The Resource Topics in differential and integral equations and operator theory, [by] M.G. Krein; edited by I. Gohberg; translated [from the Russian] by A. Iacob
Topics in differential and integral equations and operator theory, [by] M.G. Krein; edited by I. Gohberg; translated [from the Russian] by A. Iacob
Resource Information
The item Topics in differential and integral equations and operator theory, [by] M.G. Krein; edited by I. Gohberg; translated [from the Russian] by A. Iacob represents a specific, individual, material embodiment of a distinct intellectual or artistic creation found in Sydney Jones Library, University of Liverpool.This item is available to borrow from 1 library branch.
Resource Information
The item Topics in differential and integral equations and operator theory, [by] M.G. Krein; edited by I. Gohberg; translated [from the Russian] by A. Iacob represents a specific, individual, material embodiment of a distinct intellectual or artistic creation found in Sydney Jones Library, University of Liverpool.
This item is available to borrow from 1 library branch.
- Language
- eng
- Extent
- ix, 302 pages
- Contents
-
- New inequalities for the charecteristic numbers of integral equations with smooth kernels
- I.C. Gohberg and M.G. Krein
- A contribution to the theory of S-matrices of canonical differential equations with summable potential
- M.G. Krein and F. E. Melik-Adamyan
- The basic propositions of the theory of lambda-zones of stability of a canonical system of linear differential equations with periodic coefficients
- M.G. Krein
- On certain new studies in the perturbation theory for self-adjoint operators
- M.G. Krein
- On nonlinear integral equations which play a role in the theory of Wiener-Hopf equations
- M.G. Krein
- On a pair integral equation and its transpose
- I.C. Gohberg and M.G. Krein
- Isbn
- 9783764315177
- Label
- Topics in differential and integral equations and operator theory
- Title
- Topics in differential and integral equations and operator theory
- Statement of responsibility
- [by] M.G. Krein; edited by I. Gohberg; translated [from the Russian] by A. Iacob
- Language
- eng
- Cataloging source
- UkLiU
- http://library.link/vocab/creatorDate
- 1907-1989
- http://library.link/vocab/creatorName
- Kreĭn, M. G.
- Index
- no index present
- LC call number
- QA372
- LC item number
- .K916 1983
- Literary form
- non fiction
- http://library.link/vocab/relatedWorkOrContributorDate
- 1928-2009
- http://library.link/vocab/relatedWorkOrContributorName
-
- Gohberg, I.
- Iacob, A.
- Series statement
- Operator theory: advances and applications, vol. 7
- http://library.link/vocab/subjectName
-
- Differential equations, Linear
- Wiener-Hopf equations
- Selfadjoint operators
- Label
- Topics in differential and integral equations and operator theory, [by] M.G. Krein; edited by I. Gohberg; translated [from the Russian] by A. Iacob
- Bibliography note
- Includes bibliographical references
- Carrier category
- volume
- Carrier category code
-
- nc
- Carrier MARC source
- rdacarrier
- Content category
- text
- Content type code
-
- txt
- Content type MARC source
- rdacontent
- Contents
-
- New inequalities for the charecteristic numbers of integral equations with smooth kernels
- I.C. Gohberg and M.G. Krein
- A contribution to the theory of S-matrices of canonical differential equations with summable potential
- M.G. Krein and F. E. Melik-Adamyan
- The basic propositions of the theory of lambda-zones of stability of a canonical system of linear differential equations with periodic coefficients
- M.G. Krein
- On certain new studies in the perturbation theory for self-adjoint operators
- M.G. Krein
- On nonlinear integral equations which play a role in the theory of Wiener-Hopf equations
- M.G. Krein
- On a pair integral equation and its transpose
- I.C. Gohberg and M.G. Krein
- Dimensions
- 24 cm.
- Extent
- ix, 302 pages
- Isbn
- 9783764315177
- Media category
- unmediated
- Media MARC source
- rdamedia
- Media type code
-
- n
- Label
- Topics in differential and integral equations and operator theory, [by] M.G. Krein; edited by I. Gohberg; translated [from the Russian] by A. Iacob
- Bibliography note
- Includes bibliographical references
- Carrier category
- volume
- Carrier category code
-
- nc
- Carrier MARC source
- rdacarrier
- Content category
- text
- Content type code
-
- txt
- Content type MARC source
- rdacontent
- Contents
-
- New inequalities for the charecteristic numbers of integral equations with smooth kernels
- I.C. Gohberg and M.G. Krein
- A contribution to the theory of S-matrices of canonical differential equations with summable potential
- M.G. Krein and F. E. Melik-Adamyan
- The basic propositions of the theory of lambda-zones of stability of a canonical system of linear differential equations with periodic coefficients
- M.G. Krein
- On certain new studies in the perturbation theory for self-adjoint operators
- M.G. Krein
- On nonlinear integral equations which play a role in the theory of Wiener-Hopf equations
- M.G. Krein
- On a pair integral equation and its transpose
- I.C. Gohberg and M.G. Krein
- Dimensions
- 24 cm.
- Extent
- ix, 302 pages
- Isbn
- 9783764315177
- Media category
- unmediated
- Media MARC source
- rdamedia
- Media type code
-
- n
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<div class="citation" vocab="http://schema.org/"><i class="fa fa-external-link-square fa-fw"></i> Data from <span resource="http://link.liverpool.ac.uk/portal/Topics-in-differential-and-integral-equations-and/660cAzS14m8/" typeof="Book http://bibfra.me/vocab/lite/Item"><span property="name http://bibfra.me/vocab/lite/label"><a href="http://link.liverpool.ac.uk/portal/Topics-in-differential-and-integral-equations-and/660cAzS14m8/">Topics in differential and integral equations and operator theory, [by] M.G. Krein; edited by I. Gohberg; translated [from the Russian] by A. Iacob</a></span> - <span property="potentialAction" typeOf="OrganizeAction"><span property="agent" typeof="LibrarySystem http://library.link/vocab/LibrarySystem" resource="http://link.liverpool.ac.uk/"><span property="name http://bibfra.me/vocab/lite/label"><a property="url" href="http://link.liverpool.ac.uk/">Sydney Jones Library, University of Liverpool</a></span></span></span></span></div>
