Become a Readings Member to make your shopping experience even easier. Sign in or sign up for free!

Become a Readings Member. Sign in or sign up for free!

Hello Readings Member! Go to the member centre to view your orders, change your details, or view your lists, or sign out.

Hello Readings Member! Go to the member centre or sign out.

Compressive Sensing for Non-stationary Music Signal & Image Signal
Paperback

Compressive Sensing for Non-stationary Music Signal & Image Signal

$190.99
Sign in or become a Readings Member to add this title to your wishlist.

Compressive Sensing (CS) is the key solution or method to reconstruct the signal with very few number of measurements as compared to conventional methods. According to the conventional methods or we can say Shannon-Nyquist sampling theory we require twice the signal bandwidth for proper reconstruction of signal. The basic problem to store a large amount of data with the conventional method. To achieve this we require the measurement matrix which should be a stable measurement matrix and the basis matrix. The measurement and the basis matrix should satisfy two properties which are RIP and iid. The measurement matrix which is generally a Random Matrix is optimized to achieve smaller mutual coherence. Here are various reconstruction algorithms exist which are used for the proper reconstruction of the signal after the compressions.

Read More
In Shop
Out of stock
Shipping & Delivery

$9.00 standard shipping within Australia
FREE standard shipping within Australia for orders over $100.00
Express & International shipping calculated at checkout

MORE INFO
Format
Paperback
Publisher
LAP Lambert Academic Publishing
Date
21 March 2025
Pages
76
ISBN
9786208437442

Compressive Sensing (CS) is the key solution or method to reconstruct the signal with very few number of measurements as compared to conventional methods. According to the conventional methods or we can say Shannon-Nyquist sampling theory we require twice the signal bandwidth for proper reconstruction of signal. The basic problem to store a large amount of data with the conventional method. To achieve this we require the measurement matrix which should be a stable measurement matrix and the basis matrix. The measurement and the basis matrix should satisfy two properties which are RIP and iid. The measurement matrix which is generally a Random Matrix is optimized to achieve smaller mutual coherence. Here are various reconstruction algorithms exist which are used for the proper reconstruction of the signal after the compressions.

Read More
Format
Paperback
Publisher
LAP Lambert Academic Publishing
Date
21 March 2025
Pages
76
ISBN
9786208437442