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A Primer of Conservation Genetics

A Primer of Conservation Genetics

Richard Frankham; Jonathan D. Ballou; David A. Briscoe

Cambridge University Press
2004
pokkari
This concise, entry level text provides an introduction to the importance of genetic studies in conservation and presents the essentials of the discipline in an easy-to-follow format, with main points and terms clearly highlighted. The authors assume only a basic knowledge of Mendelian genetics and simple statistics, making the book accessible to those with a limited background in these areas. Connections between conservation genetics and the wider field of conservation biology are interwoven throughout the book. Worked examples are provided throughout to help illustrate key equations and glossary and suggestions for further reading provide additional support for the reader. Many beautiful pen and ink portraits of endangered species are included to enhance the text. Written for short, introductory level courses in genetics, conservation genetics and conservation biology, this book will also be suitable for practising conservation biologists, zoo biologists and wildlife managers.
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A Primer of Algebraic D-Modules

A Primer of Algebraic D-Modules

S. C. Coutinho

Cambridge University Press
1995
sidottu
The theory of D-modules is a rich area of study combining ideas from algebra and differential equations, and it has significant applications to diverse areas such as singularity theory and representation theory. This book introduces D-modules and their applications avoiding all unnecessary over-sophistication. It is aimed at beginning graduate students and the approach taken is algebraic, concentrating on the role of the Weyl algebra. Very few prerequisites are assumed, and the book is virtually self-contained. Exercises are included at the end of each chapter and the reader is given ample references to the more advanced literature. This is an excellent introduction to D-modules for all who are new to this area.
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A Primer of Algebraic D-Modules

A Primer of Algebraic D-Modules

Coutinho S. C.

Cambridge University Press
1995
pokkari
The theory of D-modules is a rich area of study combining ideas from algebra and differential equations, and it has significant applications to diverse areas such as singularity theory and representation theory. This book introduces D-modules and their applications avoiding all unnecessary over-sophistication. It is aimed at beginning graduate students and the approach taken is algebraic, concentrating on the role of the Weyl algebra. Very few prerequisites are assumed, and the book is virtually self-contained. Exercises are included at the end of each chapter and the reader is given ample references to the more advanced literature. This is an excellent introduction to D-modules for all who are new to this area.
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A Primer on Ugaritic

A Primer on Ugaritic

William M. Schniedewind; Joel H. Hunt

Cambridge University Press
2007
pokkari
A Primer on Ugaritic is an introduction to the language of the ancient city of Ugarit, a city that flourished in the second millennium BCE on the Lebanese coast, placed in the context of the culture, literature, and religion of this ancient Semitic culture. The Ugaritic language and literature was a precursor to Canaanite and serves as one of our most important resources for understanding the Old Testament and the Hebrew language. Special emphasis is placed on contextualization of the Ugaritic language and comparison to ancient Hebrew as well as Akkadian. The book begins with a general introduction to ancient Ugarit, and the introduction to the various genres of Ugaritic literature is placed in the context of this introduction. The language is introduced by genre, beginning with prose and letters, proceeding to administrative, and finally introducing the classic examples of Ugaritic epic. A summary of the grammar, a glossary, and a bibliography round out the volume.
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A Primer of Analytic Number Theory

A Primer of Analytic Number Theory

Jeffrey Stopple

Cambridge University Press
2003
sidottu
This 2003 undergraduate introduction to analytic number theory develops analytic skills in the course of studying ancient questions on polygonal numbers, perfect numbers and amicable pairs. The question of how the primes are distributed amongst all the integers is central in analytic number theory. This distribution is determined by the Riemann zeta function, and Riemann's work shows how it is connected to the zeroes of his function, and the significance of the Riemann Hypothesis. Starting from a traditional calculus course and assuming no complex analysis, the author develops the basic ideas of elementary number theory. The text is supplemented by series of exercises to further develop the concepts, and includes brief sketches of more advanced ideas, to present contemporary research problems at a level suitable for undergraduates. In addition to proofs, both rigorous and heuristic, the book includes extensive graphics and tables to make analytic concepts as concrete as possible.
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A Primer of Conservation Genetics

A Primer of Conservation Genetics

Frankham Richard; Ballou Jonathan D.; Briscoe David A.

Cambridge University Press
2004
sidottu
This concise, entry level text provides an introduction to the importance of genetic studies in conservation and presents the essentials of the discipline in an easy-to-follow format, with main points and terms clearly highlighted. The authors assume only a basic knowledge of Mendelian genetics and simple statistics, making the book accessible to those with a limited background in these areas. Connections between conservation genetics and the wider field of conservation biology are interwoven throughout the book. Worked examples are provided throughout to help illustrate key equations and glossary and suggestions for further reading provide additional support for the reader. Many beautiful pen and ink portraits of endangered species are included to enhance the text. Written for short, introductory level courses in genetics, conservation genetics and conservation biology, this book will also be suitable for practising conservation biologists, zoo biologists and wildlife managers.
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A Primer on Ugaritic

A Primer on Ugaritic

William M. Schniedewind; Joel H. Hunt

Cambridge University Press
2007
sidottu
A Primer on Ugaritic is an introduction to the language of the ancient city of Ugarit, a city that flourished in the second millennium BCE on the Lebanese coast, placed in the context of the culture, literature, and religion of this ancient Semitic culture. The Ugaritic language and literature was a precursor to Canaanite and serves as one of our most important resources for understanding the Old Testament and the Hebrew language. Special emphasis is placed on contextualization of the Ugaritic language and comparison to ancient Hebrew as well as Akkadian. The book begins with a general introduction to ancient Ugarit, and the introduction to the various genres of Ugaritic literature is placed in the context of this introduction. The language is introduced by genre, beginning with prose and letters, proceeding to administrative, and finally introducing the classic examples of Ugaritic epic. A summary of the grammar, a glossary, and a bibliography round out the volume.
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A Primer of Infinitesimal Analysis

A Primer of Infinitesimal Analysis

John L. Bell

Cambridge University Press
2008
sidottu
One of the most remarkable recent occurrences in mathematics is the refounding, on a rigorous basis, of the idea of infinitesimal quantity, a notion which played an important role in the early development of the calculus and mathematical analysis. In this new edition basic calculus, together with some of its applications to simple physical problems, are presented through the use of a straightforward, rigorous, axiomatically formulated concept of 'zero-square', or 'nilpotent' infinitesimal - that is, a quantity so small that its square and all higher powers can be set, literally, to zero. The systematic employment of these infinitesimals reduces the differential calculus to simple algebra and, at the same time, restores to use the “infinitesimal” methods figuring in traditional applications of the calculus to physical problems - a number of which are discussed in this book. This edition also contains an expanded historical and philosophical introduction.
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