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Perfume : The Story Of A Murderer
RRP $12.99
Patrick Suskind's Perfume follows the life of
Jean-Baptiste Grenouille, abandoned at birth in the slums of
eighteenth-century Paris, but blessed with an outstanding sense of
smell. This gift enables Jean-Baptiste to master the art of perfume
making, but one scent evades him: that of a virgin, whom he must
possess to ensure her innocence and beauty are preserved. Laced with
sense and suspense, this is a beguiling tale of lust, desire and deadly
obsession.
About The Author
Patrick Suskind was born in 1949. He studied history in Munich and
was a writer for television before he wrote Perfume. His second
novel, The Pidgeon, later adapted as a play, was first staged
at teh BAC Theater in London in May 1993. His play The Double Bass
was first staged in Munich in 1981 and has since become one of the most
performed plays in Germany, Switzerland and Austria. It has also been
performed at the Edinburgh Festival and at the Royal National Theatre
in London. His novella The Story of Mr Sommer (1992) has, like Perfume,
been a huge success all over the world, and his Three Stories and a
Reflection was published in 1996. Patrick Suskind lives in Munich.
RRP $587.99
Mathematical Methods in Practice Advisory Editors Bruno Brosowski Universitat Frankfurt Germany Gary F. Roach University of Strathclyde UK Volume 3 Applied Nonlinear Semigroups A. Belleni-Morante University of Florence, Italy A. C. McBride University of Strathclyde, UK In many disciplines such as physics, chemistry, biology, meteorology, electronics and economics, it is increasingly necessary to develop mathematical models that describe how the state of a system evolves with time. A useful way of studying such a model is to recast the appropriate evolution equation as an Abstract Cauchy Problem (ACP), which can then be analysed via the powerful theory of semigroups of operators. The user-friendly presentation in the book is centred on Abstract Cauchy Problems which model various processes such as particle transport,diffusion and combustion, all of which are examples of systems which evolve with time. The authors provide an introduction to the requisite concepts from functional analysis before moving on to the theory of semigroups of linear operators and their application to linear ACPs. These ideas are then applied to semilinear problems and fully nonlinear problems and it is shown how results from the linear theory can be extended. Finally, a variety of applications of practical interest are included. By leading a non-expert to the solutions of problems involving evolution equations via the theory of semigroups of operators, both linear and nonlinear, the book provides an accessible introduction to the treatment of the subject. The reader is assumed to have a basic knowledge of real analysis and vector spaces. M.Sc. and graduate students of functional analysis, applied mathematics, physics and engineering will find this an invaluable introduction to the subject.
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