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Second chances don't come along that often. But when they do, you grab them with both hands—and hold on tight. Perfect strangers don't just leave you a share in their business. Do they? And even if they do, surely the rightful owner won't just take it lying down...? Abigail Fischer is about to find out. When a mysterious letter arrives informing her that she's inherited a controlling interest in a thriving construction firm Abigail thinks it must be a mistake. Or a sick joke. That is until she's confronted by her new, very angry and very reluctant business partner. Handsome as sin but determined to be rid of her, Cain Parrish is everything Abigail desires—and most fears. Forced to uproot...
The AMAST movement was initiated in 1989 with the First International C- ference on Algebraic Methodology and Software Technology (AMAST), held on May 21{23in Iowa City, Iowa,and aimed at setting the development of software technology on a mathematical basis. The virtue of the software technology en- sioned by AMAST is the capability to produce software that has the following properties: (a) it is correct and its correctness can be proved mathematically, (b) it is safe, such that it can be used in the implementation of critical systems, (c) it is portable, i. e. , it is independent of computing platforms and language generations, and (d) it is evolutionary, i. e. , it is self-adaptable and evolves with the problem domain. Ten years later a myriad of workshops, conferences, and researchprogramsthat sharethe goalsof the AMAST movementhaveoccurred. This can be taken as proof that the AMAST vision is right. However, often the myriad of workshops, conferences, and research programs lack the clear obj- tives and the coordination of their goals towards the software technology en- sioned by AMAST. This can be taken as a proof that AMAST is still necessary.
This volume is an English translation of Sakai's textbook on Riemannian Geometry which was originally written in Japanese and published in 1992. The author's intent behind the original book was to provide to advanced undergraduate and graudate students an introduction to modern Riemannian geometry that could also serve as a reference. The book begins with an explanation of the fundamental notion of Riemannian geometry. Special emphasis is placed on understandability and readability, to guide students who are new to this area. The remaining chapters deal with various topics in Riemannian geometry, with the main focus on comparison methods and their applications.
Modern Welsh: A Comprehensive Grammar is the ideal reference source for all speakers and learners of Welsh. Focusing on contemporary spoken Welsh, it presents the complexities of the language in a concise and readable form. Common grammatical patterns and parts of speech are discussed in detail and without jargon and extensive cross references make the book comprehensive and easy to use. Now in its third edition, the Grammar has been thoroughly revised and updated throughout. Changes include an increased number of illustrative examples, additional appendices for easy reference, inclusion of IPA phonetic symbols, and expanded sections on further reading. Features include: Full use of authenti...
This book provides a rigorous and self-contained review of desingularization theory. Focusing on arbitrary dimensional schemes, it discusses the important concepts in full generality, complete with proofs, and includes an introduction to the basis of Hironaka’s Theory. The core of the book is a complete proof of desingularization of surfaces; despite being well-known, this result was no more than folklore for many years, with no existing references. Throughout the book there are numerous computations on standard bases, blowing ups and characteristic polyhedra, which will be a source of inspiration for experts exploring bigger dimensions. Beginners will also benefit from a section which presents some easily overlooked pathologies.
This book is the result of several years of work by the authors on different aspects of zeta functions and related topics. The aim is twofold. On one hand, a considerable number of useful formulas, essential for dealing with the different aspects of zeta-function regularization (analytic continuation, asymptotic expansions), many of which appear here, in book format, for the first time are presented. On the other hand, the authors show explicitly how to make use of such formulas and techniques in practical applications to physical problems of very different nature. Virtually all types of zeta functions are dealt with in the book.