Pseudo-gap opening and Dirac point confined states in doped graphene
The appearance of a pseudo-gap and the build up of states around the Dirac point for doped graphene can be elucidated by an analysis of the density of states spectral moments. Such moments are calculated by using the Cyrot-Lackmann theorem, which highlights the importance of the network local topolo...
Ausführliche Beschreibung
Gespeichert in:
| Autor*in: |
Barrios-Vargas, J.E. [verfasserIn] |
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| Format: |
E-Artikel |
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| Sprache: |
Englisch |
| Erschienen: |
2013transfer abstract |
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| Schlagwörter: |
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| Umfang: |
5 |
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| Übergeordnetes Werk: |
Enthalten in: Optimism in prolonged grief and depression following loss: A three-wave longitudinal study - Boelen, Paul A. ELSEVIER, 2015transfer abstract, an international journal, New York, NY [u.a.] |
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| Übergeordnetes Werk: |
volume:162 ; year:2013 ; pages:23-27 ; extent:5 |
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| DOI / URN: |
10.1016/j.ssc.2013.03.006 |
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| 520 | |a The appearance of a pseudo-gap and the build up of states around the Dirac point for doped graphene can be elucidated by an analysis of the density of states spectral moments. Such moments are calculated by using the Cyrot-Lackmann theorem, which highlights the importance of the network local topology. Using this approach, we sum over all disorder realizations up to a certain radius to show how the spectral moments change. As a result, the spectrum becomes unimodal, however, strictly localized states appears at the Dirac point. Such states are important for the magnetic properties of graphene, and are calculated as a function of the doping concentration. By removing these states in the count of the spectral moments, it is finally seen that the density of states increases its bimodal character and the tendency for a pseudo-gap opening. This result is important to understand the trends in the magnetic and electronic properties of doped graphene. In graphene with vacancies, the same ideas can also be useful to isolate in a rough way which effects are due solely to topology. | ||
| 520 | |a The appearance of a pseudo-gap and the build up of states around the Dirac point for doped graphene can be elucidated by an analysis of the density of states spectral moments. Such moments are calculated by using the Cyrot-Lackmann theorem, which highlights the importance of the network local topology. Using this approach, we sum over all disorder realizations up to a certain radius to show how the spectral moments change. As a result, the spectrum becomes unimodal, however, strictly localized states appears at the Dirac point. Such states are important for the magnetic properties of graphene, and are calculated as a function of the doping concentration. By removing these states in the count of the spectral moments, it is finally seen that the density of states increases its bimodal character and the tendency for a pseudo-gap opening. This result is important to understand the trends in the magnetic and electronic properties of doped graphene. In graphene with vacancies, the same ideas can also be useful to isolate in a rough way which effects are due solely to topology. | ||
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10.1016/j.ssc.2013.03.006 doi GBVA2013001000001.pica (DE-627)ELV038493799 (ELSEVIER)S0038-1098(13)00122-1 DE-627 ger DE-627 rakwb eng 540 530 540 DE-600 530 DE-600 Barrios-Vargas, J.E. verfasserin aut Pseudo-gap opening and Dirac point confined states in doped graphene 2013transfer abstract 5 nicht spezifiziert zzz rdacontent nicht spezifiziert z rdamedia nicht spezifiziert zu rdacarrier The appearance of a pseudo-gap and the build up of states around the Dirac point for doped graphene can be elucidated by an analysis of the density of states spectral moments. Such moments are calculated by using the Cyrot-Lackmann theorem, which highlights the importance of the network local topology. Using this approach, we sum over all disorder realizations up to a certain radius to show how the spectral moments change. As a result, the spectrum becomes unimodal, however, strictly localized states appears at the Dirac point. Such states are important for the magnetic properties of graphene, and are calculated as a function of the doping concentration. By removing these states in the count of the spectral moments, it is finally seen that the density of states increases its bimodal character and the tendency for a pseudo-gap opening. This result is important to understand the trends in the magnetic and electronic properties of doped graphene. In graphene with vacancies, the same ideas can also be useful to isolate in a rough way which effects are due solely to topology. The appearance of a pseudo-gap and the build up of states around the Dirac point for doped graphene can be elucidated by an analysis of the density of states spectral moments. Such moments are calculated by using the Cyrot-Lackmann theorem, which highlights the importance of the network local topology. Using this approach, we sum over all disorder realizations up to a certain radius to show how the spectral moments change. As a result, the spectrum becomes unimodal, however, strictly localized states appears at the Dirac point. Such states are important for the magnetic properties of graphene, and are calculated as a function of the doping concentration. By removing these states in the count of the spectral moments, it is finally seen that the density of states increases its bimodal character and the tendency for a pseudo-gap opening. This result is important to understand the trends in the magnetic and electronic properties of doped graphene. In graphene with vacancies, the same ideas can also be useful to isolate in a rough way which effects are due solely to topology. D. Electronic properties Elsevier A. Disordered graphene Elsevier D. Magnetic properties Elsevier A. Graphene Elsevier Naumis, Gerardo G. oth Enthalten in Elsevier Science Boelen, Paul A. ELSEVIER Optimism in prolonged grief and depression following loss: A three-wave longitudinal study 2015transfer abstract an international journal New York, NY [u.a.] (DE-627)ELV018237444 volume:162 year:2013 pages:23-27 extent:5 https://doi.org/10.1016/j.ssc.2013.03.006 Volltext GBV_USEFLAG_U GBV_ELV SYSFLAG_U GBV_ILN_40 AR 162 2013 23-27 5 045F 540 |
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10.1016/j.ssc.2013.03.006 doi GBVA2013001000001.pica (DE-627)ELV038493799 (ELSEVIER)S0038-1098(13)00122-1 DE-627 ger DE-627 rakwb eng 540 530 540 DE-600 530 DE-600 Barrios-Vargas, J.E. verfasserin aut Pseudo-gap opening and Dirac point confined states in doped graphene 2013transfer abstract 5 nicht spezifiziert zzz rdacontent nicht spezifiziert z rdamedia nicht spezifiziert zu rdacarrier The appearance of a pseudo-gap and the build up of states around the Dirac point for doped graphene can be elucidated by an analysis of the density of states spectral moments. Such moments are calculated by using the Cyrot-Lackmann theorem, which highlights the importance of the network local topology. Using this approach, we sum over all disorder realizations up to a certain radius to show how the spectral moments change. As a result, the spectrum becomes unimodal, however, strictly localized states appears at the Dirac point. Such states are important for the magnetic properties of graphene, and are calculated as a function of the doping concentration. By removing these states in the count of the spectral moments, it is finally seen that the density of states increases its bimodal character and the tendency for a pseudo-gap opening. This result is important to understand the trends in the magnetic and electronic properties of doped graphene. In graphene with vacancies, the same ideas can also be useful to isolate in a rough way which effects are due solely to topology. The appearance of a pseudo-gap and the build up of states around the Dirac point for doped graphene can be elucidated by an analysis of the density of states spectral moments. Such moments are calculated by using the Cyrot-Lackmann theorem, which highlights the importance of the network local topology. Using this approach, we sum over all disorder realizations up to a certain radius to show how the spectral moments change. As a result, the spectrum becomes unimodal, however, strictly localized states appears at the Dirac point. Such states are important for the magnetic properties of graphene, and are calculated as a function of the doping concentration. By removing these states in the count of the spectral moments, it is finally seen that the density of states increases its bimodal character and the tendency for a pseudo-gap opening. This result is important to understand the trends in the magnetic and electronic properties of doped graphene. In graphene with vacancies, the same ideas can also be useful to isolate in a rough way which effects are due solely to topology. D. Electronic properties Elsevier A. Disordered graphene Elsevier D. Magnetic properties Elsevier A. Graphene Elsevier Naumis, Gerardo G. oth Enthalten in Elsevier Science Boelen, Paul A. ELSEVIER Optimism in prolonged grief and depression following loss: A three-wave longitudinal study 2015transfer abstract an international journal New York, NY [u.a.] (DE-627)ELV018237444 volume:162 year:2013 pages:23-27 extent:5 https://doi.org/10.1016/j.ssc.2013.03.006 Volltext GBV_USEFLAG_U GBV_ELV SYSFLAG_U GBV_ILN_40 AR 162 2013 23-27 5 045F 540 |
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10.1016/j.ssc.2013.03.006 doi GBVA2013001000001.pica (DE-627)ELV038493799 (ELSEVIER)S0038-1098(13)00122-1 DE-627 ger DE-627 rakwb eng 540 530 540 DE-600 530 DE-600 Barrios-Vargas, J.E. verfasserin aut Pseudo-gap opening and Dirac point confined states in doped graphene 2013transfer abstract 5 nicht spezifiziert zzz rdacontent nicht spezifiziert z rdamedia nicht spezifiziert zu rdacarrier The appearance of a pseudo-gap and the build up of states around the Dirac point for doped graphene can be elucidated by an analysis of the density of states spectral moments. Such moments are calculated by using the Cyrot-Lackmann theorem, which highlights the importance of the network local topology. Using this approach, we sum over all disorder realizations up to a certain radius to show how the spectral moments change. As a result, the spectrum becomes unimodal, however, strictly localized states appears at the Dirac point. Such states are important for the magnetic properties of graphene, and are calculated as a function of the doping concentration. By removing these states in the count of the spectral moments, it is finally seen that the density of states increases its bimodal character and the tendency for a pseudo-gap opening. This result is important to understand the trends in the magnetic and electronic properties of doped graphene. In graphene with vacancies, the same ideas can also be useful to isolate in a rough way which effects are due solely to topology. The appearance of a pseudo-gap and the build up of states around the Dirac point for doped graphene can be elucidated by an analysis of the density of states spectral moments. Such moments are calculated by using the Cyrot-Lackmann theorem, which highlights the importance of the network local topology. Using this approach, we sum over all disorder realizations up to a certain radius to show how the spectral moments change. As a result, the spectrum becomes unimodal, however, strictly localized states appears at the Dirac point. Such states are important for the magnetic properties of graphene, and are calculated as a function of the doping concentration. By removing these states in the count of the spectral moments, it is finally seen that the density of states increases its bimodal character and the tendency for a pseudo-gap opening. This result is important to understand the trends in the magnetic and electronic properties of doped graphene. In graphene with vacancies, the same ideas can also be useful to isolate in a rough way which effects are due solely to topology. D. Electronic properties Elsevier A. Disordered graphene Elsevier D. Magnetic properties Elsevier A. Graphene Elsevier Naumis, Gerardo G. oth Enthalten in Elsevier Science Boelen, Paul A. ELSEVIER Optimism in prolonged grief and depression following loss: A three-wave longitudinal study 2015transfer abstract an international journal New York, NY [u.a.] (DE-627)ELV018237444 volume:162 year:2013 pages:23-27 extent:5 https://doi.org/10.1016/j.ssc.2013.03.006 Volltext GBV_USEFLAG_U GBV_ELV SYSFLAG_U GBV_ILN_40 AR 162 2013 23-27 5 045F 540 |
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10.1016/j.ssc.2013.03.006 doi GBVA2013001000001.pica (DE-627)ELV038493799 (ELSEVIER)S0038-1098(13)00122-1 DE-627 ger DE-627 rakwb eng 540 530 540 DE-600 530 DE-600 Barrios-Vargas, J.E. verfasserin aut Pseudo-gap opening and Dirac point confined states in doped graphene 2013transfer abstract 5 nicht spezifiziert zzz rdacontent nicht spezifiziert z rdamedia nicht spezifiziert zu rdacarrier The appearance of a pseudo-gap and the build up of states around the Dirac point for doped graphene can be elucidated by an analysis of the density of states spectral moments. Such moments are calculated by using the Cyrot-Lackmann theorem, which highlights the importance of the network local topology. Using this approach, we sum over all disorder realizations up to a certain radius to show how the spectral moments change. As a result, the spectrum becomes unimodal, however, strictly localized states appears at the Dirac point. Such states are important for the magnetic properties of graphene, and are calculated as a function of the doping concentration. By removing these states in the count of the spectral moments, it is finally seen that the density of states increases its bimodal character and the tendency for a pseudo-gap opening. This result is important to understand the trends in the magnetic and electronic properties of doped graphene. In graphene with vacancies, the same ideas can also be useful to isolate in a rough way which effects are due solely to topology. The appearance of a pseudo-gap and the build up of states around the Dirac point for doped graphene can be elucidated by an analysis of the density of states spectral moments. Such moments are calculated by using the Cyrot-Lackmann theorem, which highlights the importance of the network local topology. Using this approach, we sum over all disorder realizations up to a certain radius to show how the spectral moments change. As a result, the spectrum becomes unimodal, however, strictly localized states appears at the Dirac point. Such states are important for the magnetic properties of graphene, and are calculated as a function of the doping concentration. By removing these states in the count of the spectral moments, it is finally seen that the density of states increases its bimodal character and the tendency for a pseudo-gap opening. This result is important to understand the trends in the magnetic and electronic properties of doped graphene. In graphene with vacancies, the same ideas can also be useful to isolate in a rough way which effects are due solely to topology. D. Electronic properties Elsevier A. Disordered graphene Elsevier D. Magnetic properties Elsevier A. Graphene Elsevier Naumis, Gerardo G. oth Enthalten in Elsevier Science Boelen, Paul A. ELSEVIER Optimism in prolonged grief and depression following loss: A three-wave longitudinal study 2015transfer abstract an international journal New York, NY [u.a.] (DE-627)ELV018237444 volume:162 year:2013 pages:23-27 extent:5 https://doi.org/10.1016/j.ssc.2013.03.006 Volltext GBV_USEFLAG_U GBV_ELV SYSFLAG_U GBV_ILN_40 AR 162 2013 23-27 5 045F 540 |
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10.1016/j.ssc.2013.03.006 doi GBVA2013001000001.pica (DE-627)ELV038493799 (ELSEVIER)S0038-1098(13)00122-1 DE-627 ger DE-627 rakwb eng 540 530 540 DE-600 530 DE-600 Barrios-Vargas, J.E. verfasserin aut Pseudo-gap opening and Dirac point confined states in doped graphene 2013transfer abstract 5 nicht spezifiziert zzz rdacontent nicht spezifiziert z rdamedia nicht spezifiziert zu rdacarrier The appearance of a pseudo-gap and the build up of states around the Dirac point for doped graphene can be elucidated by an analysis of the density of states spectral moments. Such moments are calculated by using the Cyrot-Lackmann theorem, which highlights the importance of the network local topology. Using this approach, we sum over all disorder realizations up to a certain radius to show how the spectral moments change. As a result, the spectrum becomes unimodal, however, strictly localized states appears at the Dirac point. Such states are important for the magnetic properties of graphene, and are calculated as a function of the doping concentration. By removing these states in the count of the spectral moments, it is finally seen that the density of states increases its bimodal character and the tendency for a pseudo-gap opening. This result is important to understand the trends in the magnetic and electronic properties of doped graphene. In graphene with vacancies, the same ideas can also be useful to isolate in a rough way which effects are due solely to topology. The appearance of a pseudo-gap and the build up of states around the Dirac point for doped graphene can be elucidated by an analysis of the density of states spectral moments. Such moments are calculated by using the Cyrot-Lackmann theorem, which highlights the importance of the network local topology. Using this approach, we sum over all disorder realizations up to a certain radius to show how the spectral moments change. As a result, the spectrum becomes unimodal, however, strictly localized states appears at the Dirac point. Such states are important for the magnetic properties of graphene, and are calculated as a function of the doping concentration. By removing these states in the count of the spectral moments, it is finally seen that the density of states increases its bimodal character and the tendency for a pseudo-gap opening. This result is important to understand the trends in the magnetic and electronic properties of doped graphene. In graphene with vacancies, the same ideas can also be useful to isolate in a rough way which effects are due solely to topology. D. Electronic properties Elsevier A. Disordered graphene Elsevier D. Magnetic properties Elsevier A. Graphene Elsevier Naumis, Gerardo G. oth Enthalten in Elsevier Science Boelen, Paul A. ELSEVIER Optimism in prolonged grief and depression following loss: A three-wave longitudinal study 2015transfer abstract an international journal New York, NY [u.a.] (DE-627)ELV018237444 volume:162 year:2013 pages:23-27 extent:5 https://doi.org/10.1016/j.ssc.2013.03.006 Volltext GBV_USEFLAG_U GBV_ELV SYSFLAG_U GBV_ILN_40 AR 162 2013 23-27 5 045F 540 |
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Optimism in prolonged grief and depression following loss: A three-wave longitudinal study |
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Optimism in prolonged grief and depression following loss: A three-wave longitudinal study |
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Pseudo-gap opening and Dirac point confined states in doped graphene |
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Pseudo-gap opening and Dirac point confined states in doped graphene |
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Barrios-Vargas, J.E. |
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Optimism in prolonged grief and depression following loss: A three-wave longitudinal study |
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Optimism in prolonged grief and depression following loss: A three-wave longitudinal study |
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pseudo-gap opening and dirac point confined states in doped graphene |
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Pseudo-gap opening and Dirac point confined states in doped graphene |
| abstract |
The appearance of a pseudo-gap and the build up of states around the Dirac point for doped graphene can be elucidated by an analysis of the density of states spectral moments. Such moments are calculated by using the Cyrot-Lackmann theorem, which highlights the importance of the network local topology. Using this approach, we sum over all disorder realizations up to a certain radius to show how the spectral moments change. As a result, the spectrum becomes unimodal, however, strictly localized states appears at the Dirac point. Such states are important for the magnetic properties of graphene, and are calculated as a function of the doping concentration. By removing these states in the count of the spectral moments, it is finally seen that the density of states increases its bimodal character and the tendency for a pseudo-gap opening. This result is important to understand the trends in the magnetic and electronic properties of doped graphene. In graphene with vacancies, the same ideas can also be useful to isolate in a rough way which effects are due solely to topology. |
| abstractGer |
The appearance of a pseudo-gap and the build up of states around the Dirac point for doped graphene can be elucidated by an analysis of the density of states spectral moments. Such moments are calculated by using the Cyrot-Lackmann theorem, which highlights the importance of the network local topology. Using this approach, we sum over all disorder realizations up to a certain radius to show how the spectral moments change. As a result, the spectrum becomes unimodal, however, strictly localized states appears at the Dirac point. Such states are important for the magnetic properties of graphene, and are calculated as a function of the doping concentration. By removing these states in the count of the spectral moments, it is finally seen that the density of states increases its bimodal character and the tendency for a pseudo-gap opening. This result is important to understand the trends in the magnetic and electronic properties of doped graphene. In graphene with vacancies, the same ideas can also be useful to isolate in a rough way which effects are due solely to topology. |
| abstract_unstemmed |
The appearance of a pseudo-gap and the build up of states around the Dirac point for doped graphene can be elucidated by an analysis of the density of states spectral moments. Such moments are calculated by using the Cyrot-Lackmann theorem, which highlights the importance of the network local topology. Using this approach, we sum over all disorder realizations up to a certain radius to show how the spectral moments change. As a result, the spectrum becomes unimodal, however, strictly localized states appears at the Dirac point. Such states are important for the magnetic properties of graphene, and are calculated as a function of the doping concentration. By removing these states in the count of the spectral moments, it is finally seen that the density of states increases its bimodal character and the tendency for a pseudo-gap opening. This result is important to understand the trends in the magnetic and electronic properties of doped graphene. In graphene with vacancies, the same ideas can also be useful to isolate in a rough way which effects are due solely to topology. |
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Pseudo-gap opening and Dirac point confined states in doped graphene |
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