Read and Download eBook Full
Author: A. H. Stroud
Publisher: Prentice Hall
Published: 1971
Total Pages: 454
ISBN-13:
DOWNLOAD EBOOKStep-by-Step writing process instruction and the detailed concept modeling of Prentice Hall Writing and Grammar helps students improve their writing skills.
Author: Ram
Publisher: Pearson Education India
Published: 2010
Total Pages: 512
ISBN-13: 8131743241
DOWNLOAD EBOOKNumerical Methods is a mathematical tool used by engineers and mathematicians to do scientific calculations. It is used to find solutions to applied problems where ordinary analytical methods fail. This book is intended to serve for the needs of co
Author: Hermann Engels
Publisher:
Published: 1980
Total Pages: 462
ISBN-13:
DOWNLOAD EBOOKAuthor: Arnold R. Krommer
Publisher: SIAM
Published: 1998-01-01
Total Pages: 449
ISBN-13: 0898713749
DOWNLOAD EBOOKThis survey covers a wide range of topics fundamental to calculating integrals on computer systems and discusses both the theoretical and computational aspects of numerical and symbolic methods. It includes extensive sections on one- and multidimensional integration formulas, like polynomial, number-theoretic, and pseudorandom formulas, and deals with issues concerning the construction of numerical integration algorithms.
Author: Philip J. Davis
Publisher:
Published: 1960
Total Pages: 0
ISBN-13:
DOWNLOAD EBOOKAuthor: Chang Shu
Publisher: Springer Science & Business Media
Published: 2000-01-14
Total Pages: 366
ISBN-13: 9781852332099
DOWNLOAD EBOOKIn the past few years, the differential quadrature method has been applied extensively in engineering. This book, aimed primarily at practising engineers, scientists and graduate students, gives a systematic description of the mathematical fundamentals of differential quadrature and its detailed implementation in solving Helmholtz problems and problems of flow, structure and vibration. Differential quadrature provides a global approach to numerical discretization, which approximates the derivatives by a linear weighted sum of all the functional values in the whole domain. Following the analysis of function approximation and the analysis of a linear vector space, it is shown in the book that the weighting coefficients of the polynomial-based, Fourier expansion-based, and exponential-based differential quadrature methods can be computed explicitly. It is also demonstrated that the polynomial-based differential quadrature method is equivalent to the highest-order finite difference scheme. Furthermore, the relationship between differential quadrature and conventional spectral collocation is analysed. The book contains material on: - Linear Vector Space Analysis and the Approximation of a Function; - Polynomial-, Fourier Expansion- and Exponential-based Differential Quadrature; - Differential Quadrature Weighting Coefficient Matrices; - Solution of Differential Quadrature-resultant Equations; - The Solution of Incompressible Navier-Stokes and Helmholtz Equations; - Structural and Vibrational Analysis Applications; - Generalized Integral Quadrature and its Application in the Solution of Boundary Layer Equations. Three FORTRAN programs for simulation of driven cavity flow, vibration analysis of plate and Helmholtz eigenvalue problems respectively, are appended. These sample programs should give the reader a better understanding of differential quadrature and can easily be modified to solve the readers own engineering problems.
Author: Pavel Solin
Publisher: CRC Press
Published: 2003-07-28
Total Pages: 404
ISBN-13: 0203488040
DOWNLOAD EBOOKThe finite element method has always been a mainstay for solving engineering problems numerically. The most recent developments in the field clearly indicate that its future lies in higher-order methods, particularly in higher-order hp-adaptive schemes. These techniques respond well to the increasing complexity of engineering simulations and
Author: Giesela Engeln-Müllges
Publisher: Springer Science & Business Media
Published: 2013-11-21
Total Pages: 610
ISBN-13: 3642610749
DOWNLOAD EBOOKMore scientists now use C than any other programming language. This book contains practical, computer-ready algorithms for many standard methods of numerical mathematics. It describes the principles of the various methods and provides support in choosing the appropriate method for a given task. Topics given special emphasis include converging methods for solving nonlinear equations, methods for solving systems of linear equations for many special matrix structures, and the Shepard method for multidimensional interpolation. The CD contains C-programs for almost all the algorithms given in the book and a compiler, together with software for graphical printing.
Author: Masanori Sawa
Publisher: Springer
Published: 2019-07-23
Total Pages: 141
ISBN-13: 9811380759
DOWNLOAD EBOOKThis book is the modern first treatment of experimental designs, providing a comprehensive introduction to the interrelationship between the theory of optimal designs and the theory of cubature formulas in numerical analysis. It also offers original new ideas for constructing optimal designs. The book opens with some basics on reproducing kernels, and builds up to more advanced topics, including bounds for the number of cubature formula points, equivalence theorems for statistical optimalities, and the Sobolev Theorem for the cubature formula. It concludes with a functional analytic generalization of the above classical results. Although it is intended for readers who are interested in recent advances in the construction theory of optimal experimental designs, the book is also useful for researchers seeking rich interactions between optimal experimental designs and various mathematical subjects such as spherical designs in combinatorics and cubature formulas in numerical analysis, both closely related to embeddings of classical finite-dimensional Banach spaces in functional analysis and Hilbert identities in elementary number theory. Moreover, it provides a novel communication platform for “design theorists” in a wide variety of research fields.
Author: Joseph Oscar Irwin
Publisher:
Published: 1923
Total Pages: 96
ISBN-13:
DOWNLOAD EBOOK