Patents by Inventor Michael Pilsl

Michael Pilsl has filed for patents to protect the following inventions. This listing includes patent applications that are pending as well as patents that have already been granted by the United States Patent and Trademark Office (USPTO).

  • Patent number: 8812940
    Abstract: An embodiment of the invention relates to a BCH encoder formed with linear feedback shift registers (LFSRs) to form quotients and products of input polynomials with irreducible polynomials of a generator polynomial g(x) of the BCH encoder, with and without pre-multiplication by a factor xm. The BCH encoder includes multiplexers that couple LFSR inputs and outputs to other LFSRs depending on a data input or parity generation state. The BCH encoder can correct up to a selectable maximum number of errors in the input polynomials. The BCH encoder further includes LFSR output polynomial exponentiation processes to produce partial syndromes for the input data in a syndrome generation state. In the syndrome generation state the LFSRs perform polynomial division without pre-multiplication by the factor xm. The exponentiation processes produce partial syndromes from the resulting remainder polynomials of the input data block.
    Type: Grant
    Filed: June 10, 2013
    Date of Patent: August 19, 2014
    Assignee: Infineon Technologies AG
    Inventor: Michael Pilsl
  • Publication number: 20130275839
    Abstract: An embodiment of the invention relates to a BCH encoder formed with linear feedback shift registers (LFSRs) to form quotients and products of input polynomials with irreducible polynomials of a generator polynomial g(x) of the BCH encoder, with and without pre-multiplication by a factor xm. The BCH encoder includes multiplexers that couple LFSR inputs and outputs to other LFSRs depending on a data input or parity generation state. The BCH encoder can correct up to a selectable maximum number of errors in the input polynomials. The BCH encoder further includes LFSR output polynomial exponentiation processes to produce partial syndromes for the input data in a syndrome generation state. In the syndrome generation state the LFSRs perform polynomial division without pre-multiplication by the factor xm. The exponentiation processes produce partial syndromes from the resulting remainder polynomials of the input data block.
    Type: Application
    Filed: June 10, 2013
    Publication date: October 17, 2013
    Inventor: Michael Pilsl
  • Patent number: 8464141
    Abstract: An embodiment of the invention relates to a BCH encoder formed with linear feedback shift registers (LFSRs) to form quotients and products of input polynomials with irreducible polynomials of a generator polynomial g(x) of the BCH encoder, with and without pre-multiplication by a factor xm. The BCH encoder includes multiplexers that couple LFSR inputs and outputs to other LFSRs depending on a data input or parity generation state. The BCH encoder can correct up to a selectable maximum number of errors in the input polynomials. The BCH encoder further includes LFSR output polynomial exponentiation processes to produce partial syndromes for the input data in a syndrome generation state. In the syndrome generation state the LFSRs perform polynomial division without pre-multiplication by the factor xm. The exponentiation processes produce partial syndromes from the resulting remainder polynomials of the input data block.
    Type: Grant
    Filed: August 13, 2008
    Date of Patent: June 11, 2013
    Assignee: Infineon Technologies AG
    Inventor: Michael Pilsl
  • Publication number: 20100042907
    Abstract: An embodiment of the invention relates to a BCH encoder formed with linear feedback shift registers (LFSRs) to form quotients and products of input polynomials with irreducible polynomials of a generator polynomial g(x) of the BCH encoder, with and without pre-multiplication by a factor xm. The BCH encoder includes multiplexers that couple LFSR inputs and outputs to other LFSRs depending on a data input or parity generation state. The BCH encoder can correct up to a selectable maximum number of errors in the input polynomials. The BCH encoder further includes LFSR output polynomial exponentiation processes to produce partial syndromes for the input data in a syndrome generation state. In the syndrome generation state the LFSRs perform polynomial division without pre-multiplication by the factor xm. The exponentiation processes produce partial syndromes from the resulting remainder polynomials of the input data block.
    Type: Application
    Filed: August 13, 2008
    Publication date: February 18, 2010
    Inventor: Michael Pilsl