Albert Camus and Damien Hirst: Always looking on the absurd side of life

The aim of this text is to consider the notions of life and art, revealed in Camus’s texts, mainly The Myth of Sisyphus (published in French in 1942) and The Rebel (1951), and extrapolate them to the present state of contemporary art by analysing a few artworks by Damien Hirst, the richest living artist, a modern Sisyphus in the self-awareness he manifests towards the incongruity of his work. Always looking on the absurd side of life dwells on the inevitability of life and art, accepting the fact, according to Camus’s words, that: the impossible remains impossible. Instead of denying the meaningless and finding some form of redemption, both French writer and British artist have embraced this potential and have used the absurd as a form of conveying meaning to their art. Hirst’s artworks that will be referred in this text include the series: The Physical Impossibility of Death in the Mind of Someone Living (1991); Mother and Child Divided (1993); For the Love of God (2007) and For Heaven’s Sake (2008).

Scaling laws and thermodynamic analysis for vascular branching of microvessels

When blood flows through small vessels, the two-phase nature of blood as a suspension of red cells (erythrocytes) in plasma cannot be neglected, and with decreasing vessel size, a homogeneous continuum model become less adequate in describing blood flow. Following the Haynes’ marginal zone theory, and viewing the flow as the result of concentric laminae of fluid moving axially, the present work provides models for fluid flow in dichotomous branching composed by larger and smaller vessels, respectively. Expressions for the branching sizes of parent and daughter vessels, that provides easier flow access, are obtained by means of a constrained optimization approach using the Lagrange multipliers. This study shows that when blood behaves as a Newtonian fluid, Hess – Murray law that states that the daughters-to-parent diameter ratio must equal to 2^(-1/3) is valid. However, when the nature of blood as a suspension becomes important, the expression for optimum branching diameters of vessels is dependent on the separation phase lengths. It is also shown that the same effect occurs for the relative lengths of daughters and parent vessels. For smaller vessels (e. g., arterioles and capillaries), it is found that the daughters-to-parent diameter ratio may varies from 0,741 to 0,849, and the daughters-to-parent length ratio varies from 0,260 to 2,42. For larger vessels (e. g., arteries), the daughters-to-parent diameter ratio and the daughters-to-parent length ratio range from 0,458 to 0,819, and from 0,100 to 6,27, respectively. In this paper, it is also demonstrated that the entropy generated when blood behaves as a single phase fluid (i. e., continuum viscous fluid) is greater than the entropy generated when the nature of blood as a suspension becomes important. Another important finding is that the manifestation of the particulate nature of blood in small vessels reduces entropy generation due to fluid friction, thereby maintaining the flow through dichotomous branching vessels at a relatively lower cost.