Outline of Fourier Analysis : Including problems with step by step solutions (Registro nro. 49410)

Detalles MARC
000 -LIDER
Campo de control de longitud fija 02028nam a2200169Ia 4500
005 - FECHA Y HORA DE ULTIMA TRANSACCION
Campo de control 20241211205612.0
008 - ELEMENTOS DE LONGITUD FIJA--INFORMACION GENERAL
Campo de control de longitud fija 241211s1967 xx 000 0 und d
020 ## - INTERNATIONAL STANDARD BOOK NUMBER
ISBN fcnm172
082 ## - NUMERO DE CLASIFICACION DECIMAL DEWEY
Número de clasificación 515.2443/H97
100 ## - ASIENTO PRINCIPAL--NOMBRE PERSONAL
Nombre personal Hsu, Hwei P.
245 #0 - TITULO
Título Outline of Fourier Analysis : Including problems with step by step solutions
250 ## - MENCION DE EDICION
Mención de edición 1 Ed.
260 ## - PUBLICACION, DISTRIBUCION, ETC.
Lugar de publicación New Your :
Nombre del editor Unitech Division,
Fecha de publicación 1967
300 ## - DESCRIPCION FISICA
Páginas 344 páginas
505 ## - NOTA DE CONTENIDO
Nota de contenido 1.Fourier series, 13. 2.Periodic functions. 3.Fourier series. 4.Properties of sine and cosine orthogonal functions. 5.Evaluation of Fourier coefficients. 6.Approximation by the finite Fourier series. 7.Convergence of Fourier series the dirichlet conditions. 8.Differentiation and integration of Fourier series. 9.Analysis of periodic waveforms, 41 10.Waveform symmetry. 11.Fourier coefficients of symmetrical waveforms. 12.Fourier expansion of a function over a finite interval 13.The impulse function. 14.Fourier series of derivatives of discontinuous periodic functions. 15.Evaluation of Fourier coefficients by differentiation. 16.Discrete frequency spectra, 77. 17.Introduction. 18.Complex form of the Fourier series. 19.The orthogonality of the complex 20.Fourier series functions. 21.Evaluation of complex Fourier coefficients by use of function. 22.Power content of a periodic function parsevals theorem. 23.Fourier integral and continuous spectra, 99. 24.Fourier transforms of special functions, 135. 25.Application to linear systems, 159. 26.Applications to communication theory, 197. 27.Applications to boundary value problems, 235. 28.Miscellaneous application of the Fourier transform, 273 29.Appendices, 313. 30.Convergence of the Fourier series and Gibbs phenomenon, 313. 31.Relationship between the Fourier and Laplace transforms, 325. 32.The three forms of a Fourier series, 333. 33.Summary of symmetry conditions, 334. 34.Properties of Fourier transforms, 335. 35.Properties of Fourier transform, 337. 36.Fourier transforms of generalized functions, 339.
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