Thats a unique idea.You should consider the following idea to enhance your idea so that it would impact uniquely: Wavelet transforms are the central to many applications in image processing and data compression. They have banks of multirate filters that are difficult to protect from computer-induced numerical errors. An efficient algorithm-based fault tolerance approach is proposed for detecting arithmetic errors in the output data. Concurrent ighted parity values are designed to detect the effects of a single numerical error within the transform structure. The parity calculations use ighted sums of data, where the input parity ighting is related to the ighting used on the output data. Each parity computation is properly vied as an inner product beten ighting values and the data motivating the use of dual space functionals related to the error gain matrices that describe error propagations to the output. The parity ighting values are defined by a combination of dual space functionals. An iterative procedure for evaluating the design of the parity ights has been incorporated in Matlab code.
['G.R. Redinbo', 'Cung Nguyen']
I am writing a research paper on a idea Protecting wavelet lifting transforms
[{"from": "human", "value": "I am writing a research paper on a idea Protecting wavelet lifting transforms"}, {"from": "gpt", "value": "Thats a unique idea.You should consider the following idea to enhance your idea so that it would impact uniquely: Wavelet transforms are the central to many applications in image processing and data compression. They have banks of multirate filters that are difficult to protect from computer-induced numerical errors. An efficient algorithm-based fault tolerance approach is proposed for detecting arithmetic errors in the output data. Concurrent ighted parity values are designed to detect the effects of a single numerical error within the transform structure. The parity calculations use ighted sums of data, where the input parity ighting is related to the ighting used on the output data. Each parity computation is properly vied as an inner product beten ighting values and the data motivating the use of dual space functionals related to the error gain matrices that describe error propagations to the output. The parity ighting values are defined by a combination of dual space functionals. An iterative procedure for evaluating the design of the parity ights has been incorporated in Matlab code."}]