Model Mathematics

Component: environment

Component: B0

ddtimeB0=pr⁢mu⁢CT_star-rho⁢B0+delta_B⁢B0

Component: B1

ddtimeB1=rho⁢1+alpha_B⁢B0-rho⁢B1+delta_B⁢B1

Component: B2

ddtimeB2=rho⁢1+alpha_B⁢B1-rho⁢B2+delta_B⁢B2

Component: B3

ddtimeB3=rho⁢1+alpha_B⁢B2-rho⁢B3+delta_B⁢B3

Component: B4

ddtimeB4=rho⁢1+alpha_B⁢B3-rho⁢B4+delta_B⁢B4

Component: B5

ddtimeB5=rho⁢1+alpha_B⁢B4-rho⁢B5+delta_B⁢B5

Component: B6

ddtimeB6=rho⁢1+alpha_B⁢B5-rho⁢B6+delta_B⁢B6

Component: B7

ddtimeB7=rho⁢1+alpha_B⁢B6-rho⁢B7+delta_B⁢B7

Component: B8

ddtimeB8=rho⁢1+alpha_B⁢B7-rho⁢B8+delta_B⁢B8

Component: B9

ddtimeB9=rho⁢1+alpha_B⁢B8-rho⁢B9+delta_B⁢B9

Component: B10

ddtimeB10=rho⁢1+alpha_B⁢B9-rho⁢B10+delta_B⁢B10

Component: centroblasts_sum

B_sum=B1+B1+B3+B4+B5+B6+B6+B7+B8+B9+B10

Component: C

ddtimeC=d⁢rho⁢B10⁢1-mu⁢C

Component: C_star

ddtimeC_star=mu⁢CA-mu⁢C_star

Component: centrocytes_sum

C_starsum=C+C_star

Component: M

ddtimeM=1-pr⁢mu⁢CT_star

Component: A

ddtimeA=-z⁢A-u⁢CA⁢1 log_A=log10⁡A1

Component: T

ddtimeT=sigma⁢1+p⁢alpha_T⁢CT_star-delta_T⁢T

Component: CA

CA=C⁢ASA⁢1+A

Component: CT_star

CT_star=C_star⁢TST⁢1+C_star

Component: alpha_B

alpha_B=KBKB+B_sum1

Component: alpha_T

alpha_T=KTKT+T1

Component: total

total=B_sum+C_starsum log_total=log10⁡total1+1 e -12

Component: kinetic_parameters