Books by "David P. Jones"

10 books found

Smith and Hogan's Criminal Law

Smith and Hogan's Criminal Law

by David Ormerod, John Cyril Smith, Brian Hogan

2011 · Oxford University Press, USA

'Criminal Law' is written with the needs of the student foremost in mind to provide, more than ever, as modern and as comprehensive an exposition of the criminal law as he or she could possibly require.

Wavelets are a recently developed tool for the analysis and synthesis of functions; their simplicity, versatility and precision makes them valuable in many branches of applied mathematics. The book begins with an introduction to the theory of wavelets and limits itself to the detailed construction of various orthonormal bases of wavelets. A second part centers on a criterion for the L2-boundedness of singular integral operators: the T(b)-theorem. It contains a full proof of that theorem. It contains a full proof of that theorem, and a few of the most striking applications (mostly to the Cauchy integral). The third part is a survey of recent attempts to understand the geometry of subsets of Rn on which analogues of the Cauchy kernel define bounded operators. The book was conceived for a graduate student, or researcher, with a primary interest in analysis (and preferably some knowledge of harmonic analysis and seeking an understanding of some of the new "real-variable methods" used in harmonic analysis.

The Universal Exposition of 1904

The Universal Exposition of 1904

by David Rowland Francis

1913

Life of David Belden

Life of David Belden

by David Belden

1891

Born in Connecticut in 1832, Belden went to California in 1853. He served on the Nevada County Court from 1857 to 1861, in the State Senate from 1865 to 1868, and on the District and Superior Courts of Santa Clara County from 1871 until just before his death in 1888.

History of Scranton, Penn

History of Scranton, Penn

by David Craft

1891

Walking a Tightrope

Walking a Tightrope

by David T. McNab, Ute Lischke

2005 · Wilfrid Laurier Univ. Press

“The most we can hope for is that we are paraphrased correctly.” In this statement, Lenore Keeshig-Tobias underscores one of the main issues in the representation of Aboriginal peoples by non-Aboriginals. Non-Aboriginal people often fail to understand the sheer diversity, multiplicity, and shifting identities of Aboriginal people. As a result, Aboriginal people are often taken out of their own contexts. Walking a Tightrope plays an important role in the dynamic historical process of ongoing change in the representation of Aboriginal peoples. It locates and examines the multiplicity and distinctiveness of Aboriginal voices and their representations, both as they portray themselves and as others have characterized them. In addition to exploring perspectives and approaches to the representation of Aboriginal peoples, it also looks at Native notions of time (history), land, cultures, identities, and literacies. Until these are understood by non-Aboriginals, Aboriginal people will continue to be misrepresented—both as individuals and as groups. By acknowledging the complex and unique legal and historical status of Aboriginal peoples, we can begin to understand the culture of Native peoples in North America. Until then, given the strength of stereotypes, Native people have come to expect no better representation than a paraphrase.

GENGYM

GENGYM

by Carleton B. Edminster, Carolyn Hull Sieg, David F. Van Haverbeke, Hans T. Schreuder, John N. Rinne, Peter F. Ffolliott, Richard A. Cunningham, Thomas Capnor Brown, Ward William Brady

1990

Deeds of Arrangement

Deeds of Arrangement

by David Price Davies

1907

School Arithmetics

School Arithmetics

by George Albert Wentworth, David Eugene Smith

1920

Reifenberg Parameterizations for Sets with Holes

Reifenberg Parameterizations for Sets with Holes

by Guy David, Tatiana Toro

2012 · American Mathematical Soc.

The authors extend the proof of Reifenberg's Topological Disk Theorem to allow the case of sets with holes, and give sufficient conditions on a set $E$ for the existence of a bi-Lipschitz parameterization of $E$ by a $d$-dimensional plane or smooth manifold. Such a condition is expressed in terms of square summability for the P. Jones numbers $\beta_1(x,r)$. In particular, it applies in the locally Ahlfors-regular case to provide very big pieces of bi-Lipschitz images of $\mathbb R^d$.