a function that numerically computes the Laplace Transform

Provide the core functionality to transform longitudinal data to
complex-time (kime) data using analytic and numerical techniques, visualize the original
time-series and reconstructed kime-surfaces, perform model based (e.g., tensor-linear regression)
and model-free classification and clustering methods in the book Dinov, ID and Velev, MV. (2021)
"Data Science: Time Complexity, Inferential Uncertainty, and Spacekime Analytics", De Gruyter STEM Series,
ISBN 978-3-11-069780-3. <https://www.degruyter.com/view/title/576646>.
The package includes 18 core functions which can be separated into three groups.
1) draw longitudinal data, such as Functional magnetic resonance imaging(fMRI) time-series, and forecast or transform the time-series data.
2) simulate real-valued time-series data, e.g., fMRI time-courses, detect the activated areas,
report the corresponding p-values, and visualize the p-values in the 3D brain space.
3) Laplace transform and kimesurface reconstructions of the fMRI data.

Yueyang Shen

TCIU

Spacekime Analytics, Time Complexity and Inferential Uncertainty

Yongkai Qiu

Zhe Yin

Jinwen Cao

Yupeng Zhang

Yuyao Liu

Rongqian Zhang

Rouben Rostamian

Ranjan Maitra

Daniel Rowe

Daniel Adrian

Yunjie Guo

Ivo Dinov

LT function

<dl><dt>FUNCT</dt>
<dd>a function object f(t) conducting Laplace Transform</dd>
<dt>z</dt>
<dd>a complex domain value used to evaluate the F(z)=LT(f)(z)</dd></dl>

Arguments

SOCR team &lt;<a href="http://socr.umich.edu/people/">http://socr.umich.edu/people/</a>&gt;

Author

numerical method to compute Laplace Transform — LT

<dl>

<dt>FUNCT</dt>
<dd>a function object f(t) conducting Laplace Transform</dd>


<dt>z</dt>
<dd>a complex domain value used to evaluate the F(z)=LT(f)(z)</dd>

</dl>

SOCR team &lt;<a href='http://socr.umich.edu/people/'>http://socr.umich.edu/people/</a>&gt;

LT: numerical method to compute Laplace Transform

Description

Usage

Value

Arguments

Author

Examples