| 翻訳と辞書 |
| Time stretch dispersive Fourier transform ： ウィキペディア英語版 |
Time stretch dispersive Fourier transform
Dispersive fourier transform (DFT), otherwise known as time-stretch dispersive Fourier transform, time-stretch transform (TST),〔K. Goda & B. Jalali, “Dispersive Fourier transformation for fast continuous single-shot measurements," ''Nature Photonics'' 7, 102–112 (2013) doi:10.1038/nphoton.2012.359. ()〕 temporal Fourier transform or photonic time-stretch (PTS) is a spectroscopy technique that uses optical dispersion instead of a grating or prism to separate the light wavelengths and analyze the optical spectrum in real-time. It employs group-velocity dispersion (GVD) to transform the spectrum of a broadband optical pulse into a time stretched temporal waveform. It is used to perform Fourier transformation on an optical signal on a single shot basis and at high frame rates for real-time analysis of fast dynamic processes. It replaces a diffraction grating and detector array with a dispersive fiber and single-pixel detector, enabling ultrafast real-time spectroscopy and imaging.
==Operation principle==
DFT is usually used in a two step process. In the first step, the spectrum of an optical broadband pulse is encoded by the information (e.g., temporal, spatial, or chemical information) to be captured. In the next step, the encoded spectrum is mapped by large group-velocity dispersion into a slowed down temporal waveform. At this point the waveform has been sufficiently slowed down so it can be digitized and processed in real-time. Without the time stretch, single shot waveforms will be too fast to be digitized by an analog to digital converters. When needed, the waveform is simultaneously amplified in the dispersive fiber by the process of stimulated Raman scattering. This optical amplification overcomes the thermal noise which would otherwise limit the sensitivity. Subsequent optical pulses perform repetitive measurements at the frame rate of the pulsed laser. Consequently, single shot optical spectra, carrying information from fast dynamic processes, can be digitized and analyzed at high frame rates. The time-stretch dispersive Fourier transformer consists of a low-loss dispersive fiber that is also a Raman amplifier. To create Raman gain, pump lasers are coupled into the fiber by wavelength-division multiplexers, with wavelengths of pump lasers chosen to create a broadband and flat gain profile that covers the spectrum of the broadband optical pulse. Instead of Raman amplification, a discrete amplifier such as an erbium doped optical amplifier or a semiconductor optical amplifier can be placed before the dispersive fiber. However the distributed nature of Raman amplification provides superior signal to noise ratio. Dispersive Fourier Transform has proven to be an enabling technology for wideband A/D conversion (ultra wideband analog to digital converters)〔A. S. Bhushan, F. Coppinger, and B. Jalali, “Time-stretched analogue-to-digital conversion," ''Electronics Letters'' vol. 34, no. 9, pp. 839–841, April 1998. ()〕〔Y. Han and B. Jalali, “Photonic Time-Stretched Analog-to-Digital Converter: Fundamental Concepts and Practical Considerations," ''Journal of Lightwave Technology'', Vol. 21, Issue 12, pp. 3085–3103, Dec. 2003. ()〕 and has also been used for high-throughput real-time spectroscopy〔P. Kelkar, F. Coppinger, A. S. Bhushan, and B. Jalali, “Time-domain optical sensing,” Electronics Letters 35, 1661 (1999)()〕〔D. R. Solli, J. Chou, and B. Jalali, "Amplified wavelength–time transformation for real-time spectroscopy," ''Nature Photonics'' 2, 48-51, 2008. ()〕〔J. Chou, D. Solli, and B. Jalali, "Real-time spectroscopy with subgigahertz resolution using amplified dispersive Fourier transformation," ''Applied Physics Letters'' 92, 111102, 2008. ()〕 and imaging (serial time-encoded amplified microscopy (STEAM)).
Recently it has been shown that time-bandwidth product of waveforms can be compressed or expanded by a transformation that includes reshaping the signal in a fashion resembling the graphic art techniques known as Anamorphosis and Surrealism. Dubbed the Anamorphic Stretch Transform (AST),〔M. H. Asghari, and B. Jalali, “Anamorphic transformation and its application to time-bandwidth compression,” Physics Arxiv, arXiv:1307.0137, June 2013.()〕〔M. H. Asghari, and B. Jalali, "Anamorphic transformation and its application to time-bandwidth compression," Applied Optics, Vol. 52, pp. 6735-6743 (2013). ()〕〔M. H. Asghari, and B. Jalali, "Demonstration of analog time-bandwidth compression using anamorphic stretch transform," Frontiers in Optics (FIO 2013), Paper: FW6A.2, Orlando, USA. ()〕 this technique uses a mathematical transformation in which the signal is stretched and warped in a specific fashion prescribed by a newly developed mathematical function called Stretched Modulation Distribution, or Modulation Intensity Distribution (not to be confused with a different function of the same name used in acoustics). The operation spans both near field and far field regimes of dispersive Fourier transform. While making such distinction is unnecessary, in the far field regime AST becomes a generalization of Dispersive Fourier Transform (DFT) where the dispersion causes warped or nonlinear frequency to time mapping. The AST technology makes it possible to not only capture and digitize signals that are faster than the speed of the sensor and the digitizer, but also to minimize the volume of the data generated in the process. The transformation can be designed to cause the signal to be reshaped is such a way that sharp features are stretched more than coarse features. Upon specific tailoring of the AST to the signal's spectrum, uniformly sampling causes more digital samples to be allocated to sharp features where they are needed the most, and fewer to coarse features where they would be redundant.
抄文引用元・出典: フリー百科事典『 ウィキペディア（Wikipedia）』
■ウィキペディアで「Time stretch dispersive Fourier transform」の詳細全文を読む
スポンサード リンク
| 翻訳と辞書 : 翻訳のためのインターネットリソース |
Copyright(C) kotoba.ne.jp 1997-2016. All Rights Reserved.
|
|