Jakšić–Last theorem for higher rank perturbations

We consider the generalized Anderson model Δ + ∑ n ∈ N ω n P n , where N is a countable set, { ω n } n ∈ N are i.i.d. random variables and the P n are rank N < ∞ projections. For these models we prove theorem analogous to that of Jakšić–Last on the equivalence of the trace measure σ n ( · ) = t r...
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Autor*in:	Mallick, Anish [verfasserIn]

Format:	Artikel
Sprache:	Englisch

Erschienen:	2016

Rechteinformationen:	Nutzungsrecht: © 2015 WILEY‐VCH Verlag GmbH & Co. KGaA, Weinheim

Schlagwörter:	Anderson model perturbation theory Spectral theory 47A55 82B44 47B25 81Q10 47A10 60H25

Übergeordnetes Werk:	Enthalten in: Mathematische Nachrichten - Weinheim : Wiley-VCH, 1948, 289(2016), 11-12, Seite 1548-1559
Übergeordnetes Werk:	volume:289 ; year:2016 ; number:11-12 ; pages:1548-1559

Links:	Volltext Link aufrufen

DOI / URN:	10.1002/mana.201400423

Katalog-ID:	OLC1982301732

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520			\|a We consider the generalized Anderson model Δ + ∑ n ∈ N ω n P n , where N is a countable set, { ω n } n ∈ N are i.i.d. random variables and the P n are rank N < ∞ projections. For these models we prove theorem analogous to that of Jakšić–Last on the equivalence of the trace measure σ n ( · ) = t r ( P n E H ω ( · ) P n ) for n ∈ N a.e. ω. Our model covers the dimer and polymer models.
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allfields	10.1002/mana.201400423 doi PQ20161012 (DE-627)OLC1982301732 (DE-599)GBVOLC1982301732 (PRQ)c1133-6c9b8cab3e70dab02bc0298ebc80ff8f9fb938911a8b36a27f14db74dbf7c13a3 (KEY)0092521720160000289001101548jakilasttheoremforhigherrankperturbations DE-627 ger DE-627 rakwb eng 27 510 DNB 510 AVZ Mallick, Anish verfasserin aut Jakšić–Last theorem for higher rank perturbations 2016 Text txt rdacontent ohne Hilfsmittel zu benutzen n rdamedia Band nc rdacarrier We consider the generalized Anderson model Δ + ∑ n ∈ N ω n P n , where N is a countable set, { ω n } n ∈ N are i.i.d. random variables and the P n are rank N < ∞ projections. For these models we prove theorem analogous to that of Jakšić–Last on the equivalence of the trace measure σ n ( · ) = t r ( P n E H ω ( · ) P n ) for n ∈ N a.e. ω. Our model covers the dimer and polymer models. Nutzungsrecht: © 2015 WILEY‐VCH Verlag GmbH & Co. KGaA, Weinheim Anderson model perturbation theory Spectral theory 47A55 82B44 47B25 81Q10 47A10 60H25 Enthalten in Mathematische Nachrichten Weinheim : Wiley-VCH, 1948 289(2016), 11-12, Seite 1548-1559 (DE-627)129304999 (DE-600)124035-3 (DE-576)014500345 0025-584X nnns volume:289 year:2016 number:11-12 pages:1548-1559 http://dx.doi.org/10.1002/mana.201400423 Volltext http://onlinelibrary.wiley.com/doi/10.1002/mana.201400423/abstract GBV_USEFLAG_A SYSFLAG_A GBV_OLC SSG-OLC-MAT SSG-OPC-MAT GBV_ILN_22 GBV_ILN_24 GBV_ILN_70 GBV_ILN_267 GBV_ILN_2002 GBV_ILN_2010 GBV_ILN_2018 GBV_ILN_4277 GBV_ILN_4324 AR 289 2016 11-12 1548-1559
spelling	10.1002/mana.201400423 doi PQ20161012 (DE-627)OLC1982301732 (DE-599)GBVOLC1982301732 (PRQ)c1133-6c9b8cab3e70dab02bc0298ebc80ff8f9fb938911a8b36a27f14db74dbf7c13a3 (KEY)0092521720160000289001101548jakilasttheoremforhigherrankperturbations DE-627 ger DE-627 rakwb eng 27 510 DNB 510 AVZ Mallick, Anish verfasserin aut Jakšić–Last theorem for higher rank perturbations 2016 Text txt rdacontent ohne Hilfsmittel zu benutzen n rdamedia Band nc rdacarrier We consider the generalized Anderson model Δ + ∑ n ∈ N ω n P n , where N is a countable set, { ω n } n ∈ N are i.i.d. random variables and the P n are rank N < ∞ projections. For these models we prove theorem analogous to that of Jakšić–Last on the equivalence of the trace measure σ n ( · ) = t r ( P n E H ω ( · ) P n ) for n ∈ N a.e. ω. Our model covers the dimer and polymer models. Nutzungsrecht: © 2015 WILEY‐VCH Verlag GmbH & Co. KGaA, Weinheim Anderson model perturbation theory Spectral theory 47A55 82B44 47B25 81Q10 47A10 60H25 Enthalten in Mathematische Nachrichten Weinheim : Wiley-VCH, 1948 289(2016), 11-12, Seite 1548-1559 (DE-627)129304999 (DE-600)124035-3 (DE-576)014500345 0025-584X nnns volume:289 year:2016 number:11-12 pages:1548-1559 http://dx.doi.org/10.1002/mana.201400423 Volltext http://onlinelibrary.wiley.com/doi/10.1002/mana.201400423/abstract GBV_USEFLAG_A SYSFLAG_A GBV_OLC SSG-OLC-MAT SSG-OPC-MAT GBV_ILN_22 GBV_ILN_24 GBV_ILN_70 GBV_ILN_267 GBV_ILN_2002 GBV_ILN_2010 GBV_ILN_2018 GBV_ILN_4277 GBV_ILN_4324 AR 289 2016 11-12 1548-1559
allfields_unstemmed	10.1002/mana.201400423 doi PQ20161012 (DE-627)OLC1982301732 (DE-599)GBVOLC1982301732 (PRQ)c1133-6c9b8cab3e70dab02bc0298ebc80ff8f9fb938911a8b36a27f14db74dbf7c13a3 (KEY)0092521720160000289001101548jakilasttheoremforhigherrankperturbations DE-627 ger DE-627 rakwb eng 27 510 DNB 510 AVZ Mallick, Anish verfasserin aut Jakšić–Last theorem for higher rank perturbations 2016 Text txt rdacontent ohne Hilfsmittel zu benutzen n rdamedia Band nc rdacarrier We consider the generalized Anderson model Δ + ∑ n ∈ N ω n P n , where N is a countable set, { ω n } n ∈ N are i.i.d. random variables and the P n are rank N < ∞ projections. For these models we prove theorem analogous to that of Jakšić–Last on the equivalence of the trace measure σ n ( · ) = t r ( P n E H ω ( · ) P n ) for n ∈ N a.e. ω. Our model covers the dimer and polymer models. Nutzungsrecht: © 2015 WILEY‐VCH Verlag GmbH & Co. KGaA, Weinheim Anderson model perturbation theory Spectral theory 47A55 82B44 47B25 81Q10 47A10 60H25 Enthalten in Mathematische Nachrichten Weinheim : Wiley-VCH, 1948 289(2016), 11-12, Seite 1548-1559 (DE-627)129304999 (DE-600)124035-3 (DE-576)014500345 0025-584X nnns volume:289 year:2016 number:11-12 pages:1548-1559 http://dx.doi.org/10.1002/mana.201400423 Volltext http://onlinelibrary.wiley.com/doi/10.1002/mana.201400423/abstract GBV_USEFLAG_A SYSFLAG_A GBV_OLC SSG-OLC-MAT SSG-OPC-MAT GBV_ILN_22 GBV_ILN_24 GBV_ILN_70 GBV_ILN_267 GBV_ILN_2002 GBV_ILN_2010 GBV_ILN_2018 GBV_ILN_4277 GBV_ILN_4324 AR 289 2016 11-12 1548-1559
allfieldsGer	10.1002/mana.201400423 doi PQ20161012 (DE-627)OLC1982301732 (DE-599)GBVOLC1982301732 (PRQ)c1133-6c9b8cab3e70dab02bc0298ebc80ff8f9fb938911a8b36a27f14db74dbf7c13a3 (KEY)0092521720160000289001101548jakilasttheoremforhigherrankperturbations DE-627 ger DE-627 rakwb eng 27 510 DNB 510 AVZ Mallick, Anish verfasserin aut Jakšić–Last theorem for higher rank perturbations 2016 Text txt rdacontent ohne Hilfsmittel zu benutzen n rdamedia Band nc rdacarrier We consider the generalized Anderson model Δ + ∑ n ∈ N ω n P n , where N is a countable set, { ω n } n ∈ N are i.i.d. random variables and the P n are rank N < ∞ projections. For these models we prove theorem analogous to that of Jakšić–Last on the equivalence of the trace measure σ n ( · ) = t r ( P n E H ω ( · ) P n ) for n ∈ N a.e. ω. Our model covers the dimer and polymer models. Nutzungsrecht: © 2015 WILEY‐VCH Verlag GmbH & Co. KGaA, Weinheim Anderson model perturbation theory Spectral theory 47A55 82B44 47B25 81Q10 47A10 60H25 Enthalten in Mathematische Nachrichten Weinheim : Wiley-VCH, 1948 289(2016), 11-12, Seite 1548-1559 (DE-627)129304999 (DE-600)124035-3 (DE-576)014500345 0025-584X nnns volume:289 year:2016 number:11-12 pages:1548-1559 http://dx.doi.org/10.1002/mana.201400423 Volltext http://onlinelibrary.wiley.com/doi/10.1002/mana.201400423/abstract GBV_USEFLAG_A SYSFLAG_A GBV_OLC SSG-OLC-MAT SSG-OPC-MAT GBV_ILN_22 GBV_ILN_24 GBV_ILN_70 GBV_ILN_267 GBV_ILN_2002 GBV_ILN_2010 GBV_ILN_2018 GBV_ILN_4277 GBV_ILN_4324 AR 289 2016 11-12 1548-1559
allfieldsSound	10.1002/mana.201400423 doi PQ20161012 (DE-627)OLC1982301732 (DE-599)GBVOLC1982301732 (PRQ)c1133-6c9b8cab3e70dab02bc0298ebc80ff8f9fb938911a8b36a27f14db74dbf7c13a3 (KEY)0092521720160000289001101548jakilasttheoremforhigherrankperturbations DE-627 ger DE-627 rakwb eng 27 510 DNB 510 AVZ Mallick, Anish verfasserin aut Jakšić–Last theorem for higher rank perturbations 2016 Text txt rdacontent ohne Hilfsmittel zu benutzen n rdamedia Band nc rdacarrier We consider the generalized Anderson model Δ + ∑ n ∈ N ω n P n , where N is a countable set, { ω n } n ∈ N are i.i.d. random variables and the P n are rank N < ∞ projections. For these models we prove theorem analogous to that of Jakšić–Last on the equivalence of the trace measure σ n ( · ) = t r ( P n E H ω ( · ) P n ) for n ∈ N a.e. ω. Our model covers the dimer and polymer models. Nutzungsrecht: © 2015 WILEY‐VCH Verlag GmbH & Co. KGaA, Weinheim Anderson model perturbation theory Spectral theory 47A55 82B44 47B25 81Q10 47A10 60H25 Enthalten in Mathematische Nachrichten Weinheim : Wiley-VCH, 1948 289(2016), 11-12, Seite 1548-1559 (DE-627)129304999 (DE-600)124035-3 (DE-576)014500345 0025-584X nnns volume:289 year:2016 number:11-12 pages:1548-1559 http://dx.doi.org/10.1002/mana.201400423 Volltext http://onlinelibrary.wiley.com/doi/10.1002/mana.201400423/abstract GBV_USEFLAG_A SYSFLAG_A GBV_OLC SSG-OLC-MAT SSG-OPC-MAT GBV_ILN_22 GBV_ILN_24 GBV_ILN_70 GBV_ILN_267 GBV_ILN_2002 GBV_ILN_2010 GBV_ILN_2018 GBV_ILN_4277 GBV_ILN_4324 AR 289 2016 11-12 1548-1559
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title_auth	Jakšić–Last theorem for higher rank perturbations
abstract	We consider the generalized Anderson model Δ + ∑ n ∈ N ω n P n , where N is a countable set, { ω n } n ∈ N are i.i.d. random variables and the P n are rank N < ∞ projections. For these models we prove theorem analogous to that of Jakšić–Last on the equivalence of the trace measure σ n ( · ) = t r ( P n E H ω ( · ) P n ) for n ∈ N a.e. ω. Our model covers the dimer and polymer models.
abstractGer	We consider the generalized Anderson model Δ + ∑ n ∈ N ω n P n , where N is a countable set, { ω n } n ∈ N are i.i.d. random variables and the P n are rank N < ∞ projections. For these models we prove theorem analogous to that of Jakšić–Last on the equivalence of the trace measure σ n ( · ) = t r ( P n E H ω ( · ) P n ) for n ∈ N a.e. ω. Our model covers the dimer and polymer models.
abstract_unstemmed	We consider the generalized Anderson model Δ + ∑ n ∈ N ω n P n , where N is a countable set, { ω n } n ∈ N are i.i.d. random variables and the P n are rank N < ∞ projections. For these models we prove theorem analogous to that of Jakšić–Last on the equivalence of the trace measure σ n ( · ) = t r ( P n E H ω ( · ) P n ) for n ∈ N a.e. ω. Our model covers the dimer and polymer models.
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container_issue	11-12
title_short	Jakšić–Last theorem for higher rank perturbations
url	http://dx.doi.org/10.1002/mana.201400423 http://onlinelibrary.wiley.com/doi/10.1002/mana.201400423/abstract
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doi_str	10.1002/mana.201400423
up_date	2024-07-03T16:43:42.627Z
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