What is the Cellular Potts Model?

 

Julien

\Delta U_P = \lambda_P \left( P - P_0 \right)^2
ΔUP=λP(P−P0)2\Delta U_P = \lambda_P \left( P - P_0 \right)^2
\frac{d\vec{p}}{dt} = r \left[ -\vec{p} + \epsilon \frac{R}{\sigma_R} \vec{q} \right]
dp⃗dt=r[−p⃗+ϵRσRq⃗]\frac{d\vec{p}}{dt} = r \left[ -\vec{p} + \epsilon \frac{R}{\sigma_R} \vec{q} \right]
\vec{p}
p⃗\vec{p}
\vec{q}
q⃗\vec{q}
A \approx 315 \ \ \ \ r \approx 10
A≈315    r≈10A \approx 315 \ \ \ \ r \approx 10
\frac{100 \ \text{ng Dextran}}{10 \ \text{mm}\cdot\text{mL}} = 0.25 \frac{\text{nM}}{\text{mm}}
100 ng Dextran10 mm⋅mL=0.25nMmm\frac{100 \ \text{ng Dextran}}{10 \ \text{mm}\cdot\text{mL}} = 0.25 \frac{\text{nM}}{\text{mm}}
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