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PLASMA INPUT AND METABOLITE FRACTION MODELS TPCMOD0009 Models for plasma metabolite correction TPCMOD0010.

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Presentation on theme: "PLASMA INPUT AND METABOLITE FRACTION MODELS TPCMOD0009 Models for plasma metabolite correction TPCMOD0010."— Presentation transcript:

1 PLASMA INPUT AND METABOLITE FRACTION MODELS http://pet.utu.fi/staff/vesoik/reports/tpcmod0000.html TPCMOD0009 Models for plasma metabolite correction TPCMOD0010 Modelling input function

2 PLASMA METABOLITES http://pet.utu.fi/staff/vesoik/analysis/doc/metab_corr.html

3 MODELLING PLASMA METABOLITES: WHY? Removes ”noise” in the measured parent tracer fraction curve Interpolation of the fraction curve Extrapolation of the fraction curve Population based average metabolite correction?

4 MODELLING PLASMA METABOLITES: HOW? Linear interpolation (no modelling) Mathematical function fitting Kinetic models http://pet.utu.fi/staff/vesoik/reports/tpcmod0009.pdf

5 MATHEMATICAL FUNCTIONS Exponential functions Hill-type function Watabe’s empirical equation

6 Hill-type functions http://pet.utu.fi/staff/vesoik/programs/doc/fit_hill.html

7 KINETIC MODELS FOR PLASMA METABOLITES Huang et al. 1991, Reith et al. 1990, Gjedde et al. 1991 Carson et al. 1997 Models for [ 15 O]O 2 : Huang et al. 1991, Iida et al. 1993 http://pet.utu.fi/staff/vesoik/reports/tpcmod0009.pdf

8 Huang’s plasma metabolite model http://pet.utu.fi/staff/vesoik/reports/tpcmod0009_app_a.pdf

9 Extended Carson’s plasma metabolite model http://pet.utu.fi/staff/vesoik/reports/tpcmod0009_app_b.pdf

10 New plasma metabolite model http://pet.utu.fi/staff/vesoik/reports/tpcmod0009_app_c.pdf

11 KINETIC PLASMA METABOLITE MODELS MAY FAIL IF: Noise in measured plasma or blood curve Missing plasma samples during tracer infusion

12 MODELLING PLASMA CURVE: WHY? Removes noise Interpolation Extrapolation Reduces bias caused by missing samples Population based curve applying few late-time venous samples

13 MODELLING PLASMA CURVE: HOW? Linear interpolation (no modelling) Spline fitting Mathematical function fitting Kinetic models http://pet.utu.fi/staff/vesoik/reports/tpcmod0010.pdf

14 MATHEMATICAL FUNCTIONS Sum of exponential functions Thompson and Golish bolus input function Gamma variate function Feng et al. (based on compartmental models) http://pet.utu.fi/staff/vesoik/reports/tpcmod0010.pdf http://pet.utu.fi/staff/vesoik/programs/doc/fit_feng.html

15 Examples of Thompson’s function with asymptotic recirculation term by Golish et al.

16 KINETIC MODELS FOR PLASMA CURVE Feng et al. 1993 Graham 1997

17 GRAHAM’S MODEL http://pet.utu.fi/staff/vesoik/reports/tpcmod0010_app_a.pdf

18 GRAHAM’S MODEL FOR PLASMA CURVE AND A METABOLITE http://pet.utu.fi/staff/vesoik/reports/tpcmod0010_app_b.pdf

19 Example fit

20 Example fit (cont.)

21 PROBLEMS Model contains up to 18 parameters Difficult to weight metabolite fractions in relation to plasma Peak is not fitted well: may need a constraint Fast metabolism: are the first measured fractions correct?


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