ALLIED MATHEMATICS VOL-2
Author: P DURAIPANDIAN
Publisher: S. Chand Publishing
Published:
Total Pages: 634
ISBN-13: 9384319317
DOWNLOAD EBOOKRead and Download eBook Full
Author: P DURAIPANDIAN
Publisher: S. Chand Publishing
Published:
Total Pages: 634
ISBN-13: 9384319317
DOWNLOAD EBOOKAuthor: K Thilagavathi
Publisher: S. Chand Publishing
Published: 2010
Total Pages: 367
ISBN-13: 8121923964
DOWNLOAD EBOOKFor B.Sc.Physics, Chemistry, Botany, Zoology, Geology, Computer Science and major courses of Madras Universities
Author: K Thilagavathi
Publisher: S. Chand Publishing
Published:
Total Pages: 301
ISBN-13: 8121923239
DOWNLOAD EBOOKAlgebra | Partial Fractions | The Binomial Theorem | Exponential Theorem | The Logarithmic Series Theory Of Equations | Theory Of Equations | Reciprocal Equations | Newton-Rahson Method Matrices | Fundamental Concepts | Rank Of A Matrix | Linear Equations | Characteristic Roots And Vectors Finite Differences | Finite Differences | Interpolations: Newton'S Forward, Backward Interpolation | Lagrange'S Interpolation Trigonometry | Expansions | Hyperbolic Functions Differential Calculus | Successive Derivatives | Jacobians | Polar Curves Etc..
Author: P DURAIPANDIAN
Publisher: S. Chand Publishing
Published:
Total Pages: 361
ISBN-13: 9384319309
DOWNLOAD EBOOKAuthor: Duraipandian P./ Duraipandian Laxmi & Jayapragasam Muthamizh
Publisher: S. Chand Publishing
Published: 1995-03
Total Pages: 0
ISBN-13: 9788121902724
DOWNLOAD EBOOKIntroduction | Kinematics | Force | Equilibrium Of A Particle | Forces On A Rigid Body | A Specific Reduction Of Forces | Centre Of Mass | Stability Of Equilibrium| Virtual Work | Hanging Strings | Rectilinear Motion Under Constant Forces | Work, Energy And Power| Rectilinear Motion Under Varying Force | Projectiles| Impact | Circular Motion | Central Orbits | Moment Of Inertia | Two Dimensional Motion Of A Rigid Body| Theory Of Dimensions
Author: Avi Wigderson
Publisher: Princeton University Press
Published: 2019-10-29
Total Pages: 434
ISBN-13: 0691189137
DOWNLOAD EBOOKFrom the winner of the Turing Award and the Abel Prize, an introduction to computational complexity theory, its connections and interactions with mathematics, and its central role in the natural and social sciences, technology, and philosophy Mathematics and Computation provides a broad, conceptual overview of computational complexity theory—the mathematical study of efficient computation. With important practical applications to computer science and industry, computational complexity theory has evolved into a highly interdisciplinary field, with strong links to most mathematical areas and to a growing number of scientific endeavors. Avi Wigderson takes a sweeping survey of complexity theory, emphasizing the field’s insights and challenges. He explains the ideas and motivations leading to key models, notions, and results. In particular, he looks at algorithms and complexity, computations and proofs, randomness and interaction, quantum and arithmetic computation, and cryptography and learning, all as parts of a cohesive whole with numerous cross-influences. Wigderson illustrates the immense breadth of the field, its beauty and richness, and its diverse and growing interactions with other areas of mathematics. He ends with a comprehensive look at the theory of computation, its methodology and aspirations, and the unique and fundamental ways in which it has shaped and will further shape science, technology, and society. For further reading, an extensive bibliography is provided for all topics covered. Mathematics and Computation is useful for undergraduate and graduate students in mathematics, computer science, and related fields, as well as researchers and teachers in these fields. Many parts require little background, and serve as an invitation to newcomers seeking an introduction to the theory of computation. Comprehensive coverage of computational complexity theory, and beyond High-level, intuitive exposition, which brings conceptual clarity to this central and dynamic scientific discipline Historical accounts of the evolution and motivations of central concepts and models A broad view of the theory of computation's influence on science, technology, and society Extensive bibliography
Author: Peter J. Olver
Publisher: Springer
Published: 2018-05-30
Total Pages: 702
ISBN-13: 3319910418
DOWNLOAD EBOOKThis textbook develops the essential tools of linear algebra, with the goal of imparting technique alongside contextual understanding. Applications go hand-in-hand with theory, each reinforcing and explaining the other. This approach encourages students to develop not only the technical proficiency needed to go on to further study, but an appreciation for when, why, and how the tools of linear algebra can be used across modern applied mathematics. Providing an extensive treatment of essential topics such as Gaussian elimination, inner products and norms, and eigenvalues and singular values, this text can be used for an in-depth first course, or an application-driven second course in linear algebra. In this second edition, applications have been updated and expanded to include numerical methods, dynamical systems, data analysis, and signal processing, while the pedagogical flow of the core material has been improved. Throughout, the text emphasizes the conceptual connections between each application and the underlying linear algebraic techniques, thereby enabling students not only to learn how to apply the mathematical tools in routine contexts, but also to understand what is required to adapt to unusual or emerging problems. No previous knowledge of linear algebra is needed to approach this text, with single-variable calculus as the only formal prerequisite. However, the reader will need to draw upon some mathematical maturity to engage in the increasing abstraction inherent to the subject. Once equipped with the main tools and concepts from this book, students will be prepared for further study in differential equations, numerical analysis, data science and statistics, and a broad range of applications. The first author’s text, Introduction to Partial Differential Equations, is an ideal companion volume, forming a natural extension of the linear mathematical methods developed here.
Author: John Crank
Publisher: Oxford University Press
Published: 1979
Total Pages: 428
ISBN-13: 9780198534112
DOWNLOAD EBOOKThough it incorporates much new material, this new edition preserves the general character of the book in providing a collection of solutions of the equations of diffusion and describing how these solutions may be obtained.
Author: Ward Cheney
Publisher: Springer Science & Business Media
Published: 2013-04-17
Total Pages: 455
ISBN-13: 1475735596
DOWNLOAD EBOOKThis well-written book contains the analytical tools, concepts, and viewpoints needed for modern applied mathematics. It treats various practical methods for solving problems such as differential equations, boundary value problems, and integral equations. Pragmatic approaches to difficult equations are presented, including the Galerkin method, the method of iteration, Newton’s method, projection techniques, and homotopy methods.
Author: Filippo Santambrogio
Publisher: Birkhäuser
Published: 2015-10-17
Total Pages: 376
ISBN-13: 3319208284
DOWNLOAD EBOOKThis monograph presents a rigorous mathematical introduction to optimal transport as a variational problem, its use in modeling various phenomena, and its connections with partial differential equations. Its main goal is to provide the reader with the techniques necessary to understand the current research in optimal transport and the tools which are most useful for its applications. Full proofs are used to illustrate mathematical concepts and each chapter includes a section that discusses applications of optimal transport to various areas, such as economics, finance, potential games, image processing and fluid dynamics. Several topics are covered that have never been previously in books on this subject, such as the Knothe transport, the properties of functionals on measures, the Dacorogna-Moser flow, the formulation through minimal flows with prescribed divergence formulation, the case of the supremal cost, and the most classical numerical methods. Graduate students and researchers in both pure and applied mathematics interested in the problems and applications of optimal transport will find this to be an invaluable resource.