Jump to ContentJump to Main Navigation

Online

249,00 € / $374.00*

* Prices subject to change. Shipping costs will be added if applicable.
Publication Date:
April 2011
ISSN:
1569-3945
DOI:
10.1515/jiip.2011.012

See all formats and pricing

Online
Individual Subscription Online only
Euro [D] 249.00
RRP for USA, Canada, Mexico
US$ 374.00 *
Print
Individual Subscription Online only
Euro [D] 1686.00
RRP for USA, Canada, Mexico
US$ 2529.00 *
Print + Online
Individual Subscription Online only
Euro [D] 2024.00
RRP for USA, Canada, Mexico
US$ 3035.00 *
*Prices subject to change. Shipping costs will be added if applicable.

Journal of Inverse and III-posed Problems

Editor-in-Chief: Kabanikhin, Sergey I.

6 Issues per year

IMPACT FACTOR 2011: 0.432

Mathematical Citation Quotient 2011: 0.40

VolumeIssuePage

Issues

Ahead of print >

Volume 21 (2013)

Volume 20 (2012)

Volume 19 (2011)

Volume 18 (2011)

Volume 17 (2009)

Volume 16 (2008)

Volume 15 (2007)

Volume 14 (2006)

Volume 13 (2005)

Volume 12 (2004)

Volume 11 (2003)

Volume 7 (1999)

Volume 6 (1998)

Volume 5 (1997)

Volume 4 (1996)

Volume 3 (1995)

Volume 2 (1994)

Volume 1 (1993)

Most Downloaded Articles

  1. Masthead
  2. Conference announcement “Inverse and Ill-Posed Problems of Mathematical Physics” dedicated to the 80th birthday of Academician M. M. Lavrentiev
  3. Masthead
  4. The inverse spectral problem for the Sturm–Liouville operator with discontinuous potential by Sedipkov, Aydys A.
  5. Chemnitz Symposium on Inverse ProblemsChemnitz, Germany, September 27–28, 2007 by Hofmann, B.

30,00 € / $42.00*

30,00 € / $42.00

Get Access to Full Text
(PDF, 261 KB)

The optimum of the M. M. Lavrent'ev method

1 / 1

1SUSU, Chelyabinsk, Russia.

Citation Information: Journal of Inverse and Ill-posed Problems. Volume 18, Issue 8, Pages 935–944, ISSN (Online) 1569-3945, ISSN (Print) 0928-0219, DOI: 10.1515/jiip.2011.012, April 2011

Publication History:
Received:
2009-12-14
Published Online:
2011-04-02

Abstract

M. M. Lavrent'ev method for solving operator equation of the first kind in the Hilbert spaces have been consider. Exact estimates of error for the M.M. Lavrent'ev method have been make. The optimum of the M. M. Lavrent'ev method have been prove.

Keywords.: Ill-posed problem; operator equation; regularization method; optimal; approximation; exact estimation

Comments (0)

Please log in or register to comment.