. 2023 Jul 25;24(15):11929. doi: 10.3390/ijms241511929

Table 5.

Coefficients C₀, C₁, C₂, and C₃ for the terms of Equation (7).

Peptide Fragment	Constant Term C₀	$Coefficient C_{1} at e^{- k_{d}^{f} t}$	$Coefficient C_{2} at e^{- (k^{i} + k^{j}) t}$	$Coefficient at C_{3} e^{- k_{d} t}$
A	1	$\begin{array}{l} \frac{- k^{i} k_{d}}{(k_{d} - k_{d}^{f}) (k^{i} - k_{d}^{f})} \end{array}$	0	$\frac{k_{d}^{f} k^{i}}{(k_{d} - k_{d}^{f}) (k^{i} - k_{d}^{f})}$
B	1	$\frac{- k_{d} k^{i} k^{j} (k^{i} + k^{j} - 2 k_{d}^{f})}{(k_{d} - k_{d}^{f}) (k^{i} + k^{j} - k_{d}^{f}) (k^{j} - k_{d}^{f}) (k^{i} - k_{d}^{f})}$	$\frac{k_{d}^{f} k_{d}}{(k^{i} + k^{j} - k_{d}^{f}) (k^{i} + k^{j} - k_{d})}$	$\frac{k_{d}^{f} k^{i} k^{j} (k^{i} + k^{j} - 2 k_{d})}{(k_{d} - k_{d}^{f}) (k^{i} + k^{j} - k_{d}) (k^{j} - k_{d}) (k^{i} - k_{d})}$
C	1	$\begin{array}{l} \frac{- k^{j} k_{d}}{(k_{d} - k_{d}^{f}) (k^{j} - k_{d}^{f})} \end{array}$	0	$\frac{k_{d}^{f} k^{j}}{(k_{d} - k_{d}^{f}) (k^{j} - k_{d}^{f})}$
AB	0	$\frac{k_{d}^{f} k_{d} k^{j}}{(k_{d} - k_{d}^{f}) (k^{i} + k^{j} - k_{d}^{f}) (k^{i} - k_{d}^{f})}$	$\frac{k_{d}^{f} k_{d}}{(k^{i} + k^{j} - k_{d}^{f}) (k^{i} + k^{j} - k_{d})}$	$\frac{k_{d}^{f} k_{d} k^{j}}{(k_{d} - k_{d}^{f}) (k^{i} + k^{j} - k_{d}) (k^{i} - k_{d})}$
BC	0	$\frac{k_{d}^{f} k_{d} k^{i}}{(k_{d} - k_{d}^{f}) (k^{i} + k^{j} - k_{d}^{f}) (k^{j} - k_{d}^{f})}$	$\frac{k_{d}^{f} k_{d}}{(k^{i} + k^{j} - k_{d}^{f}) (k^{i} + k^{j} - k_{d})}$	$\frac{k_{d}^{f} k_{d} k^{i}}{(k_{d} - k_{d}^{f}) (k^{i} + k^{j} - k_{d}) (k^{j} - k_{d})}$
ABC	0	$\frac{k_{d}^{f} k_{d}}{(k_{d} - k_{d}^{f}) (k^{i} + k^{j} - k_{d}^{f})}$	$\frac{k_{d}^{f} k_{d}}{(k^{i} + k^{j} - k_{d}^{f}) (k^{i} + k^{j} - k_{d})}$	$\frac{- k_{d}^{f} k_{d}}{(k_{d} - k_{d}^{f}) (k^{i} + k^{j} - k_{d})}$