Invention Grant
- Patent Title: Methods and apparatus in finite field polynomial implementations
- Patent Title (中): 有限域多项式实现中的方法和装置
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Application No.: US11679316Application Date: 2007-02-27
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Publication No.: US07865806B2Publication Date: 2011-01-04
- Inventor: Peter Lablans
- Applicant: Peter Lablans
- Agency: Diehl Servilla LLC
- Main IPC: H03M13/00
- IPC: H03M13/00

Abstract:
Methods and apparatus reducing the number of multipliers in Galois Field arithmetic are disclosed. Methods and apparatus for implementing n-valued Linear Feedback Shift Register (LFSR) based applications with a reduced number of multipliers are also disclosed. N-valued LFSRs with reduced numbers of multipliers in Fibonacci and in Galois configuration are demonstrated. Multiplier reduction methods are extended to n-valued functions with more than 2 inputs. Methods to create multiplier reduced multi-input n-valued function truth tables are disclosed. Methods and apparatus to implement these truth tables with a limited number of n-valued inverters are also disclosed. Scrambler/descrambler combinations with adders and multipliers over GF(2p) are provided. Communication, data storage and digital rights management systems using multiplier reduction methods and apparatus or the disclosed scrambler/descrambler combination are also provided.
Public/Granted literature
- US20070208796A1 METHODS AND APPARATUS IN FINITE FIELD POLYNOMIAL IMPLEMENTATIONS Public/Granted day:2007-09-06
Information query
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