By Oliver Sacks
Publish yr note: First released in 1984
'Sacks has written a booklet a couple of leg, his leg; however it is a narrative concerning the nature of selfhood - a story similar to Conrad's " the key Sharer"' "New York evaluate of Books "
'Losing using a limb is a disaster, and it wanted a considerate essay written approximately it. this can be it. it really is greater than that. Oliver Sacks is a neurologist of huge lay studying, a guy of humane eloquence, a real communicator conscious of the damnable rift that subsists among physician and sufferer. Its worth lies in its willingness to mix the technical and the demonic, to confess poetry and philosophy and the non secular impulse. it's also intensely own, however it affirms the group of human experience' Anthony Burgess, "Observer"
'It is in each manner a marvellously wealthy and considerate story. Dr Sacks has, once more, emphatically proven how a lot there's nonetheless to be realized from painstakingly saw and chronicled case history' " Sunday Telegraph"
'Dr Sacks studies his drawback in specific medical, emotional and philosophical phrases. nobody has defined that recognized situation so good earlier than. A notable, beneficiant, bright and carefully clever piece of writing' "Sunday Times"
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Additional info for A Leg To Stand On
Phys. Solids 12, 199-212. Hill, R. (1965a) A self-consistent mechanics of composite materials. J Mech. & Phys. Solids 13, 213-222. Hill, R. (1965b) Theory of mechanical properties of fiber-strengthened materials, III. Self-consistent model. J. Mech. Phys. Solids 13, 189-198. A. C. (1988) A unique set of micromechanics equations for high temperature metal matrix composites, in Testing Technology of Metal Matrix Composites. R. R. ). ASTM STP 964, DiGiovanni, American Society for Testing and Materials, Philadelphia, 159-176.
1 When the plastic curve (either a tensile or a compressive curve) of a material consists of more than one linear segments as indicated in Fig. 2 for a bulk (monolithic) epoxy material under uniaxial tension, its hardening modulus is different in a different region (corresponding to a different range of octahedral shear stress). 2) 2 For the material shown in Fig. 22 GPa. Fig. 2 In the elastic-plastic constitutive Eq. 26), the plastic component of the compliance matrix, given by Eq. 28), can only occur under a loading condition.
2. The stress distributions in the domains Ω and D−Ω can be derived accordingly. It should be pointed out that the equivalent inclusion method is efficient only when an inhomogeneity is embedded in an infinite domain. It usually cannot be used to characterize a composite where a great many reinforcing fibers are arranged in a matrix material with a finite domain. Thus, many different approaches have been proposed to modify the method. , 1980), the generalized self-consistent scheme (Christensen & Lo, 1979) and the Mori-Tanaka approach (Mori & Tanaka, 1973; Mura, 1982).