Abstract
In this paper we present the first detailed numerical comparison of two promising all-optical schemes to demultiplex orthogonal frequency-division multiplexing (OFDM) signals. The investigated schemes are the optical discrete Fourier transformation (O-DFT) and the optical spectral magnification (SM) based on time lenses. In the former scheme, cascaded delay-interferometers (DIs) are used to perform the O-DFT, with subsequent active optical gating to remove the intercarrier interference (ICI). Here a reduced-complexity partial O-DFT, realized by replacing a number of DIs with optical bandpass filters, is investigated. In the latter scheme the OFDM spectrum is magnified, allowing for simple optical bandpass filtering of the individual subcarriers with reduced ICI. Ideally only a single unit consisting of two time lenses is needed, reducing the complexity and potentially the energy consumption compared to the type of O-DFT scheme relying on many active gates. The bit-error-rate is estimated down to ∼10−6 by Monte Carlo bit-error counting for a 32-subcarrier OFDM input signal, showing that a performance close to the ideal O-DFT is achievable for both the reduced-complexity O-DFT and the SM scheme.
Original language | English |
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Title of host publication | Proceedings of 2015 IEEE Photonics Conference |
Publisher | IEEE |
Publication date | 2015 |
Pages | 299-302 |
ISBN (Print) | 9781479974658 |
DOIs | |
Publication status | Published - 2015 |
Event | 2015 IEEE Photonics Conference - Hyatt Regency Reston, Reston, United States Duration: 4 Oct 2015 → 8 Oct 2015 https://ieeexplore.ieee.org/xpl/conhome/7312535/proceeding |
Conference
Conference | 2015 IEEE Photonics Conference |
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Location | Hyatt Regency Reston |
Country/Territory | United States |
City | Reston |
Period | 04/10/2015 → 08/10/2015 |
Internet address |
Keywords
- Photonics and Electrooptics
- All-optical OFDM
- Bit error rate
- Chirp
- Chlorine
- Complexity theory
- Lenses
- OFDM
- optical discrete Fourier transformation
- Optical filters
- optical Fourier transformation
- time lens