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. 10, 2020

Filed:

Jun. 04, 2018
Applicant:

Lester F. Ludwig, San Antonio, TX (US);

Inventor:

Lester F. Ludwig, San Antonio, TX (US);

Assignee:

Other;

Attorney:
Primary Examiner:
Int. Cl.
CPC ...
G10L 19/02 (2013.01); G10L 19/022 (2013.01); G10L 25/03 (2013.01); G10L 25/45 (2013.01); G10L 19/16 (2013.01); G10L 25/48 (2013.01); G10L 19/26 (2013.01); G10L 13/08 (2013.01);
U.S. Cl.
CPC ...
G10L 19/022 (2013.01); G10L 13/08 (2013.01); G10L 19/167 (2013.01); G10L 19/26 (2013.01); G10L 25/48 (2013.01);
Abstract

A numerical sound synthesis method for representing data as audio for use in data sonification employing a Hilbert Space eigenfunction model of human auditory perception is described. The synthesis method comprises approximating an eigenfunction equation representing a model of human hearing, calculating the approximation to each of a plurality of eigenfunctions from at least one aspect of the eigenfunction equation, and storing the approximation to each of a plurality of eigenfunctions. The approximation to each of a plurality of eigenfunctions represents a perception-oriented basis functions for mathematically representing audio information in a Hilbert-space representation of an audio signal space. The model of human hearing can include a bandpass operation with a bandwidth having the frequency range of human hearing and a time-limiting operation approximating the time duration correlation window of human hearing. In an embodiment, the approximated eigenfunctions comprise a convolution of a prolate spheroidal wavefunction with a trigonometric function.


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