1 / 15

Sampling & Reconstruction of Sparse Multiband Signals

Sampling & Reconstruction of Sparse Multiband Signals. Performed by: Eli Sorin Zvika Shirazi Supervisor: Michael Yampolsky Characterization Presentation Spring 2009. Background. As technology advances, processing of wider band signals is required.

cody
Download Presentation

Sampling & Reconstruction of Sparse Multiband Signals

An Image/Link below is provided (as is) to download presentation Download Policy: Content on the Website is provided to you AS IS for your information and personal use and may not be sold / licensed / shared on other websites without getting consent from its author. Content is provided to you AS IS for your information and personal use only. Download presentation by click this link. While downloading, if for some reason you are not able to download a presentation, the publisher may have deleted the file from their server. During download, if you can't get a presentation, the file might be deleted by the publisher.

E N D

Presentation Transcript


  1. Sampling & Reconstructionof Sparse Multiband Signals Performed by: Eli Sorin Zvika Shirazi Supervisor: Michael Yampolsky Characterization Presentation Spring 2009

  2. Background • As technology advances, processing of wider band signals is required. • The Bad News: Sampling the signals at Nyquist rate is impractical even by the best existing ADCs. • The Good News: Manmade radio signals are often sparse (multiband model).

  3. Let’s see more specifically what the problems are: • There are techniques for sampling wide band sparse signals but … • Non uniform sampling (multi-coset) • Non blind signal • Time shifts are used in the algorithms • All existing ADCs have built in LPFs

  4. A research of Prof. Yonina C.Eldar and Mr. Moshe Mishali proposes a solution to the problem…

  5. The system Sampling Block Reconstruction Block Mathematical Algorithm Sampling Block h(t) . . . . . . x(t) x(t) y(t) h(t) h(t)

  6. System components • pi(t) - random periodic mixing functions. • h(t) - Low Pass Filter • Low rate samplers (ADCs). • Reconstruction Algorithm

  7. The Idea In General • The sampling block constructs a matrix A that operates on the signal: y(t)=Ax(t) • The reconstruction block - • Reconstructs the support S of x out of A and y. • Now, Using S, A can be inverted and x reconstructedas in the non-blind case.

  8. Does it work ?

  9. So far, algorithm’s correctness was proven by numerical experiments

  10. What is the next step?

  11. Implement the system: • Prove Practicability • Hardware Acceleration

  12. Mathematical Algorithm Our project goal Analog Block Sampling & Reconstruction device Sampling Block h(t) . . . . . . x(t) x(t) h(t) h(t)

  13. Our project goal Implement the reconstruction algorithm: • Phase 1: by software (C++) • Phase 2: by hardware

  14. Schedule

  15. Good Luck!

More Related