Title : P-Adic Extension of projective Geometry based low density parity check codes

Type of Material: Thesis
Title: P-Adic Extension of projective Geometry based low density parity check codes
Researcher: Venkatesulu, Bestha
Guide: Jinaga, B. C.
Adiga, B. S.
Department: Department of Electronics and Communication Engineering
Publisher: Jawaharlal Nehru Technological University, Hyderabad
Place: Hyderabad
Year: 2013
Language: English
Subject: Density
Extension
Geometry
Projective
Electronics and Communication Engineering
Engineering and Technology
Dissertation/Thesis Note: PhD; Department of Electronics and Communication Engineering, Jawaharlal Nehru Technological University, Hyderabad, Hyderabad; 2013
Fulltext: Shodhganga

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035__|a(IN-AhILN)th_453740
040__|aJNTU_500028|dIN-AhILN
041__|aeng
100__|aVenkatesulu, Bestha|eResearcher
110__|aDepartment of Electronics and Communication Engineering|bJawaharlal Nehru Technological University, Hyderabad|dHyderabad|ein|0U-0017
245__|aP-Adic Extension of projective Geometry based low density parity check codes
260__|aHyderabad|bJawaharlal Nehru Technological University, Hyderabad|c2013
300__|c-|dNone|a192 p.
500__|aReferences p. 171-183, Appendix p. 184-192
502__|bPhD|cDepartment of Electronics and Communication Engineering, Jawaharlal Nehru Technological University, Hyderabad, Hyderabad|d2013
520__|aToday s Technology in data communication demands accurate ways of transmitting large amount of data over long distances.newlineEfficient ways of error detection and correction , have been developednewlineover the years to utilize the channel capacity maximum and ensure error-free transmission. In a particular application of error detection and correction innewlinenanoscale memories , while retrieving the data , results in a random burst type or errors. Though, RS codes servers the purpose of error control, the high complexity of hardware implementation poses a challenge. The immediate task lies in simplifying the decoding complexity for decoding the data with linear complexity rather thannewlineRS code s non linear complexity when the code length grows. Poly adic (p-adic) extended Projective Geometry based Low Density ParitynewlineCheck codes(PG-LDPC), not only offers simple complexity, provides flexibility of trading the performance and also offers a VLSI suitable implementation.
650__|aElectronics and Communication Engineering|2UGC
650__|aEngineering and Technology|2AIU
653__|aDensity
653__|aExtension
653__|aGeometry
653__|aProjective
700__|aJinaga, B. C.|eGuide
700__|eGuide|aAdiga, B. S.
856__|uhttp://shodhganga.inflibnet.ac.in/handle/10603/18696|yShodhganga
905__|afromsg

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