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  • 1.
    Koptyug, Andrey
    et al.
    Mid Sweden University, Faculty of Science, Technology and Media, Department of Engineering and Sustainable Development.
    Mamontov, Eugen
    Sukhovey, Yury
    Towards personalised medicine: Problems of the drug therapy of cancer2011In: Science First Hand, ISSN 1810-8520, Vol. 38, no 2, p. 91-97Article in journal (Other (popular science, discussion, etc.))
    Abstract [en]

    During the fall of 2010 headlines like "Aspirin a day helps to keep cancer at bay, say scientists" hit the world media. It appeared that all of these were inspired by a single publication in The Lancet. This research article shows that regular administration of small doses of aspirin reduces the mortality from certain types of cancer (like the bowel, lung and prostate cancers). In the present paper, we consider this phenomenon as well. The widespread reaction of the public and media to these headlines has persuaded us to write this paper without delay.

  • 2. Mamontov, Eugen
    et al.
    Psiuk-Maksymowicz, Krzysztof
    Koptioug, Andrei
    Mid Sweden University, Faculty of Science, Technology and Media, Department of Engineering and Sustainable Development.
    What Stochastic Mechanics is Relevant to the Study of Living Systems?2005In: Proceedings of the Latvian Academy of Sciences. Section B: Natural, Exact and Applied Sciences, ISSN 1407-009X, Vol. 59, no 6 (641), p. 255-262Article in journal (Refereed)
    Abstract [en]

    Biologists have identified many features of living systems, which cannot be studied by the application of fundamental statistical mechanics (FSM). The present work focuses on some of these features. By discussing all of the basic approaches of FSM, the work formulates the extension of the kinetic-theory paradigm (based on the reduced one-particle distribution function) that possesses all of the considered properties of the living-systems. This extension appears to be a model within the generalised kinetic theory developed by N. Bellomo and his co-authors. In connection with this model, the work also stresses some other features necessary for making the model relevant to living systems. An example is discussed, which is a generalised kinetic equation coupled with the probability-density equation representing the varying component content of a living system. The work also suggests directions for future research.

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