Introduction To The Geometry Of Complex Numbers

A comprehensive introduction for those beginning to study Yeats.

This book gives an introduction to the bond markets for practitioners and new entrants who need to understand what they are, how they work and how they can be used, but do not want to be intimidated b

What does Congress do? How does it do it? Why is it such a complicated institution? This concise primer offers students and general readers a brief and systematic introduction to Congress and the role

Watts Humphrey is the visionary behind the Capability Maturity Model (CMM) and the Personal Software Process (PSP). The CMM contains a framework for software process improvement at the organizational

Why did some people want Jesus dead, while others came to honor him as the Christ? What does it mean to say that he was raised," and how did this belief get started? What about the classical

Twenty-eight Bible stories featuring Joshua, Gideon, Samuel, and David.

An ecclesiastical and theological history of beards, 3,000 BC to the present.'As informative as it is entertaining - read it, you won't regret it' Paula GooderBeards have had cultural and religious significance for thousands of years. A fascinating story is to be told of the religious significance of beards from the ancient civilisations to today. This book will survey beard theology from ancient Egypt, Greece, Rome and Mesopotamia, to the Jews of Jesus's day and through to the early Church fathers who strongly promoted the beard, the Latin church which outlawed it leading up to and after the Great Schism of 1054.We will pursue the story of the protestant reformers and leaders of the evangelical revival of the 19th century all had plenty to say about the beard. This largely untold and intriguing story of the religious significance of beards and will containa series of entertaining true historical stories, such as the cardinal who lost the papacy due to his beard, the female pharaoh who

They said it couldn’t be done, but The Accountant’s Guide to the Universe is the first entertaining book on accounting written for a general audience. The book opens with a wild premise:

This book provides an introduction to the topic of transcendental numbers for upper-level undergraduate and graduate students. The text is constructed to support a full course on the subject, includin

Fascinating, accessible introduction to unusual mathematical system in which distance is not measured by straight lines. Topics include applications to urban geography and planning plus comparisons to

Xuedou's 100 Odes to Old Cases is recognized as the seminal discourse in Chan Buddhism. In this volume, Steven Heine offers a much-needed translation of this pivotal work along with extensive backgrou

This book introduces readers to the living topics of Riemannian Geometry and details the main results known to date. The results are stated without detailed proofs but the main ideas involved are desc

In recent years geometry seems to have lost large parts of its former central position in mathematics teaching in most countries. However, new trends have begun to counteract this tendency. There is

Achieve faster and more efficient network design and optimization with this comprehensive guide. Some of the most prominent researchers in the field explain the very latest analytic techniques and results from stochastic geometry for modelling the signal-to-interference-plus-noise ratio (SINR) distribution in heterogeneous cellular networks. This book will help readers to understand the effects of combining different system deployment parameters on key performance indicators such as coverage and capacity, enabling the efficient allocation of simulation resources. In addition to covering results for network models based on the Poisson point process, this book presents recent results for when non-Poisson base station configurations appear Poisson, due to random propagation effects such as fading and shadowing, as well as non-Poisson models for base station configurations, with a focus on determinantal point processes and tractable approximation methods. Theoretical results are illustrate

The topic of 'circle packing' was born of the computer age but takes its inspiration and themes from core areas of classical mathematics. A circle packing is a configuration of circles having a specified pattern of tangencies, as introduced by William Thurston in 1985. This book, first published in 2005, lays out their study, from first definitions to latest theory, computations, and applications. The topic can be enjoyed for the visual appeal of the packing images - over 200 in the book - and the elegance of circle geometry, for the clean line of theory, for the deep connections to classical topics, or for the emerging applications. Circle packing has an experimental and visual character which is unique in pure mathematics, and the book exploits that to carry the reader from the very beginnings to links with complex analysis and Riemann surfaces. There are intriguing, often very accessible, open problems throughout the book and seven Appendices on subtopics of independent interest. Th

The book is on the geometry of agent knowledge. The important concept studied in this book is the Field and its Geometric Representation. To develop a geometric image of the gravity , Einstein used Te

One of the main achievements of algebraic geometry over the last 30 years is the work of Mori and others extending minimal models and the Enriques-Kodaira classification to 3-folds. This book, first published in 2000, is an integrated suite of papers centred around applications of Mori theory to birational geometry. Four of the papers (those by Pukhlikov, Fletcher, Corti, and the long joint paper Corti, Pukhlikov and Reid) work out in detail the theory of birational rigidity of Fano 3-folds; these contributions work for the first time with a representative class of Fano varieties, 3-fold hypersurfaces in weighted projective space, and include an attractive introductory treatment and a wealth of detailed computation of special cases.

Presents a classical approach to the general topics of the geometry of curves, including the theory of curves in n -dimensional Euclidean space. Yu (Ukranian Academy of Sciences) investigates proble

This book contains an elaborated version of the lecture notes given at the Advanced Course on Geometry andDynamics of Integrable Systems, held at the CRM in Barcelona.Native to actualproblem-solving p

Deformable objects are ubiquitous in the world, on all levels from micro to macro. Study and modeling of such shapes arises in a wide spectrum of applications, ranging from medicine to security. Non-