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  1. Mathematical Models and Computer Simulations
  2. Mathematical Models and Computer Simulations : Volume 4
  3. Mathematical Models and Computer Simulations : Volume 4, Issue 2, April 2012
  4. The condition number of the double-period method
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Mathematical Models and Computer Simulations : Volume 9
Mathematical Models and Computer Simulations : Volume 8
Mathematical Models and Computer Simulations : Volume 7
Mathematical Models and Computer Simulations : Volume 6
Mathematical Models and Computer Simulations : Volume 5
Mathematical Models and Computer Simulations : Volume 4
Mathematical Models and Computer Simulations : Volume 4, Issue 6, November 2012
Mathematical Models and Computer Simulations : Volume 4, Issue 5, September 2012
Mathematical Models and Computer Simulations : Volume 4, Issue 4, July 2012
Mathematical Models and Computer Simulations : Volume 4, Issue 3, May 2012
Mathematical Models and Computer Simulations : Volume 4, Issue 2, April 2012
Influence of natural disasters on ground facilities
Application of the catastrophe theory in studying the magnetic reconnection process
Cabaret scheme for two-dimensional incompressible fluid in terms of the stream function-vorticity variables
Optimal parameters of a Perfectly-Matched Layer for nanophotonics problems
Heat and mass transfer under laser sintering of a powder mixture
Modeling of self-oscillations and a search for new self-oscillatory flows
The Reynolds stress vector and tensor
On reduction of computational cost of imitation Monte Carlo algorithms for modeling rarefied gas flows
Bayesian regularization in the problem of point-by-point function approximation using an orthogonalized basis
Numerical solution of the problem of the theory of point explosion in Lagrangian coordinates. Some new results
Spontaneous magnetic fields in the compressed plasma of a thermonuclear laser target
A way to calculate the seepage attached to the flow around the Zhukovskii rabbet with more than one-sheeted area of complex velocity
The condition number of the double-period method
Fast algorithm for the Markowitz critical line method
Mathematical Models and Computer Simulations : Volume 4, Issue 1, February 2012
Mathematical Models and Computer Simulations : Volume 3
Mathematical Models and Computer Simulations : Volume 2
Mathematical Models and Computer Simulations : Volume 1

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The condition number of the double-period method

Content Provider Springer Nature Link
Author Lutskii, K. I.
Copyright Year 2012
Abstract The double-period method [1] uses special trigonometric series for approximation and extrapolation of nonperiodical functions. It has a number of advantages in comparison with other methods. In the previous work [2], the properties of the method and its parameters were studied from the standpoint of solving applied problems. However, the precision of the method was estimated empirically, on the basis of studying the model examples. The principal difficulty is the need to solve an ill-posed system of linear equations. This work is devoted to studying the condition number of the matrix of the double-period method. The optimal parameters of the method are adjusted to allow controlling the arithmetic calculation errors and achieving better approximation accuracy.
Starting Page 236
Ending Page 240
Page Count 5
File Format PDF
ISSN 20700482
Journal Mathematical Models and Computer Simulations
Volume Number 4
Issue Number 2
e-ISSN 20700490
Language English
Publisher SP MAIK Nauka/Interperiodica
Publisher Date 2012-04-03
Publisher Place Dordrecht
Access Restriction One Nation One Subscription (ONOS)
Subject Keyword approximation of functions double period condition number Simulation and Modeling Mathematical Modeling and Industrial Mathematics
Content Type Text
Resource Type Article
Subject Modeling and Simulation Computational Mathematics
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