Brown, J.H., West, G.B. and Enquist, B.J. (2005) Yes, West, Brown and Enquist’s Model of Allometric Scaling Is Both Mathematically Correct and Biologically Relevant. Functional Ecology, 19, 735-738.
https://doi.org/10.1111/j.1365-2435.2005.01022.x

has been cited by the following article:

• TITLE: Approaching Complexity: Hyperthermia Dose and Its Possible Measurement in Oncology

  AUTHORS: Oliver Szasz, Andras Szasz

  KEYWORDS: Self-Organizing, Self-Similarity, Avrami-Function, Weibull-Distribution, Temperature, Specific Absorption Rate (SAR)

  JOURNAL NAME: Open Journal of Biophysics, Vol.11 No.1, January 27, 2021

  ABSTRACT: A heuristic stochastic solution of the Pennes equation is developed in this paper by applying the self-organizing, self-similar behaviour of living structures. The stochastic solution has a probability distribution that fits well with the dynamic changes in the living objects concerned and eliminates the problem of the deterministic behaviour of the Pennes approach. The solution employs the Weibull two-parametric distribution which offers satisfactory delivery of the rate of temperature change by time. Applying the method to malignant tumours obtains certain benefits, increasing the efficacy of the distortion of the cancerous cells and avoiding doing harm to the healthy cells. Due to the robust heterogeneity of these living systems, we used thermal and bioelectromagnetic effects to distinguish the malignant defects, selecting them from the healthy cells. On a selective basis, we propose an optimal protocol using the provided energy optimally such that molecular changes destroy the malignant cells without a noticeable effect on their healthy counterparts.