this is for holding javascript data
Rosamaria Cannavo edited Introduction.tex
about 9 years ago
Commit id: f6afbff65e8bb509c977f981d36ab62f13b680d4
deletions | additions
diff --git a/Introduction.tex b/Introduction.tex
index dcd0f2b..05bd5e4 100644
--- a/Introduction.tex
+++ b/Introduction.tex
...
\section{Introduction}
\label{sec:Introduction}
\textit{General \textbf{\textit{General introduction on the clock and cell
cycle} cycle}}
The circadian clock and the cell cycle oscillators represent two cellular processes having a period in the range of one day.
At the single-cell level, the circadian rhythm is carried out by a network of transcriptional and translational feedback loops that drive rhythmic expression of genes with a period of about 24 hours. (ref) This cell autonomous rhythm is self-sustained (ref) and is considered to temporally orchestrate many important cell physiological processes such as metabolism (ref,ref), redox balance (ref) and chromatin landscapes/conformation (ref), {find other ph. Processes}.
...
\textit{Observation \textbf{\textit{Observation of interaction between the two cycles in different
cells} cells}}
\textit{Amplyfing (work in progress)}
...
\textit{Introduction \textbf{}\textit{Introduction on model -
\textbf{JON, {JON, WHERE DO YOU WANT TO PLACE THIS SUBCHAPTER?} }
\textit{}Interest \textbf{\textit{}Interest of this
topic topic}
Amplyfing \textit{Amplyfing (work in
progress) progress)}
A deeper understanding of how the two biological systems interact is currently of great interest, notably to better understand the role of circadian clocks in proliferating tissues such as the epidermis, immune or stem cells (ref).
\textit{Our \textbf{\textit{Our previous
findings} findings}}
\textit{Amplyfing (work in progress)}
...
\textit{Our \textbf{\textit{Our new
findings} findings}}
\textit{Amplyfing (work in progress)}
...
\textbf{JON, \textit{\textbf{JON, WHERE DO YOU WANT TO PLACE THIS
SUBCHAPTER?} SUBCHAPTER?}}
$\textrm{d}\theta = 2\pi /{T_1} \textrm{d}t + f_1(\theta) + F_1(\theta,\phi) \textrm{d}t + \sigma_1 \textrm{d} W^1_t $