Improving the time-machine: estimating date of birth of grade II gliomas

Objectives:  Here we present a model aiming to provide an estimate of time from tumour genesis, for grade II gliomas. The model is based on a differential equation describing the diffusion–proliferation process. We have applied our model to situations where tumour diameter was shown to increase line...

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Veröffentlicht in:Cell proliferation 2012-02, Vol.45 (1), p.76-90
Hauptverfasser: Gerin, C., Pallud, J., Grammaticos, B., Mandonnet, E., Deroulers, C., Varlet, P., Capelle, L., Taillandier, L., Bauchet, L., Duffau, H., Badoual, M.
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container_end_page 90
container_issue 1
container_start_page 76
container_title Cell proliferation
container_volume 45
creator Gerin, C.
Pallud, J.
Grammaticos, B.
Mandonnet, E.
Deroulers, C.
Varlet, P.
Capelle, L.
Taillandier, L.
Bauchet, L.
Duffau, H.
Badoual, M.
description Objectives:  Here we present a model aiming to provide an estimate of time from tumour genesis, for grade II gliomas. The model is based on a differential equation describing the diffusion–proliferation process. We have applied our model to situations where tumour diameter was shown to increase linearly with time, with characteristic diametric velocity. Materials and methods:  We have performed numerical simulations to analyse data, on patients with grade II gliomas and to extract information concerning time of tumour biological onset, as well as radiology and distribution of model parameters. Results and conclusions:  We show that the estimate of tumour onset obtained from extrapolation using a constant velocity assumption, always underestimates biological tumour age, and that the correction one should add to this estimate is given roughly by 20/v (year), where v is the diametric velocity of expansion of the tumour (expressed in mm/year). Within the assumptions of the model, we have identified two types of tumour: the first corresponds to very slowly growing tumours that appear during adolescence, and the second type corresponds to slowly growing tumours that appear later, during early adulthood. That all these tumours become detectable around a mean patient age of 30 years could be interesting for formulation of strategies for early detection of tumours.
doi_str_mv 10.1111/j.1365-2184.2011.00790.x
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The model is based on a differential equation describing the diffusion–proliferation process. We have applied our model to situations where tumour diameter was shown to increase linearly with time, with characteristic diametric velocity. Materials and methods:  We have performed numerical simulations to analyse data, on patients with grade II gliomas and to extract information concerning time of tumour biological onset, as well as radiology and distribution of model parameters. Results and conclusions:  We show that the estimate of tumour onset obtained from extrapolation using a constant velocity assumption, always underestimates biological tumour age, and that the correction one should add to this estimate is given roughly by 20/v (year), where v is the diametric velocity of expansion of the tumour (expressed in mm/year). Within the assumptions of the model, we have identified two types of tumour: the first corresponds to very slowly growing tumours that appear during adolescence, and the second type corresponds to slowly growing tumours that appear later, during early adulthood. 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Within the assumptions of the model, we have identified two types of tumour: the first corresponds to very slowly growing tumours that appear during adolescence, and the second type corresponds to slowly growing tumours that appear later, during early adulthood. 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subjects Cell Proliferation
Glioma - pathology
Humans
Models, Biological
Models, Statistical
Neoplasm Grading
Original
Time Factors
title Improving the time-machine: estimating date of birth of grade II gliomas
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