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% The longtable environment.
\begin{longtable}{llllll}

% Caption.
\caption[The dispersion models.]{The dispersion models supported by relax.}

% Header.
\\
\toprule
Model name               & Solution & Sites & Parameters                                          & Restrictions                      & Reference \\
\midrule
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% Footer.
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% Label.
\label{table: dispersion models}

% Experiment independent models.
\\[-5pt]
Experiment independent \\
\cline{1-1}
\\[-5pt]
R2eff                    & -        & -     & $\{\Rtwoeff, \cdots\}$                              & Fixed relaxation time period      & - \\
R2eff                    & -        & -     & $\{\Rtwoeff, I_0, \cdots\}$                         & Variable relaxation time period   & - \\
No Rex                   & Closed   & 1     & $\{\Rtwozero, \cdots\}$                             & -                                 & - \\

% CPMG-type models.
\\[-5pt]
CPMG-type \\
\cline{1-1}
\\[-5pt]
LM63                     & Analytic & 2     & $\{\Rtwozero, \dots, \Phiex, \kex\}$                & Fast exchange                     & \citet{LuzMeiboom63} \\
LM63 3-site              & Analytic & 3     & $\{\Rtwozero, \dots, \PhiexB, \kB, \PhiexC, \kC\}$  & Fast exchange, $\pA > \pB$ and    & \citet{LuzMeiboom63} \\
                         &          &       &                                                     & $\pA > \pC$ \\
CR72                     & Analytic & 2     & $\{\Rtwozero, \dots, \pA, \dw, \kex\}$              & $\pA > \pB$, not very slow exchange & \citet{CarverRichards72} \\
CR72 full                & Analytic & 2     & $\{\RtwozeroA, \RtwozeroB, \dots, \pA, \dw, \kex\}$ & $\pA > \pB$, not very slow exchange & \citet{CarverRichards72} \\
IT99                     & Analytic & 2     & $\{\Rtwozero, \dots, \pA, \dw, \tex\}$              & $\pA \gg \pB$                     & \citet{IshimaTorchia99} \\
TSMFK01                  & Analytic & 2     & $\{\RtwozeroA, \dots, \dw, \kAB\}$                  & $\pA \gg \pB$ slow exchange       & \citet{Tollinger01} \\
B14                      & Analytic & 2     & $\{\Rtwozero, \dots, \pA, \dw, \kex\}$              & $\pA > \pB$,                      & \citet{Baldwin2014} \\
B14 full                 & Analytic & 2     & $\{\RtwozeroA, \RtwozeroB, \dots, \pA, \dw, \kex\}$ & $\pA > \pB$,                      & \citet{Baldwin2014} \\
NS CPMG 2-site expanded  & Numeric  & 2     & $\{\Rtwozero, \dots, \pA, \dw, \kex\}$              & $\pA > \pB$                       & \citet{Tollinger01} \\
NS CPMG 2-site 3D        & Numeric  & 2     & $\{\Rtwozero, \dots, \pA, \dw, \kex\}$              & $\pA > \pB$                       & - \\
NS CPMG 2-site 3D full   & Numeric  & 2     & $\{\RtwozeroA, \RtwozeroB, \dots, \pA, \dw, \kex\}$ & $\pA > \pB$                       & - \\
NS CPMG 2-site star      & Numeric  & 2     & $\{\Rtwozero, \dots, \pA, \dw, \kex\}$              & $\pA > \pB$                       & - \\
NS CPMG 2-site star full & Numeric  & 2     & $\{\RtwozeroA, \RtwozeroB, \dots, \pA, \dw, \kex\}$ & $\pA > \pB$                       & - \\

% SQ, ZQ, DQ and MQ CPMG-type models.
\clearpage
MMQ CPMG-type \\
\cline{1-1}
\\[-5pt]
MMQ CR72                 & Analytic & 2     & $\{\Rtwozero, \dots, \pA, \dw, \dwH, \kex\}$        & $\pA > \pB$                       & \citet{Korzhnev04a} \\
NS MMQ 2-site            & Numeric  & 2     & $\{\Rtwozero, \dots, \pA, \dw, \dwH, \kex\}$        & $\pA > \pB$                       & \citet{Korzhnev05b} \\
NS MMQ 3-site linear     & Numeric  & 3     & $\{\Rtwozero, \dots, \pA, \pB, \dwAB, \dwBC,$       & $\pA > \pB$ and $\pB > \pC$       & \citet{Korzhnev05b} \\
                         &          &       & $\dwHAB, \dwHBC, \kexAB, \kexBC\}$ \\
NS MMQ 3-site            & Numeric  & 3     & $\{\Rtwozero, \dots, \pA, \pB, \dwAB, \dwBC,$       & $\pA > \pB$ and $\pB > \pC$       & \citet{Korzhnev05b} \\
                         &          &       & $\dwHAB, \dwHBC, \kexAB, \kexBC, \kexAC\}$ \\

% R1rho-type models.
\\[-5pt]
$\Ronerho$-type \\
\cline{1-1}
\\[-5pt]
M61                      & Analytic & 2     & $\{\Ronerhoprime, \dots, \Phiex, \kex\}$            & Fast exchange, on-resonance,      & \citet{Meiboom61} \\
                         &          &       &                                                     & $\Rone = \Rtwo$ \\
DPL94                    & Analytic & 2     & $\{\Ronerhoprime, \dots, \Phiex, \kex\}$            & Fast exchange                     & \citet{Davis94} \\
M61 skew                 & Analytic & 2     & $\{\Ronerhoprime, \dots, \pA, \dw, \kex\}$          & $\pA \gg \pB$, on-resonance       & \citet{Meiboom61} \\
TP02                     & Analytic & 2     & $\{\Ronerhoprime, \dots, \pA, \dw, \kex\}$          & $\pA \gg \pB$, not fast exchange  & \citet{TrottPalmer02} \\
TAP03                    & Analytic & 2     & $\{\Ronerhoprime, \dots, \pA, \dw, \kex\}$          & Weak condition of $\pA \gg \pB$   & \citet{Trott03} \\
TP04\footnotemark[1]     & Analytic & N     & $\{\Ronerhoprime, \dots, \pone, \dots, \pN, \aveomega, \konetwo, \dots\, \koneN\}$    & One site dominant        & \citet{TrottPalmer04} \\
MP05                     & Analytic & 2     & $\{\Ronerhoprime, \dots, \pA, \dw, \kex\}$          & $\pA > \pB$                       & \citet{MiloushevPalmer05} \\
BK13                     & Analytic & 2     & $\{\Rtwozero, \dots, \pA, \dw, \kex\}$              & $\pA > \pB$,                      & \citet{Baldwin2013} \\
BK13 full                & Analytic & 2     & $\{\RtwozeroA, \RtwozeroB, \dots, \pA, \dw, \kex\}$ & $\pA > \pB$,                      & \citet{Baldwin2013} \\
NS R1rho 2-site          & Numeric  & 2     & $\{\Ronerhoprime, \dots, \pA, \dw, \kex\}$          & $\pA > \pB$                       & - \\
NS R1rho 3-site linear   & Numeric  & 3     & $\{\Ronerhoprime, \dots, \pA, \pB, \dwAB, \dwBC,$   & $\pA > \pB$ and $\pA > \pC$       & - \\
                         &          &       & $\kexAB, \kexBC\}$ \\
NS R1rho 3-site          & Numeric  & 3     & $\{\Ronerhoprime, \dots, \pA, \pB, \dwAB, \dwBC,$   & $\pA > \pB$ and $\pA > \pC$       & - \\
                         &          &       & $\kexAB, \kexBC, \kexAC\}$ \\

\footnotetext[1]{Not implemented yet}

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