Kaye – författare

This collection of new essays devoted to Oscar Wilde's classic novel presents new critical work by prominent scholars that deal with numerous aspects of the famed novel. Essays range from early literary influences on the novel and its controversial early reception to its afterlife in literature, film, dance, photography, theatre, and television. In addition to considering Dorian Gray as an iconic queer work of fiction that daringly challenged late-Victorian literary practices, the volume explores Wilde's novel in terms of the history of the European novel and the book's innovations as a gothic, supernatural work that defied the conventions of nineteenth-century realism. Along with striking illustrations of the novel since its publication --including images from popular adaptations-- the volume includes never-before translated early reviews of the novel in the European press along with an unpublished parody of Wilde's novel in the form of an "examination paper" by the English writer Max Beerbohm. Edited by Richard Kaye, this volume offers multiple and fascinating perspectives on Oscar Wilde's classic in fourteen highly readable essays.

This book covers the basic theory of matrices and vector spaces. The book's three main parts cover (i) matrices, vector spaces, bases and dimension; (ii) inner products bilinear and sesquilinear forms over vector spaces; (iii) linear transformations, eigenvalues and eigenvectors, diagonalization, and Jordan normal form. An introduction to fields and polynomials over fields is also provided, and examples and applications are provided throughout. The approach throughout is rigorous, but without being unnecessarily abstract. In particular, this book would be suitable reading for a student with no prior exposure to abstract algebra. Although intended as a `second course', the book is completely self-contained and all the material usually given in a `first course' is presented fully in Part One, so the book provides a useful guide to the entire theory of vector spaces as usually studied in an undergraduate degree.Abstract methods are illustrated with concrete examples throughout, and more detailed examples highlight applications of linear algebra to analysis, geometry, differential equations, relativity and quantum mechanics. As such, the book provides a valuable introduction to a wide variety of mathematical methods.

A scholarly edition of a work by Bernard Mandeville. The edition presents an authoritative text, together with an introduction, commentary notes, and scholarly apparatus.

A scholarly edition of a work by Bernard Mandeville. The edition presents an authoritative text, together with an introduction, commentary notes, and scholarly apparatus.