Goertzel algorithm
Algorithm
The Goertzel algorithm is a technique in digital signal processing (DSP) for efficient evaluation of the individual terms of the discrete Fourier transform (DFT). It is useful in certain practical applications, such as recognition of dual-tone multi-frequency signaling (DTMF) tones produced by the push buttons of the keypad of a traditional analog telephone.
Nº Q1472192 ★★
Incomum · Saberes
Goertzel algorithm
Algorithm
The Goertzel algorithm is a technique in digital signal processing (DSP) for efficient evaluation of the individual terms of the discrete Fourier transform (DFT). It is useful in certain practical applications, such as recognition of dual-tone multi-frequency signaling (DTMF) tones produced by the push buttons of the keypad of a traditional analog telephone.
Na Wikipédia
Texto em inglês Ainda não há artigo no seu idioma: trecho em inglês.
The Goertzel algorithm is a technique in digital signal processing (DSP) for efficient evaluation of the individual terms of the discrete Fourier transform (DFT). It is useful in certain practical applications, such as recognition of dual-tone multi-frequency signaling (DTMF) tones produced by the push buttons of the keypad of a traditional analog telephone. The algorithm was first described by Gerald Goertzel in 1958. Like the DFT, the Goertzel algorithm analyses one selectable frequency component from a discrete signal. Unlike direct DFT calculations, the Goertzel algorithm applies a single real-valued coefficient at each iteration, using real-valued arithmetic for real-valued input sequences. For covering a full spectrum (except when using for continuous stream of data where coefficients are reused for subsequent calculations, which has computational complexity equivalent of sliding DFT), the Goertzel algorithm has a higher order of complexity than fast Fourier transform (FFT) algorithms, but for computing a small number of selected frequency components, it is more numerically efficient. The simple structure of the Goertzel algorithm makes it well suited to small processors and embedded applications. The Goertzel algorithm can also be used "in reverse" as a sinusoid synthesis function, which requires only 1 multiplication and 1 subtraction per generated sample.
Texto: Wikipédia em inglês, CC BY-SA 4.0. ·
Cartas próximas
-
D
DSS
Algorithm for digital signatures standardized by FIPS
Nº Q1224829 ★★
Sem ofertas
-
Algoritmo de Grover
Algoritmo quântico
Nº Q1028292 ★★
Sem ofertas
-
Transformada de Laplace
Transformada integral
Nº Q199691 ★★★★
Sem ofertas
-
Método de Newton–Raphson
Algoritmo para encontrar raízes
Nº Q374195 ★★★
Sem ofertas
-
Savitzky–Golay filter
Algorithm to smoothen data points
Nº Q1228952 ★★
Sem ofertas
-
Transformação de Box-Muller
Nº Q895514 ★
Sem ofertas
-
V
Viterbi algorithm
Algorithm
Nº Q83886 ★★
Sem ofertas
-
T
Transformada de Hough
Técnica matemática para captar formas geométricas em imagens digitais
Nº Q195076 ★
Sem ofertas
-
Transformer (aprendizado profundo)
Um modelo de aprendizagem de máquina do Google Brain
Nº Q85810444 ★★★★
Sem ofertas
-
Scale-invariant feature transform
Feature detection algorithm in computer vision
Nº Q767770 ★
Sem ofertas
-
DTMF
Nº Q941685 ★★★
Sem ofertas
-
K
Kabsch algorithm
Type of algorithm
Nº Q6344361 ★
Sem ofertas
-
M
Método de Brent
Nº Q905988 ★
Sem ofertas
-
Double Ratchet Algorithm
Cryptographic key management algorithm
Nº Q22079944 ★
Sem ofertas
-
M
Método Multigrid
Nº Q1413101 ★
Sem ofertas
-
Pohlig–Hellman algorithm
Algorithm for computing discrete logarithms
Nº Q1755812 ★
Sem ofertas
-
Algoritmo de Euclides
Nº Q230848 ★★★
Sem ofertas
-
Teorema de Norton
Nº Q651593 ★★
Sem ofertas