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ERRATUM: A UNIFIED APPROACH TO RESOLVENT EXPANSIONS AT THRESHOLDS

2004; World Scientific; Volume: 16; Issue: 05 Linguagem: Inglês

10.1142/s0129055x04002102

ISSN

1793-6659

Autores

Arne Jensen, G. Nenciu,

Resumo

Reviews in Mathematical PhysicsVol. 16, No. 05, pp. 675-677 (2004) Free AccessERRATUM: A UNIFIED APPROACH TO RESOLVENT EXPANSIONS AT THRESHOLDSis erratum ofA UNIFIED APPROACH TO RESOLVENT EXPANSIONS AT THRESHOLDSArne Jensen and Gheorghe NenciuArne Jensen and Gheorghe Nenciu Search for more papers by this author https://doi.org/10.1142/S0129055X04002102Cited by:15 Previous AboutSectionsPDF/EPUB ToolsAdd to favoritesDownload CitationsTrack CitationsRecommend to Library ShareShare onFacebookTwitterLinked InRedditEmail [Rev. Math. Phys. Vol. 13, No. 6 (2001) 717–754] References A. Jensen and G. Nenciu, Rev. Math. Phys. 13, 717 (2001). Link, ISI, Google Scholar A. Jensen, On a unified approach to resolvent expansions for Schrödinger operators, in Spectral and Scattering Theory and Related Topics (RIMS, Kyoto, Japan); Sūrikaisekikenkyūsho Kōkyūroku 1208 (2001) 91–103 . Google Scholar T. Kato , Perturbation Theory for Linear Operators ( Springer-Verlag , Berlin , 1966 ) . Crossref, Google Scholar FiguresReferencesRelatedDetailsCited By 15Decay estimates for fourth-order Schrödinger operators in dimension twoPing Li, Avy Soffer and Xiaohua Yao1 Mar 2023 | Journal of Functional Analysis, Vol. 284, No. 6Decay Estimates for Bi-Schrödinger Operators in Dimension OneAvy Soffer, Zhao Wu and Xiaohua Yao29 January 2022 | Annales Henri Poincaré, Vol. 23, No. 8Spectral properties and time decay of the wave functions of Pauli and Dirac operators in dimension twoHynek Kovařík1 Mar 2022 | Advances in Mathematics, Vol. 398Hypergeometric Expression for the Resolvent of the Discrete Laplacian in Low DimensionsKenichi Ito and Arne Jensen4 June 2021 | Integral Equations and Operator Theory, Vol. 93, No. 3Decay estimates for higher-order elliptic operatorsHongliang Feng, Avy Soffer, Zhao Wu and Xiaohua Yao28 January 2020 | Transactions of the American Mathematical Society, Vol. 373, No. 4Resolvent expansions for the Schrödinger operator on the discrete half-lineKenichi Ito and Arne Jensen8 May 2017 | Journal of Mathematical Physics, Vol. 58, No. 5Mathematical study of scattering resonancesMaciej Zworski8 March 2017 | Bulletin of Mathematical Sciences, Vol. 7, No. 1Spectral and scattering properties at thresholds for the Laplacian in a half-space with a periodic boundary conditionS. Richard and R. Tiedra de Aldecoa1 Feb 2017 | Journal of Mathematical Analysis and Applications, Vol. 446, No. 2A complete classification of threshold properties for one-dimensional discrete Schrödinger operatorsKenichi Ito and Arne Jensen2 March 2015 | Reviews in Mathematical Physics, Vol. 27, No. 01Perturbations of eigenvalues embedded at threshold: I. One- and three-dimensional solvable modelsClaudio Cacciapuoti, Raffaele Carlone and Rodolfo Figari9 November 2010 | Journal of Physics A: Mathematical and Theoretical, Vol. 43, No. 47Limiting Absorption Principle for Some Long Range Perturbations of Dirac Systems at Threshold EnergiesNabile Boussaid and Sylvain Golénia12 August 2010 | Communications in Mathematical Physics, Vol. 299, No. 3Exponential Decay Laws in Perturbation Theory of Threshold and Embedded EigenvaluesArne Jensen and Gheorghe Nenciu1 Jan 2009Schrödinger operators on the half line: Resolvent expansions and the Fermi golden rule at thresholdsArne Jensen and Gheorghe Nenciu1 Nov 2006 | Proceedings of the Indian Academy of Sciences - Section A, Vol. 116, No. 4Stable Directions for Small Nonlinear Dirac Standing WavesNabile Boussaid22 September 2006 | Communications in Mathematical Physics, Vol. 268, No. 3The Fermi Golden Rule and its Form at Thresholds in Odd DimensionsArne Jensen and Gheorghe Nenciu20 September 2005 | Communications in Mathematical Physics, Vol. 261, No. 3Related articlesA UNIFIED APPROACH TO RESOLVENT EXPANSIONS AT THRESHOLDS21 Nov 2011Reviews in Mathematical Physics Recommended Vol. 16, No. 05 Metrics History PDF download

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