Handbook of Sinc Numerical Methods

Regular price €87.99
A01=Frank Stenger
Algebraic Polynomials
Analytic Arc
analytic continuations
approximation
Author_Frank Stenger
Category=PB
Category=PBKJ
Category=UB
Cauchy Transform
Convolution Integrals
Curvilinear Region
Dimensional Convolution
End End
eq_computing
eq_isMigrated=1
eq_isMigrated=2
eq_non-fiction
Fourier Polynomials
Free Space Green's Functions
Free Space Green’s Functions
function
Function Fh
green's
Green's Function
Green’s Function
heat problem
Helmholtz Equations
hilbert
Hilbert Transform
Hyperbolic PDE
IE
indefinite convolution
integral equation (IE)
interpolation
laplace
Laplace Transform
Laplace transform inversion
MATLAB
Midordinate Rules
nonlinear convolutions
numerical analysis
one-dimensional problems
ordinary differential equation (ODE)
partial differential equation (PDE)
PDE Problem
PDE Solution
Period 2?
Period 2π
points
poisson
Poisson problem
problem
Sinc Approximation
Sinc Interpolation
Sinc Methods
Sinc numerical methods
Sinc Points
Sinc-Pack
transform
Trigonometric Polynomials
wave problem

Product details

  • ISBN 9781138116177
  • Weight: 771g
  • Dimensions: 156 x 234mm
  • Publication Date: 31 May 2017
  • Publisher: Taylor & Francis Ltd
  • Publication City/Country: GB
  • Product Form: Paperback
Delivery/Collection within 10-20 working days

Our Delivery Time Frames Explained
2-4 Working Days: Available in-stock

10-20 Working Days: On Backorder

Will Deliver When Available: On Pre-Order or Reprinting

We ship your order once all items have arrived at our warehouse and are processed. Need those 2-4 day shipping items sooner? Just place a separate order for them!

Handbook of Sinc Numerical Methods presents an ideal road map for handling general numeric problems. Reflecting the author’s advances with Sinc since 1995, the text most notably provides a detailed exposition of the Sinc separation of variables method for numerically solving the full range of partial differential equations (PDEs) of interest to scientists and engineers. This new theory, which combines Sinc convolution with the boundary integral equation (IE) approach, makes for exponentially faster convergence to solutions of differential equations. The basis for the approach is the Sinc method of approximating almost every type of operation stemming from calculus via easily computed matrices of very low dimension.

The downloadable resources of this handbook contain roughly 450 MATLAB® programs corresponding to exponentially convergent numerical algorithms for solving nearly every computational problem of science and engineering. While the book makes Sinc methods accessible to users wanting to bypass the complete theory, it also offers sufficient theoretical details for readers who do want a full working understanding of this exciting area of numerical analysis.

Frank Stenger is a professor emeritus at the University of Utah, where he received the distinguished research award. One of the leading contributors to the area of numerical analysis, Dr. Stenger is the main developer of Sinc numerical methods and has authored over 160 papers in various journals.