sinc_ft

Define the closed form FT of the infinite order kernel sin(x)/(pi*x)

A novel bias-bound approach for non-parametric inference is introduced,
focusing on both density and conditional expectation estimation.
It constructs valid confidence intervals that account for the presence of
a non-negligible bias and thus make it possible to perform inference with
optimal mean squared error minimizing bandwidths.
This package is based on Schennach (2020) <doi:10.1093/restud/rdz065>.

Xinyu DAI

rbbnp

A Bias Bound Approach to Non-Parametric Inference

Susanne M Schennach

sinc_ft function

<dl><dt>x</dt>
<dd>A numerical value or vector where the Fourier Transform is evaluated.</dd></dl>

Arguments

Define the closed form FT of the infinite order kernel sin(x)/(pi*x) — sinc_ft

<dl>

<dt>x</dt>
<dd>A numerical value or vector where the Fourier Transform is evaluated.</dd>

</dl>

sinc_ft: Define the closed form FT of the infinite order kernel sin(x)/(pi*x)

Description

Usage

Value

Arguments