Handbook of Urology


Book Description

Are you a urologist, trainee, or medical student managing patients with conditions like BPH, urinary stones or priapism? Do you require a rapid-reference guide to clinical management? If so, this full colour, practical handbook is the ideal resource, providing rapid-access information on the clinical management of all major urologic disorders and problems likely to be encountered daily. With a strong emphasis on user-friendliness and point-of-care accessibility, sections are divided according to the major areas of urology, with each chapter containing the following features: • case histories • multiple choice questions • key points box • key weblinks box • common errors in diagnosis/treatment boxes An experienced contributor team outlines the skills required to provide appropriate assessment and management of patients; in particular identifying the correct diagnostic and management options for each disorder, and how to perform basic urological procedures safely and effectively. Information corresponds to relevant American Urological Association (AUA) and European Association of Urology (EAU) guidelines for clinical management. Perfect for quick browsing prior to performing a consultation, preparing for ward rounds, or when brushing up for the Boards, Handbook of Urology is the ideal quick-stop manual for urologists of all levels involved in day to day management of patients.




Integral, Measure and Derivative


Book Description

This treatment examines the general theory of the integral, Lebesque integral in n-space, the Riemann-Stieltjes integral, and more. "The exposition is fresh and sophisticated, and will engage the interest of accomplished mathematicians." — Sci-Tech Book News. 1966 edition.




Basic Child Care


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Systems Electrochemistry


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LINEAR ALGEBRA


Book Description

This clear, concise and highly readable text is designed for a first course in linear algebra and is intended for undergraduate courses in mathematics. It focusses throughout on geometric explanations to make the student perceive that linear algebra is nothing but analytic geometry of n dimensions. From the very start, linear algebra is presented as an extension of the theory of simultaneous linear equations and their geometric interpretation is shown to be a recurring theme of the subject. The integration of abstract algebraic concepts with the underlying geometric notions is one of the most distinguishing features of this book — designed to help students in the pursuit of multivariable calculus and differential geometry in subsequent courses.Explanations and concepts are logically presented in a conversational tone and well-constructed writing style so that students at a variety of levels can understand the material and acquire a solid foundation in the basic skills of linear algebra.




Calculus


Book Description

This text is aimed at future engineers and professional scientists. Applications modules at the ends of chapters demonstrate the need to relate theoretical mathematical concepts to real world examples. These modules examine problem-solving as it occurs in industry or research settings, such as the use of wavelets in music and voice synthesis and in FBI fingerprint analysis and storage.




Modern Boat Building


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Lectures on Invariant Theory


Book Description

The primary goal of this 2003 book is to give a brief introduction to the main ideas of algebraic and geometric invariant theory. It assumes only a minimal background in algebraic geometry, algebra and representation theory. Topics covered include the symbolic method for computation of invariants on the space of homogeneous forms, the problem of finite-generatedness of the algebra of invariants, the theory of covariants and constructions of categorical and geometric quotients. Throughout, the emphasis is on concrete examples which originate in classical algebraic geometry. Based on lectures given at University of Michigan, Harvard University and Seoul National University, the book is written in an accessible style and contains many examples and exercises. A novel feature of the book is a discussion of possible linearizations of actions and the variation of quotients under the change of linearization. Also includes the construction of toric varieties as torus quotients of affine spaces.




Introduction to Inorganic Chemistry


Book Description

The chemical compounds which lack carbon-hydrogen bond are known as inorganic compounds. Inorganic chemistry is a branch of chemistry that focuses on the study of the behavior and synthesis of inorganic compounds. Inorganic chemistry is broadly divided into a few major sub-fields which are involved in studying different aspects of inorganic compounds. Some of these sub-fields are descriptive inorganic chemistry, theoretical inorganic chemistry and mechanistic inorganic chemistry. It is utilized in diverse industries such as materials science, surfactants, medications, fuels, pigments and agriculture. This book is a valuable compilation of topics, ranging from the basic to the most complex theories and principles in the field of inorganic chemistry. Some of the diverse topics covered herein address the varied branches that fall under this category. For all those who are interested in inorganic chemistry, this textbook can prove to be an essential guide.