Welcome to our book review site go-pdf.online!
You may have to Search all our reviewed books and magazines, click the sign up button below to create a free account.
Wheat Landraces
Landraces possess a very large genetic base in population structure and are dynamic populations of cultivated plants with historical origin, distinct identity, and without any formal crop improvement. They are often genetically diverse, locally adapted, and associated with traditional farming systems. Resistance genes to biotic and abiotic stress factors, which are especially diversified in landraces, are of great interest to plant breeders, faced with global climate challenge. In addition, gene pools made of different landraces grown in different ecological conditions can be used for wheat breeding to enhance quality; yield and other desirable agricultural parameters. An estimated 75% of the genetic diversity of crop plants was lost in the last century due to the replacement of high yielding modern varieties. There is, thus, an urgent need to preserve existing species, not only for posterity but also as a means to secure food supply for a rising world population. In this book, we provide an overview of wheat landraces with special attention to genetic diversities, conservation, and utilization.
Mathematical Foundations of Supersymmetry
Supersymmetry is a highly active area of considerable interest among physicists and mathematicians. It is not only fascinating in its own right, but there is also indication that it plays a fundamental role in the physics of elementary particles and gravitation. The purpose of the book is to lay down the foundations of the subject, providing the reader with a comprehensive introduction to the language and techniques, as well as detailed proofs and many clarifying examples. This book is aimed ideally at second-year graduate students. After the first three introductory chapters, the text is divided into two parts: the theory of smooth supermanifolds and Lie supergroups, including the Frobenius theorem, and the theory of algebraic superschemes and supergroups. There are three appendices. The first introduces Lie superalgebras and representations of classical Lie superalgebras, the second collects some relevant facts on categories, sheafification of functors and commutative algebra, and the third explains the notion of Frechet space in the super context.
Connections In Classical And Quantum Field Theory
Geometrical notions and methods play an important role in both classical and quantum field theory, and a connection is a deep structure which apparently underlies the gauge-theoretical models in field theory and mechanics. This book is an encyclopaedia of modern geometric methods in theoretical physics. It collects together the basic mathematical facts about various types of connections, and provides a detailed exposition of relevant physical applications. It discusses the modern issues concerning the gauge theories of fundamental fields. The authors have tried to give all the necessary mathematical background, thus making the book self-contained.This book should be useful to graduate students, physicists and mathematicians who are interested in the issue of deep interrelations between theoretical physics and geometry.
Supersymmetry for Mathematicians: An Introduction
An special feature of the book is the treatment in depth of the theory of spinors in all dimensions and signatures, which is the basis of all developments of supergeometry both in physics and mathematics, especially in quantum field theory and supergravity."--Jacket.
Gauge Field Theory and Complex Geometry
From the reviews: "... focused mainly on complex differential geometry and holomorphic bundle theory. This is a powerful book, written by a very distinguished contributor to the field" (Contemporary Physics )"the book provides a large amount of background for current research across a spectrum of field. ... requires effort to read but it is worthwhile and rewarding" (New Zealand Math. Soc. Newsletter) " The contents are highly technical and the pace of the exposition is quite fast. Manin is an outstanding mathematician, and writer as well, perfectly at ease in the most abstract and complex situation. With such a guide the reader will be generously rewarded!" (Physicalia) This new edition includes an Appendix on developments of the last 10 years, by S. Merkulov.
Lectures on Mechanics
Based on the 1991 LMS Invited Lectures given by Professor Marsden, this book discusses and applies symmetry methods to such areas as bifurcations and chaos in mechanical systems.
Whack-A-Mole
"Whack-a-mole. It's an arcade game. ... Watching moles pop up, the child with the hammer seeks to hit the exposed mole before it retreats back into the safety of its hole. Whack-a-mole is also a metaphor for modern life. ... It's how we set expectations of each other, how we respond when our fellow human being makes a mistake. Whack-a-mole."--Prologue, p. [1].
50 Battles That Changed the World
An informative look at the military conflicts that most altered the course of history and civilization, from ancient times to the modern world. Rather than celebrating warfare, 50 Battles That Changed the World looks at the clashes the author believes have had the most profound impact on world history. Ranked in order of their relevance to the modern world, these struggles range from the ancient past to the present day and span the globe many times over. Some of the battles in this book are familiar to us all—Bunker Hill, which prevented the American Revolution from being stillborn, and Marathon, which kept the world’s first democracy alive. Others may be less familiar—the naval battle at Diu (on the Indian Coast), which led to the ascendancy of Western Civilization and the discovery of America, and Yarmuk, which made possible the spread of Islam from Morocco to the Philippines. With remarkable accounts of both famous and lesser-known clashes, 50 Battles That Changed the World provides impressive insight into the battles that shaped civilization as we know it.
Conformal Methods in General Relativity
A systematic and self-contained account, which adopts a geometric approach to study the solutions of Einstein's theory of gravity.
