A detailed analysis of Porsche AG and its industry segment: Angela Amor
A Detailed Analysis of the Constitution:Rowman & Littlefield Publishers. Seventh Edition Edward F. Cooke
Graduate students in mathematics, who want to travel light, will find this book invaluable; impatient young researchers in other fields will enjoy it as an instant reference to the highlights of modern analysis. Starting with general topology, it moves on to normed and seminormed linear spaces. From there it gives an introduction to the general theory of operators on Hilbert space, followed by a detailed exposition of the various forms the spectral theorem may take; from Gelfand theory, via spectral measures, to maximal commutative von Neumann algebras. The book concludes with two supplementary chapters: a concise account of unbounded operators and their spectral theory, and a complete course in measure and integration theory from an advanced point of view. TOC:Contents: General Topology.- Banach Spaces.- Hilbert Spaces.- Spectral Theory.- Unbounded Operators.- Integration Theory.- Bibliography.- List of Symbols.- Index.
This book offers a unified presentation of Fourier theory and corresponding algorithms emerging from new developments in function approximation using Fourier methods. It starts with a detailed discussion of classical Fourier theory to enable readers to grasp the construction and analysis of advanced fast Fourier algorithms introduced in the second part, such as nonequispaced and sparse FFTs in higher dimensions. Lastly, it contains a selection of numerical applications, including recent research results on nonlinear function approximation by exponential sums. The code of most of the presented algorithms is available in the authors´ public domain software packages. Students and researchers alike benefit from this unified presentation of Fourier theory and corresponding algorithms.
A brand new appendix by Oscar Garcia-Prada graces this third edition of a classic work. In developing the tools necessary for the study of complex manifolds, this comprehensive, well-organized treatment presents in its opening chapters a detailed survey of recent progress in four areas: geometry (manifolds with vector bundles), algebraic topology, differential geometry, and partial differential equations. Wells´s superb analysis also gives details of the Hodge-Riemann bilinear relations on Kahler manifolds, Griffiths´s period mapping, quadratic transformations, and Kodaira´s vanishing and embedding theorems. Oscar Garcia-Prada´s appendix gives an overview of the developments in the field during the decades since the book appeared.
This textbook is intended for a one semester course in complex analysis for upper level undergraduates in mathematics. Applications, primary motivations for this text, are presented hand-in-hand with theory enabling this text to serve well in courses for students in engineering or applied sciences. The overall aim in designing this text is to accommodate students of different mathematical backgrounds and to achieve a balance between presentations of rigorous mathematical proofs and applications. The text is adapted to enable maximum flexibility to instructors and to students who may also choose to progress through the material outside of coursework. Detailed examples may be covered in one course, giving the instructor the option to choose those that are best suited for discussion. Examples showcase a variety of problems with completely worked out solutions, assisting students in working through the exercises. The numerous exercises vary in difficulty from simple applications of formulas to more advanced project-type problems. Detailed hints accompany the more challenging problems. Multi-part exercises may be assigned to individual students, to groups as projects, or serve as further illustrations for the instructor. Widely used graphics clarify both concrete and abstract concepts, helping students visualize the proofs of many results. Freely accessible solutions to every-other-odd exercise are posted to the book´s Springer website. Additional solutions for instructors´ use may be obtained by contacting the authors directly.
This introduction to applied nonlinear dynamics and chaos places emphasis on teaching the techniques and ideas that will enable students to take specific dynamical systems and obtain some quantitative information about their behavior. The new edition has been updated and extended throughout, and contains a detailed glossary of terms. From the reviews: ´´Will serve as one of the most eminent introductions to the geometric theory of dynamical systems.´´ --Monatshefte für Mathematik
Tough Test Questions? Missed Lectures? Not Enough Time? Fortunately, there´s Schaum´s. This all-in-one-package includes more than 550 fully solved problems, examples, and practice exercises to sharpen your problem-solving skills. Plus, you will have access to 30 detailed videos featuring Math instructors who explain how to solve the most commonly tested problems--it´s just like having your own virtual tutor! You´ll find everything you need to build confidence, skills, and knowledge for the highest score possible. More than 40 million students have trusted Schaum´sto help them succeed in the classroom and on exams.Schaum´s is the key to faster learning and highergrades in every subject. Each Outline presents allthe essential course information in an easy-to-follow,topic-by-topic format. Helpful tables and illustrationsincrease your understanding of the subject at hand. This Schaum´s Outline gives you 563 fully solved problems Concise explanation of all course concepts Covers first-order, second-order, and nth-orderequations Fully compatible with your classroom text, Schaum´s highlights all the important facts you need to know. Use Schaum´s to shorten your study time--and get your best test scores! Schaum´s Outlines--Problem Solved.
Tough Test Questions? Missed Lectures? Not Enough Time? Fortunately, there´s Schaum´s. This all-in-one-package includes more than 1,100 fully solved problems, examples, and practice exercises to sharpen your problem-solving skills. Plus, you will have access to 30 detailed videos featuring Math instructors who explain how to solve the most commonly tested problems--it´s just like having your own virtual tutor! You´ll find everything you need to build confidence, skills, and knowledge for the highest score possible. More than 40 million students have trusted Schaum´s to help them succeed in the classroom and on exams. Schaum´s is the key to faster learning and higher grades in every subject. Each Outline presents all the essential course information in an easy-to-follow, topic-by-topic format. You also get hundreds of examples, solved problems, and practice exercises to test your skills. This Schaum´s Outline gives you 1,105 fully solved problems Concise explanations of all calculus concepts Expert tips on using the graphing calculator Fully compatible with your classroom text, Schaum´s highlights all the important facts you need to know. Use Schaum´s to shorten your study time--and get your best test scores!
Convex optimization problems arise frequently in many different fields. This book provides a comprehensive introduction to the subject, and shows in detail how such problems can be solved numerically with great efficiency. The book begins with the basic elements of convex sets and functions, and then describes various classes of convex optimization problems. Duality and approximation techniques are then covered, as are statistical estimation techniques. Various geometrical problems are then presented, and there is detailed discussion of unconstrained and constrained minimization problems, and interior-point methods. The focus of the book is on recognizing convex optimization problems and then finding the most appropriate technique for solving them. It contains many worked examples and homework exercises and will appeal to students, researchers and practitioners in fields such as engineering, computer science, mathematics, statistics, finance and economics.