Polarization dynamics on optical axis
In most tight focusing systems with the incident wave of unique polarization (including the radial and azimuthal polarization), the polarization along the optical (central) axis (the propagation direction) is found to be uniform. In this paper, we will show that when there is an off-axis vortex in t...
Ausführliche Beschreibung
Gespeichert in:
| Autor*in: |
Pang, Xiaoyan [verfasserIn] |
|---|
| Format: |
E-Artikel |
|---|---|
| Sprache: |
Englisch |
| Erschienen: |
2018transfer abstract |
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| Schlagwörter: |
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| Umfang: |
6 |
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| Übergeordnetes Werk: |
Enthalten in: Effect of hawthorn seed extract on the gastrointestinal function of rats with diabetic gastroparesis - Niu, Zhenzhen ELSEVIER, 2020, Amsterdam |
|---|---|
| Übergeordnetes Werk: |
volume:421 ; year:2018 ; day:15 ; month:08 ; pages:50-55 ; extent:6 |
| Links: |
|---|
| DOI / URN: |
10.1016/j.optcom.2018.03.080 |
|---|
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ELV043008860 |
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| 520 | |a In most tight focusing systems with the incident wave of unique polarization (including the radial and azimuthal polarization), the polarization along the optical (central) axis (the propagation direction) is found to be uniform. In this paper, we will show that when there is an off-axis vortex in the incident field, the polarization state varies along the central optical axis and the polarization singularities, ‘C-points’, ‘L-points’ both can exist on axis. The polarization state is demonstrated to be mainly dependent on two parameters, the initial position of off-axis vortex and the Gouy phase of the axial field. Due to the special property of the Gouy phase, we find that moving the off-axis vortex can vary the polarization without changing its handedness. Especially, it is quite interesting to find that one direction of the linear polarization at the geometrical focus exactly corresponds to one position of the off-axis vortex. | ||
| 520 | |a In most tight focusing systems with the incident wave of unique polarization (including the radial and azimuthal polarization), the polarization along the optical (central) axis (the propagation direction) is found to be uniform. In this paper, we will show that when there is an off-axis vortex in the incident field, the polarization state varies along the central optical axis and the polarization singularities, ‘C-points’, ‘L-points’ both can exist on axis. The polarization state is demonstrated to be mainly dependent on two parameters, the initial position of off-axis vortex and the Gouy phase of the axial field. Due to the special property of the Gouy phase, we find that moving the off-axis vortex can vary the polarization without changing its handedness. Especially, it is quite interesting to find that one direction of the linear polarization at the geometrical focus exactly corresponds to one position of the off-axis vortex. | ||
| 650 | 7 | |a Optical singularity |2 Elsevier | |
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10.1016/j.optcom.2018.03.080 doi GBV00000000000228A.pica (DE-627)ELV043008860 (ELSEVIER)S0030-4018(18)30265-7 DE-627 ger DE-627 rakwb eng 530 530 DE-600 580 VZ AFRIKA DE-30 fid BIODIV DE-30 fid 42.38 bkl Pang, Xiaoyan verfasserin aut Polarization dynamics on optical axis 2018transfer abstract 6 nicht spezifiziert zzz rdacontent nicht spezifiziert z rdamedia nicht spezifiziert zu rdacarrier In most tight focusing systems with the incident wave of unique polarization (including the radial and azimuthal polarization), the polarization along the optical (central) axis (the propagation direction) is found to be uniform. In this paper, we will show that when there is an off-axis vortex in the incident field, the polarization state varies along the central optical axis and the polarization singularities, ‘C-points’, ‘L-points’ both can exist on axis. The polarization state is demonstrated to be mainly dependent on two parameters, the initial position of off-axis vortex and the Gouy phase of the axial field. Due to the special property of the Gouy phase, we find that moving the off-axis vortex can vary the polarization without changing its handedness. Especially, it is quite interesting to find that one direction of the linear polarization at the geometrical focus exactly corresponds to one position of the off-axis vortex. In most tight focusing systems with the incident wave of unique polarization (including the radial and azimuthal polarization), the polarization along the optical (central) axis (the propagation direction) is found to be uniform. In this paper, we will show that when there is an off-axis vortex in the incident field, the polarization state varies along the central optical axis and the polarization singularities, ‘C-points’, ‘L-points’ both can exist on axis. The polarization state is demonstrated to be mainly dependent on two parameters, the initial position of off-axis vortex and the Gouy phase of the axial field. Due to the special property of the Gouy phase, we find that moving the off-axis vortex can vary the polarization without changing its handedness. Especially, it is quite interesting to find that one direction of the linear polarization at the geometrical focus exactly corresponds to one position of the off-axis vortex. Optical singularity Elsevier Polarization Elsevier Vortex beam Elsevier Gouy phase Elsevier Zhang, Jingcheng oth Zhao, Xinying oth Enthalten in Niu, Zhenzhen ELSEVIER Effect of hawthorn seed extract on the gastrointestinal function of rats with diabetic gastroparesis 2020 Amsterdam (DE-627)ELV004103645 volume:421 year:2018 day:15 month:08 pages:50-55 extent:6 https://doi.org/10.1016/j.optcom.2018.03.080 Volltext GBV_USEFLAG_U GBV_ELV SYSFLAG_U FID-AFRIKA FID-BIODIV 42.38 Botanik: Allgemeines VZ AR 421 2018 15 0815 50-55 6 045F 530 |
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10.1016/j.optcom.2018.03.080 doi GBV00000000000228A.pica (DE-627)ELV043008860 (ELSEVIER)S0030-4018(18)30265-7 DE-627 ger DE-627 rakwb eng 530 530 DE-600 580 VZ AFRIKA DE-30 fid BIODIV DE-30 fid 42.38 bkl Pang, Xiaoyan verfasserin aut Polarization dynamics on optical axis 2018transfer abstract 6 nicht spezifiziert zzz rdacontent nicht spezifiziert z rdamedia nicht spezifiziert zu rdacarrier In most tight focusing systems with the incident wave of unique polarization (including the radial and azimuthal polarization), the polarization along the optical (central) axis (the propagation direction) is found to be uniform. In this paper, we will show that when there is an off-axis vortex in the incident field, the polarization state varies along the central optical axis and the polarization singularities, ‘C-points’, ‘L-points’ both can exist on axis. The polarization state is demonstrated to be mainly dependent on two parameters, the initial position of off-axis vortex and the Gouy phase of the axial field. Due to the special property of the Gouy phase, we find that moving the off-axis vortex can vary the polarization without changing its handedness. Especially, it is quite interesting to find that one direction of the linear polarization at the geometrical focus exactly corresponds to one position of the off-axis vortex. In most tight focusing systems with the incident wave of unique polarization (including the radial and azimuthal polarization), the polarization along the optical (central) axis (the propagation direction) is found to be uniform. In this paper, we will show that when there is an off-axis vortex in the incident field, the polarization state varies along the central optical axis and the polarization singularities, ‘C-points’, ‘L-points’ both can exist on axis. The polarization state is demonstrated to be mainly dependent on two parameters, the initial position of off-axis vortex and the Gouy phase of the axial field. Due to the special property of the Gouy phase, we find that moving the off-axis vortex can vary the polarization without changing its handedness. Especially, it is quite interesting to find that one direction of the linear polarization at the geometrical focus exactly corresponds to one position of the off-axis vortex. Optical singularity Elsevier Polarization Elsevier Vortex beam Elsevier Gouy phase Elsevier Zhang, Jingcheng oth Zhao, Xinying oth Enthalten in Niu, Zhenzhen ELSEVIER Effect of hawthorn seed extract on the gastrointestinal function of rats with diabetic gastroparesis 2020 Amsterdam (DE-627)ELV004103645 volume:421 year:2018 day:15 month:08 pages:50-55 extent:6 https://doi.org/10.1016/j.optcom.2018.03.080 Volltext GBV_USEFLAG_U GBV_ELV SYSFLAG_U FID-AFRIKA FID-BIODIV 42.38 Botanik: Allgemeines VZ AR 421 2018 15 0815 50-55 6 045F 530 |
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10.1016/j.optcom.2018.03.080 doi GBV00000000000228A.pica (DE-627)ELV043008860 (ELSEVIER)S0030-4018(18)30265-7 DE-627 ger DE-627 rakwb eng 530 530 DE-600 580 VZ AFRIKA DE-30 fid BIODIV DE-30 fid 42.38 bkl Pang, Xiaoyan verfasserin aut Polarization dynamics on optical axis 2018transfer abstract 6 nicht spezifiziert zzz rdacontent nicht spezifiziert z rdamedia nicht spezifiziert zu rdacarrier In most tight focusing systems with the incident wave of unique polarization (including the radial and azimuthal polarization), the polarization along the optical (central) axis (the propagation direction) is found to be uniform. In this paper, we will show that when there is an off-axis vortex in the incident field, the polarization state varies along the central optical axis and the polarization singularities, ‘C-points’, ‘L-points’ both can exist on axis. The polarization state is demonstrated to be mainly dependent on two parameters, the initial position of off-axis vortex and the Gouy phase of the axial field. Due to the special property of the Gouy phase, we find that moving the off-axis vortex can vary the polarization without changing its handedness. Especially, it is quite interesting to find that one direction of the linear polarization at the geometrical focus exactly corresponds to one position of the off-axis vortex. In most tight focusing systems with the incident wave of unique polarization (including the radial and azimuthal polarization), the polarization along the optical (central) axis (the propagation direction) is found to be uniform. In this paper, we will show that when there is an off-axis vortex in the incident field, the polarization state varies along the central optical axis and the polarization singularities, ‘C-points’, ‘L-points’ both can exist on axis. The polarization state is demonstrated to be mainly dependent on two parameters, the initial position of off-axis vortex and the Gouy phase of the axial field. Due to the special property of the Gouy phase, we find that moving the off-axis vortex can vary the polarization without changing its handedness. Especially, it is quite interesting to find that one direction of the linear polarization at the geometrical focus exactly corresponds to one position of the off-axis vortex. Optical singularity Elsevier Polarization Elsevier Vortex beam Elsevier Gouy phase Elsevier Zhang, Jingcheng oth Zhao, Xinying oth Enthalten in Niu, Zhenzhen ELSEVIER Effect of hawthorn seed extract on the gastrointestinal function of rats with diabetic gastroparesis 2020 Amsterdam (DE-627)ELV004103645 volume:421 year:2018 day:15 month:08 pages:50-55 extent:6 https://doi.org/10.1016/j.optcom.2018.03.080 Volltext GBV_USEFLAG_U GBV_ELV SYSFLAG_U FID-AFRIKA FID-BIODIV 42.38 Botanik: Allgemeines VZ AR 421 2018 15 0815 50-55 6 045F 530 |
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10.1016/j.optcom.2018.03.080 doi GBV00000000000228A.pica (DE-627)ELV043008860 (ELSEVIER)S0030-4018(18)30265-7 DE-627 ger DE-627 rakwb eng 530 530 DE-600 580 VZ AFRIKA DE-30 fid BIODIV DE-30 fid 42.38 bkl Pang, Xiaoyan verfasserin aut Polarization dynamics on optical axis 2018transfer abstract 6 nicht spezifiziert zzz rdacontent nicht spezifiziert z rdamedia nicht spezifiziert zu rdacarrier In most tight focusing systems with the incident wave of unique polarization (including the radial and azimuthal polarization), the polarization along the optical (central) axis (the propagation direction) is found to be uniform. In this paper, we will show that when there is an off-axis vortex in the incident field, the polarization state varies along the central optical axis and the polarization singularities, ‘C-points’, ‘L-points’ both can exist on axis. The polarization state is demonstrated to be mainly dependent on two parameters, the initial position of off-axis vortex and the Gouy phase of the axial field. Due to the special property of the Gouy phase, we find that moving the off-axis vortex can vary the polarization without changing its handedness. Especially, it is quite interesting to find that one direction of the linear polarization at the geometrical focus exactly corresponds to one position of the off-axis vortex. In most tight focusing systems with the incident wave of unique polarization (including the radial and azimuthal polarization), the polarization along the optical (central) axis (the propagation direction) is found to be uniform. In this paper, we will show that when there is an off-axis vortex in the incident field, the polarization state varies along the central optical axis and the polarization singularities, ‘C-points’, ‘L-points’ both can exist on axis. The polarization state is demonstrated to be mainly dependent on two parameters, the initial position of off-axis vortex and the Gouy phase of the axial field. Due to the special property of the Gouy phase, we find that moving the off-axis vortex can vary the polarization without changing its handedness. Especially, it is quite interesting to find that one direction of the linear polarization at the geometrical focus exactly corresponds to one position of the off-axis vortex. Optical singularity Elsevier Polarization Elsevier Vortex beam Elsevier Gouy phase Elsevier Zhang, Jingcheng oth Zhao, Xinying oth Enthalten in Niu, Zhenzhen ELSEVIER Effect of hawthorn seed extract on the gastrointestinal function of rats with diabetic gastroparesis 2020 Amsterdam (DE-627)ELV004103645 volume:421 year:2018 day:15 month:08 pages:50-55 extent:6 https://doi.org/10.1016/j.optcom.2018.03.080 Volltext GBV_USEFLAG_U GBV_ELV SYSFLAG_U FID-AFRIKA FID-BIODIV 42.38 Botanik: Allgemeines VZ AR 421 2018 15 0815 50-55 6 045F 530 |
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10.1016/j.optcom.2018.03.080 doi GBV00000000000228A.pica (DE-627)ELV043008860 (ELSEVIER)S0030-4018(18)30265-7 DE-627 ger DE-627 rakwb eng 530 530 DE-600 580 VZ AFRIKA DE-30 fid BIODIV DE-30 fid 42.38 bkl Pang, Xiaoyan verfasserin aut Polarization dynamics on optical axis 2018transfer abstract 6 nicht spezifiziert zzz rdacontent nicht spezifiziert z rdamedia nicht spezifiziert zu rdacarrier In most tight focusing systems with the incident wave of unique polarization (including the radial and azimuthal polarization), the polarization along the optical (central) axis (the propagation direction) is found to be uniform. In this paper, we will show that when there is an off-axis vortex in the incident field, the polarization state varies along the central optical axis and the polarization singularities, ‘C-points’, ‘L-points’ both can exist on axis. The polarization state is demonstrated to be mainly dependent on two parameters, the initial position of off-axis vortex and the Gouy phase of the axial field. Due to the special property of the Gouy phase, we find that moving the off-axis vortex can vary the polarization without changing its handedness. Especially, it is quite interesting to find that one direction of the linear polarization at the geometrical focus exactly corresponds to one position of the off-axis vortex. In most tight focusing systems with the incident wave of unique polarization (including the radial and azimuthal polarization), the polarization along the optical (central) axis (the propagation direction) is found to be uniform. In this paper, we will show that when there is an off-axis vortex in the incident field, the polarization state varies along the central optical axis and the polarization singularities, ‘C-points’, ‘L-points’ both can exist on axis. The polarization state is demonstrated to be mainly dependent on two parameters, the initial position of off-axis vortex and the Gouy phase of the axial field. Due to the special property of the Gouy phase, we find that moving the off-axis vortex can vary the polarization without changing its handedness. Especially, it is quite interesting to find that one direction of the linear polarization at the geometrical focus exactly corresponds to one position of the off-axis vortex. Optical singularity Elsevier Polarization Elsevier Vortex beam Elsevier Gouy phase Elsevier Zhang, Jingcheng oth Zhao, Xinying oth Enthalten in Niu, Zhenzhen ELSEVIER Effect of hawthorn seed extract on the gastrointestinal function of rats with diabetic gastroparesis 2020 Amsterdam (DE-627)ELV004103645 volume:421 year:2018 day:15 month:08 pages:50-55 extent:6 https://doi.org/10.1016/j.optcom.2018.03.080 Volltext GBV_USEFLAG_U GBV_ELV SYSFLAG_U FID-AFRIKA FID-BIODIV 42.38 Botanik: Allgemeines VZ AR 421 2018 15 0815 50-55 6 045F 530 |
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Effect of hawthorn seed extract on the gastrointestinal function of rats with diabetic gastroparesis |
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Effect of hawthorn seed extract on the gastrointestinal function of rats with diabetic gastroparesis |
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Effect of hawthorn seed extract on the gastrointestinal function of rats with diabetic gastroparesis |
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Polarization dynamics on optical axis |
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Polarization dynamics on optical axis |
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Pang, Xiaoyan |
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Effect of hawthorn seed extract on the gastrointestinal function of rats with diabetic gastroparesis |
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Effect of hawthorn seed extract on the gastrointestinal function of rats with diabetic gastroparesis |
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polarization dynamics on optical axis |
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Polarization dynamics on optical axis |
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In most tight focusing systems with the incident wave of unique polarization (including the radial and azimuthal polarization), the polarization along the optical (central) axis (the propagation direction) is found to be uniform. In this paper, we will show that when there is an off-axis vortex in the incident field, the polarization state varies along the central optical axis and the polarization singularities, ‘C-points’, ‘L-points’ both can exist on axis. The polarization state is demonstrated to be mainly dependent on two parameters, the initial position of off-axis vortex and the Gouy phase of the axial field. Due to the special property of the Gouy phase, we find that moving the off-axis vortex can vary the polarization without changing its handedness. Especially, it is quite interesting to find that one direction of the linear polarization at the geometrical focus exactly corresponds to one position of the off-axis vortex. |
| abstractGer |
In most tight focusing systems with the incident wave of unique polarization (including the radial and azimuthal polarization), the polarization along the optical (central) axis (the propagation direction) is found to be uniform. In this paper, we will show that when there is an off-axis vortex in the incident field, the polarization state varies along the central optical axis and the polarization singularities, ‘C-points’, ‘L-points’ both can exist on axis. The polarization state is demonstrated to be mainly dependent on two parameters, the initial position of off-axis vortex and the Gouy phase of the axial field. Due to the special property of the Gouy phase, we find that moving the off-axis vortex can vary the polarization without changing its handedness. Especially, it is quite interesting to find that one direction of the linear polarization at the geometrical focus exactly corresponds to one position of the off-axis vortex. |
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In most tight focusing systems with the incident wave of unique polarization (including the radial and azimuthal polarization), the polarization along the optical (central) axis (the propagation direction) is found to be uniform. In this paper, we will show that when there is an off-axis vortex in the incident field, the polarization state varies along the central optical axis and the polarization singularities, ‘C-points’, ‘L-points’ both can exist on axis. The polarization state is demonstrated to be mainly dependent on two parameters, the initial position of off-axis vortex and the Gouy phase of the axial field. Due to the special property of the Gouy phase, we find that moving the off-axis vortex can vary the polarization without changing its handedness. Especially, it is quite interesting to find that one direction of the linear polarization at the geometrical focus exactly corresponds to one position of the off-axis vortex. |
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Polarization dynamics on optical axis |
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