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% N803_parameters.m - makes violin plots of parameter distributions | ||
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close all | ||
clear all %#ok<CLALL> | ||
addpath Analyzer | ||
addpath Data | ||
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load('N803_MCMC','C') | ||
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%% Model Parameters ======================================================= | ||
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% Retrieving parameter boundaries ----------------------------------------- | ||
warning off ; load('N803_shared_Results','Results') ; warning on | ||
% q vS vN h pS pN d dA C50 aS1 aN1 dR p2 gN2 | ||
id1 = [ 7 9 10 13 15 16 17 18 23 25 26 27 29 30 ] ; | ||
id2 = [ 1 4 5 10 12 13 14 15 16 18 19 22 25 24 ] ; | ||
Bounds = NaN*ones(2,27) ; | ||
Bounds(:,id2) = Results(1).setup.GuessBOUNDS(:,id1) ; | ||
Bounds(:,4:5) = Bounds(:,4:5)/1000 ;% converting vS,vN to [#/uL] | ||
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% Plotting shared parameters ---------------------------------------------- | ||
PARS = C(1).ParSample(:,[1:15,20:31]) ;% parameter sample | ||
Size = [6.5 3] ;% figure size | ||
figName = 'Fig S1 Parameters' ; | ||
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f = figure('Name', figName, ... | ||
'Color', [1 1 1], ... | ||
'PaperUnits', 'Inches', ... | ||
'PaperSize', Size, ... | ||
'Units', 'Inches', ... | ||
'Position', [0 0 Size]) ; | ||
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Names = {'q','g_S','g_N','V_{50,S}','V_{50,N}','a_S','a_N','m_S','m_N',... | ||
'H','p','p_S','p_N','d','d_A','C_{50}','\rho','\alpha_S','\alpha_N',... | ||
's_S','s_N','d_R','\lambda_S','\lambda_N','\phi','\zeta_S','\zeta_N'} ; | ||
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parplotter(PARS, ... | ||
'AxesLims', [0 28 -3 4],... | ||
'AxesPos', [.075 .2 .9 .75],... | ||
'Bounds', Bounds,... | ||
'Factors', [1 1e3 1e3 ones(1,24)],...converting gS0,gN0 to [nL/#-d] | ||
'figHand', f,... | ||
'logScale', 1,... | ||
'Names', Names,... | ||
'ViolColor', [.5 .5 .5]) ; | ||
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set(gca,'FontSize',10,'FontName','Arial','LineWidth',1,'XTickLabelRotation',315) | ||
set(gcf,'InvertHardcopy','off') | ||
print(figName,'-dtiff','-r300') | ||
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%% Sampled Parameter Convolutions ========================================= | ||
PARS = C(1).ParSample(:,1:31) ;% parameter sample | ||
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% Calculating sampled parameter convolutions ------------------------------ | ||
YIC1 = C(1).ParSample(:,32:end) ;% initial conditions | ||
YIC2 = C(2).ParSample(:,32:end) ;% initial conditions | ||
SN1 = sum( YIC1(:,2:13),2 ) ;% initial: S+N (co 1) | ||
SN2 = sum( YIC2(:,2:13),2 ) ;% initial: S+N (co 2) | ||
R1 = YIC1(:,end) ;% initial R (co 1) | ||
R2 = YIC2(:,end) ;% initial R (co 2) | ||
mS = PARS(:,08) ;% Sa reversion rate constant [/d] | ||
mN = PARS(:,09) ;% Na reversion rate constant [/d] | ||
h = PARS(:,10) ;% 50% S+N proliferation saturation [#/uL] | ||
p0 = PARS(:,11) ;% S0/N0 proliferation rate constant [/d] | ||
pS = PARS(:,12) ;% Sa proliferation rate constant [/d] | ||
pN = PARS(:,13) ;% Na proliferation rate constant [/d] | ||
d = PARS(:,14) ;% S0/N0 death rate constant [/d] | ||
dA = PARS(:,15) ;% Sa/Na death rate constant [/d] | ||
p1 = PARS(:,21) ;% S0/N0 proliferation stimulation factor [] | ||
p2 = PARS(:,29) ;% S0/N0 proliferation regulation factor [] | ||
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psi = PARS(:,03)./PARS(:,02) ;% gN0/gS0 | ||
sig = PARS(:,25)./PARS(:,24) ;% sN/sS | ||
fS1 = sum( YIC1(:,2:10),2 ) ./ SN1 ;% initial: S/(S+N) (co 1) | ||
fS2 = sum( YIC2(:,2:10),2 ) ./ SN2 ;% initial: S/(S+N) (co 2) | ||
fSn = (fS2-fS1)./ (.3-fS1) ;% normalized initial S/(S+N) (co 2) | ||
US = 2*(2*pS./(pS+dA)).^7 ; | ||
UN = 2* 2*pN./(pN+dA) ; | ||
mSn = mS.*(US-1)./dA ;% normalized Sa reversion rate constant [] | ||
mNn = mN.*(UN-1)./dA ;% normalized Na reversion rate constant [] | ||
p0_max1 = d.*(1+p2.*R1).*(h+SN1)./h ; | ||
p0_max2 = d.*(1+p2.*R2).*(h+SN2)./h ; | ||
p0_max = min( [p0_max1 p0_max2],[],2 ) ; | ||
p0n = p0./ p0_max ;% nomalized S0/N0 proliferation rate constant [/d] | ||
pm = p1.*p0 ;% S0/N0 maximum proliferation rate [] | ||
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% Plotting sampled parameter convolutions --------------------------------- | ||
PARCONS = [ fS1 fSn psi mSn mNn p0n pm sig ] ; | ||
id1 = [ 05 06 08 11 12 14 24 28 ] ; | ||
Bounds = Results(1).setup.GuessBOUNDS(:,id1) ; | ||
Size = [3 3*5/7] ;% figure size | ||
figName = 'Fig S2 Convolutions' ;% figure name | ||
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Names = {'f_S','\xi_S','g_N/g_S','\mu_S','\mu_N','\psi','p\cdot\rho','s_N/s_S'} ; | ||
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f = figure('Name', figName, ... | ||
'Color', [1 1 1], ... | ||
'PaperUnits', 'Inches', ... | ||
'PaperSize', Size, ... | ||
'Units', 'Inches', ... | ||
'Position', [0 0 Size]) ; | ||
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parplotter(PARCONS,... | ||
'AxesLims', [0 9 -2 2],... | ||
'AxesPos', [.2 .25 .75 .7],... | ||
'Bounds', Bounds,... | ||
'figHand', f,... | ||
'logScale', 1,... | ||
'Names', Names,... | ||
'ViolColor', [.5 .5 .5]) ; | ||
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set(gca,'FontSize',10,'FontName','Arial','LineWidth',1,'XTickLabelRotation',315) | ||
set(gcf,'InvertHardcopy','off') | ||
print(figName,'-dtiff','-r300') |
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