The patent badge is an abbreviated version of the USPTO patent document. The patent badge does contain a link to the full patent document.

The patent badge is an abbreviated version of the USPTO patent document. The patent badge covers the following: Patent number, Date patent was issued, Date patent was filed, Title of the patent, Applicant, Inventor, Assignee, Attorney firm, Primary examiner, Assistant examiner, CPCs, and Abstract. The patent badge does contain a link to the full patent document (in Adobe Acrobat format, aka pdf). To download or print any patent click here.

Date of Patent:
Nov. 27, 2018

Filed:

Aug. 03, 2016
Applicants:

Dolby Laboratories Licensing Corporation, San Francisco, CA (US);

Dolby International Ab, Amsterdam Zuidoost, NL;

Inventors:

Sunil Bharitkar, Sherman Oaks, CA (US);

Charles Q. Robinson, Piedmont, CA (US);

Vivek Kumar, San Bruno, CA (US);

Jeffrey Riedmiller, Penngrove, CA (US);

Christof Fersch, Neumarkt, DE;

Assignees:

Dolby Laboratories Licensing Corporation, San Francisco, CA (US);

Dolby International AB, Amsterdam Zuidoost, NL;

Attorney:
Primary Examiner:
Int. Cl.
CPC ...
H04B 3/36 (2006.01); G08B 6/00 (2006.01); G10L 19/16 (2013.01);
U.S. Cl.
CPC ...
G08B 6/00 (2013.01); G10L 19/167 (2013.01);
Abstract

Techniques for low bit rate parametric encoding of haptic-tactile signals. The techniques encompass a parametric encoding method. The parametric encoding method includes the steps of: for at least one frame of a plurality of frames of a source haptic-tactile signal, representing the source haptic-tactile signal in the frame as a set of parameters and according to a functional representation; and including the set of parameters in a bit stream that encodes the source haptic-tactile signal. The functional representation is based on one of a set of orthogonal functionals, or polynomial approximation. For example, the functional representation can be based on one of Chebyshev functionals of the first kind through order n, Chebyshev functionals of the second kind through order n, or k-th order polynomial approximation.


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