Generalized Inverse Operators And Fredholm Boundary-Value Problems 2004 Edition at Meripustak

Generalized Inverse Operators And Fredholm Boundary-Value Problems 2004 Edition

Books from same Author: Boichuk, A.M. Samoilenko

Books from same Publisher: Brill

Related Category: Author List / Publisher List


  • Retail Price: ₹ 23350/- [ 17.00% off ]

    Seller Price: ₹ 19381

Sold By: T K Pandey      Click for Bulk Order

Offer 1: Get ₹ 111 extra discount on minimum ₹ 500 [Use Code: Bharat]

Offer 2: Get 17.00 % + Flat ₹ 100 discount on shopping of ₹ 1500 [Use Code: IND100]

Offer 3: Get 17.00 % + Flat ₹ 300 discount on shopping of ₹ 5000 [Use Code: MPSTK300]

Free Shipping (for orders above ₹ 499) *T&C apply.

In Stock

Free Shipping Available



Click for International Orders
  • Provide Fastest Delivery

  • 100% Original Guaranteed
  • General Information  
    Author(s)Boichuk, A.M. Samoilenko
    PublisherBrill
    ISBN9789067644075
    Pages317
    BindingHardback
    LanguageEnglish
    Publish YearJuly 2004

    Description

    Brill Generalized Inverse Operators And Fredholm Boundary-Value Problems 2004 Edition by Boichuk, A.M. Samoilenko

    01/07 This title is now available from Walter de Gruyter. Please see www.degruyter.com for more information.The problems of development of constructive methods for the analysis of linear and weakly nonlinear boundary-value problems for a broad class of functional differential equations traditionally occupy one of the central places in the qualitative theory of differential equations.The authors of this monograph suggest some methods for the construction of the generalized inverse (or pseudo-inverse) operators for the original linear Fredholm operators in Banach (or Hilbert) spaces for boundary-value problems regarded as operator systems in abstract spaces. They also study basic properties of the generalized Green's operator.In the first three chapters some results from the theory of generalized inversion of bounded linear operators in abstract spaces are given, which are then used for the investigation of boundary-value problems for systems of functional differential equations. Subsequent chapters deal with a unified procedure for the investigation of Fredholm boundary-value problems for operator equations; analysis of boundary-value problems for standard operator systems; and existence of solutions of linear and nonlinear differential and difference systems bounded on the entire axis.