eq
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instFourierTransformInv π | CompOp | 12 mathmath: fourierInv_toTemperedDistributionCLM_eq, fourierInv_lineDerivOp_eq, instFourierPairInv, instFourierPair, fourierTransformInv_toTemperedDistributionCLM_eq, instFourierInvSMul, instFourierInvAdd, MeasureTheory.Lp.fourierInv_toTemperedDistribution_eq, fourierInv_apply, lineDerivOp_fourierInv_eq, instContinuousFourierInv, fourierTransformInv_apply
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instLaplacian π | CompOp | 4 mathmath: laplacian_eq_sum, laplacian_toTemperedDistributionCLM_eq, laplacian_apply_apply, laplacianCLM_apply
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instLineDeriv π | CompOp | 14 mathmath: lineDerivOpCLM_eq, lineDerivOp_fourier_eq, instLineDerivLeftSMulReal, fourierInv_lineDerivOp_eq, instLineDerivSMulReal, fourier_lineDerivOp_eq, lineDerivOp_toTemperedDistributionCLM_eq, laplacian_eq_sum, instContinuousLineDeriv, instLineDerivAdd, instLineDerivSMulComplex, lineDerivOp_apply_apply, lineDerivOp_fourierInv_eq, laplacianCLM_apply
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smulLeftCLM π | CompOp | 14 mathmath: lineDerivOp_fourier_eq, smulLeftCLM_compL_smulLeftCLM, smulLeftCLM_neg, fourierInv_lineDerivOp_eq, smulLeftCLM_sub, fourier_lineDerivOp_eq, smulLeftCLM_add, smulLeftCLM_smulLeftCLM_apply, lineDerivOp_fourierInv_eq, smulLeftCLM_const, smulLeftCLM_sum, smulLeftCLM_smul, MeasureTheory.Lp.toTemperedDistribution_smul_eq, smulLeftCLM_apply_apply
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