Skip to main content
Fachgebiete
Automobil + Motoren Bauwesen + Immobilien Business IT + Informatik Elektrotechnik + Elektronik Energie + Nachhaltigkeit Finance + Banking Management + Führung Marketing + Vertrieb Maschinenbau + Werkstoffe Versicherung + Risiko
DE
EN
Bücher
Zeitschriften
Themenseiten
Organisationspsychologie Projektmanagement Marketing Smart Manufacturing
Weitere Formate
Podcasts Webinare Technik Webinare Wirtschaft Kongresse Veranstaltungskalender Awards
Jetzt Einzelzugang starten
Zugang für Unternehmen
Referenzkunden
SLX-Digitalkonferenz: Zukunftswerkstatt 2024

Mehr Umsatz mit Top-Kontakten

Am 7. Mai erfahren Sie, wie Vertriebsteams Leadgenerierung, Leadnurturing und Leadstrategien effizient steuern können.
Erweiterte Suche
Anmelden
nach oben
Erschienen in:
Buchtitelbild

2018 | OriginalPaper | Buchkapitel

1. Cosine/Sine-Modulated Analysis/Synthesis Filter Banks

verfasst von : Vladimir Britanak, K. R. Rao

Erschienen in: Cosine-/Sine-Modulated Filter Banks

Verlag: Springer International Publishing

Einloggen

Aktivieren Sie unsere intelligente Suche, um passende Fachinhalte oder Patente zu finden.

search-config
loading …

Abstract

One of the topics in multi-rate digital signal processing is the theory and design of M-band (or M-channel) analysis and synthesis quadrature mirror filter (QMF) banks for sub-band signal decomposition and coding. They are also called M-band maximally decimated critically sampled QMF banks. The analysis QMF bank consists of M uniform and equally spaced channel filters to decompose the input signal into M sub-band signals. The synthesis QMF bank consists of channel filters to reconstruct the original signal exactly from sub-band signals, or to recover a signal which is nearly perfect approximation of the original signal. Historically, discovering the 2-band QMF banks in 1976 stimulated and started research activities leading to extending the theory of near-perfect and perfect reconstruction QMF banks for arbitrary number of sub-bands, to developing a family of near-perfect modulated filter banks (or pseudo-QMF banks) and perfect reconstruction modulated filter banks based on the concept of time domain aliasing cancellation.

Sie haben noch keine Lizenz? Dann Informieren Sie sich jetzt über unsere Produkte:

Springer Professional "Wirtschaft+Technik"

Online-Abonnement

Mit Springer Professional "Wirtschaft+Technik" erhalten Sie Zugriff auf:

  • über 102.000 Bücher
  • über 537 Zeitschriften

aus folgenden Fachgebieten:

  • Automobil + Motoren
  • Bauwesen + Immobilien
  • Business IT + Informatik
  • Elektrotechnik + Elektronik
  • Energie + Nachhaltigkeit
  • Finance + Banking
  • Management + Führung
  • Marketing + Vertrieb
  • Maschinenbau + Werkstoffe
  • Versicherung + Risiko

Jetzt Wissensvorsprung sichern!

Jetzt informieren

Springer Professional "Technik"

Online-Abonnement

Mit Springer Professional "Technik" erhalten Sie Zugriff auf:

  • über 67.000 Bücher
  • über 390 Zeitschriften

aus folgenden Fachgebieten:

  • Automobil + Motoren
  • Bauwesen + Immobilien
  • Business IT + Informatik
  • Elektrotechnik + Elektronik
  • Energie + Nachhaltigkeit
  • Maschinenbau + Werkstoffe




 

Jetzt Wissensvorsprung sichern!

Jetzt informieren

Springer Professional "Wirtschaft"

Online-Abonnement

Mit Springer Professional "Wirtschaft" erhalten Sie Zugriff auf:

  • über 67.000 Bücher
  • über 340 Zeitschriften

aus folgenden Fachgebieten:

  • Bauwesen + Immobilien
  • Business IT + Informatik
  • Finance + Banking
  • Management + Führung
  • Marketing + Vertrieb
  • Versicherung + Risiko




Jetzt Wissensvorsprung sichern!

Jetzt informieren
Nächstes Kapitel Audio Coding Standards, (Proprietary) Audio Compression Algorithms, and Broadcasting/Speech/Data Communication Codecs: Overview of Adopted Filter Banks
Literatur
1.
A.N. Akansu, R.A. Haddad, Multi-Resolution Signal Decomposition: Transforms, Subbands, Wavelets, Chaps. 3 and 4 2nd edn. (Academic, San Diego, CA, 2001)
2.
M. Bosi, R.E. Goldberg, Introduction to Digital Audio Coding and Standards (Springer Science+Business Media, New York, 2003)
3.
M. Bellanger, Digital Processing of Signals: Theory and Practice, 2nd edn. (Wiley, Chichester, 1989)MATH
4.
R.E. Crochiere, L.R. Rabiner, Multirate Digital Signal Processing (Prentice-Hall, Englewood Cliffs, NJ, 1983)
5.
N.J. Fliege, Multirate Digital Signal Processing: Multirate Systems, Filter Banks, Wavelets (Wiley, Chichester, 1994)MATH
6.
H.S. Malvar, Signal Processing with Lapped Transforms (Artech House, Norwood, MA, 1992)MATH
7.
V.K. Madisetti, D.B. Williams (eds.), The Digital Signal Processing Handbook (CRC, IEEE, Boca Raton, FL, 1998)
8.
A. Spanias, T. Painter, V. Atti, Audio Signal Processing and Coding (Wiley-Interscience, NJ, 2007)
9.
G. Strang, T. Nguyen, Wavelets and Filter Banks, Revised edn. (Wellesley, Cambridge Press, Wellesley, MA, 1997)MATH
10.
P.P. Vaidyanathan, Multirate Systems and Filter Banks (Prentice-Hall, Englewood Cliffs, NJ, 1993)MATH
11.
M. Vetterli, J. Kovačević, Wavelets and Subband Coding (Prentice-Hall, Englewood Cliffs, NJ, 1995)MATH
12.
G. Bi, Y. Zeng, Transforms and Fast Algorithms for Signal Analysis and Representations (Birkhäuser, Boston, 2004)MATH
13.
V. Britanak, P.C. Yip, K.R. Rao, Discrete Cosine and Sine Transforms: General Properties, Fast Algorithms and Integer Approximations (Academic, Elsevier, Amsterdam, 2007)
14.
K.R. Rao, P. Yip, Discrete Cosine Transform: Algorithms, Advantages, Applications (Academic, Boston, 1990)MATH
15.
M. Belanger, G. Bonnerot, M. Coudreuse, Digital filtering by polyphase network: application to sample rate alteration and filter banks. IEEE Trans. Acoust. Speech Signal Process. ASSP-24(2), 109–114 (1976)
16.
S.O. Aase, T.A. Ramstad, Parallel FIR filter banks for robust subband image coding, in Proceedings of the IEEE ICASSP’93, vol. V, Minneapolis, MN, April 1993, pp. 566–569
17.
J.L. Arrwood, M.J.T. Smith, Exact reconstruction analysis/synthesis filter banks with time-varying filters, in Proceedings of the IEEE ICASSP’93, vol. III, Minneapolis, MN, April 1993, pp. 233–236
18.
T.P. Barnwell, M.J.T. Smith, Filter banks for analysis-reconstruction systems: a tutorial, in Proceedings of the IEEE International Symposium on Circuits and Systems (ISCAS’90), New Orleans, LA, April–May 1990, pp. 1999–2003
19.
S.C. Chan, The generalized lapped transform (GLT) for sub-band coding applications, in Proceedings of the IEEE ICASSP’95, Detroit, MI, April 1995, pp. 1508–1511
20.
C.-K. Chen, J.-H. Lee, Design of quadrature mirror filters with linear phase in the frequency domain. IEEE Trans. Circuits Syst. II Analog Digit. Signal Process. 39(9), 593–605 (1992)MATH
21.
S.C. Chan, Quadrature modulated filter banks, in Proceedings of the IEEE International Symposium on Circuits and Systems (ISCAS’94), vol. 2, London, May 1994, pp. 501–504
22.
S. Cheung, J.S. Lim, Incorporation of biorthogonality into lapped transforms for audio compression, in Proceedings of the IEEE ICASSP’95, Detroit, MI, April 1995, pp. 3079–3082
23.
P.L. Chu, Quadrature mirror filter design for an arbitrary number of equal bandwidth channels. IEEE Trans. Acoust. Speech Signal Process. ASSP-33(1), 203–218 (1985)
24.
C.D. Creusere, S.K. Mitra, A simple method for designing high-quality prototype filters for M-band pseudo QMF banks. IEEE Trans. Signal Process. 43(4), (1995), 1005–1007
25.
R.V. Cox, The design of uniformly and nonuniformly spaced pseudoquadrature mirror filters. IEEE Trans. Acoust. Speech Signal Process. ASSP-34(5), 1090–1096 (1986)
26.
A. Croisier, D. Esteban, C. Galand, Perfect channel splitting by use of interpolation/decimation/tree decomposition techniques, in Proceedings of the International Conference on Information Science, Circuits and Systems, Patras, August 1976, pp. 443–446
27.
F. Cruz-Roldán, P. Amo-López, P. Martín-Martín, F. López-Ferreras, Alternating analysis and synthesis filters: a new pseudo-QMF bank. Digital Signal Process. 11(4), 329–345 (2001)
28.
F. Cruz-Roldán, F. López-Ferreras, P. Amo-López, J.D. Osés del Campo, Arbitrary-length spectral factor applied to the design of pseudo-QMF cosine-modulated filter banks. IEEE Trans. Circuits Syst. II Analog Digit. Signal Process. 48(3), 321–325 (2001)MATH
29.
R.L. de Queiroz, K.R. Rao, Time-varying lapped transforms and wavelet packets. IEEE Trans. Signal Process. 41(12), 3293–3305 (1993)MATH
30.
R.L. de Queiroz, T.Q. Nguyen, K.R. Rao, Generalized lapped orthogonal transforms. Electron. Lett. 30(2), 107–108 (1994)
31.
R.L. de Queiroz, T.Q. Nguyen, K.R. Rao, The GenLOT: generalized linear-phase lapped orthogonal transform. IEEE Trans. Signal Process. 44(3), 497–507 (1996)
32.
Z. Doganata, P.P. Vaidyanathan, T.Q. Nguyen, General synthesis procedures for FIR lossless transfer matrices, for perfect reconstruction multirate filter banks applications. IEEE Trans. Acoust. Speech Signal Process. 36(10), 1561–1574 (1988)MATH
33.
D. Esteban, C. Galand, Application of quadrature mirror filters to split band voice coding schemes, in Proceedings of the IEEE ICASSP’77, Hartford, CT, May 1977, pp. 191–195
34.
C.R. Galand, H.J. Nussbaumer, New quadrature mirror filter structures. IEEE Trans. Acoust. Speech Signal Process. ASSP-32(3), 522–531 (1984)
35.
C.R. Galand, H.J. Nussbaumer, Quadrature mirror filters with perfect reconstruction and reduced computational complexity, in Proceedings of the IEEE ICASSP’85, Tampa, FL, March 1985, pp. 525–529
36.
X.G. Gao, X.D. Wang, Z.Y. He, Cosine-modulated FIR filter banks with linear phase and paraunitary properties. Electron. Lett. 32(8), 723–724 (1996)
37.
R. Gluth, A unified approach to transform-based FIR filter-banks with special regard to perfect reconstruction systems, in Proceedings of the IEEE ICASSP’93, vol. III, Minneapolis, MN, April 1993, pp. 157–160
38.
R. Gluth, U. Heute, Analysis/synthesis filter banks based on generalized sinusoidal transforms with an application to speech coding, in Proceedings of the 6th European Signal Processing Conference (EUSIPCO’92), vol. 1, Brussels, August 1992, pp. 215–218
39.
R.A. Gopinath, C.S. Burrus, Some results in the theory of modulated filter banks and modulated wavelet tight frames. Appl. Comput. Harmon. Anal. 2(4), 303–326 (1995)MathSciNetMATH
40.
R.A. Gopinath, Factorization approach to time-varying filter banks and wavelets, in Proceedings of the IEEE ICASSP’94, vol. III, Adelaide, April 1994, pp. 109–112
41.
R.A. Gopinath, C.S. Burrus, Theory of modulated filter banks and modulated wavelet tight frames, in Proceedings of the IEEE ICASSP’93, vol. III, Minneapolis, MN, April 1993, pp. 169–172
42.
R.A. Gopinath, Modulated filter banks and wavelets: a general unified theory, in Proceedings of the IEEE ICASSP’96, vol. III, Atlanta, GA, May 1996, pp. 1586–1589
43.
R.A. Gopinath, C.S. Burrus, Factorization approach to unitary time-varying filter bank trees and wavelets. IEEE Trans. Signal Process. 43(3), 666–680 (1995)
44.
P.N. Heller, T. Karp, T.Q. Nguyen, A general formulation of modulated filter banks, IEEE Trans. Signal Process. 47(4), 986–1002 (1999)
45.
C. Herley, M. Vetterli, Orthogonal time-varying filter banks and wavelet packets. IEEE Trans. Signal Process. 42(10), 2650–2663 (1994)
46.
C. Herley, Boundary filters for finite-length signals and time-varying filter banks. IEEE Trans. Circuits Syst. II Analog Digit. Signal Process. 42(2), 102–114 (1995)
47.
P.H. Hoang, P.P. Vaidyanathan, Nonuniform multirate filter banks: theory and design, in Proceedings of the IEEE ICASSP’89, Glasgow, May 1989, pp. 371–374
48.
V.K. Jain, R.E. Chrochiere, A novel approach to the design of analysis/synthesis filter banks, in Proceedings of the IEEE ICASSP’83, Boston, MA, April 1983, pp. 228–231
49.
V.K. Jain, R.E. Chrochiere, Quadrature mirror filter design in the time domain. IEEE Trans. Acoust. Speech Signal Process. ASSP-32(2), 353–361 (1984)
50.
A. Jain, R. Saxena, S.C. Saxena, An improved and simplified design of cosine-modulated pseudo-QMF filterbanks. Digital Signal Process. 16(3), 225–232 (2006)
51.
J.D. Johnston, A filter family designed for use in quadrature mirror filter banks, in Proceedings of the IEEE ICASSP’80, Denver, CO, April 1980, pp. 291–294
52.
T. Karp, A. Mertins, G. Schuller, Efficient biorthogonal cosine-modulated filter banks. Signal Process. 81(5), 997–1016 (2001)MATH
53.
R.D. Koilpillai, P.P. Vaidyanathan, A new approach to the design of FIR perfect reconstruction QMF banks, in Proceedings of the IEEE International Symposium on Circuits and Systems (ISCAS’90), New Orleans, LA, April–May 1990, pp. 125–128
54.
R.D. Koilpillai, P.P. Vaidyanathan, Cosine-modulated FIR filter banks satisfying perfect reconstruction. IEEE Trans. Signal Process. 40(4), 770–783 (1992)
55.
R.D. Koilpillai, P.P. Vaidyanathan, A spectral factorization approach to pseudo-QMF design. IEEE Trans. Signal Process. 41(1), 82–92 (1993)MATH
56.
J. Kovačević, M. Vetterli, Time-varying modulated lapped transforms, in Proceedings of the 27th Asilomar Conference on Signals, Systems and Computers, vol. 1, Pacific Grove, CA, November 1993, pp. 481–485
57.
R.D. Koilpillai, P.P. Vaidyanathan, New results on cosine-modulated FIR filter banks satisfying perfect reconstruction, in Proceedings of the IEEE ICASSP’91, Toronto, May 1991, pp. 1793–1796
58.
Y.P. Lin, P.P. Vaidyanathan, Linear phase cosine modulated maximally decimated filter banks with perfect reconstruction. IEEE Trans. Signal Process. 43(11), 2525–2539 (1995)
59.
H.S. Malvar, Reduction of blocking effects in image coding with a lapped orthogonal transform, in Proceedings of the IEEE ICASSP’88, Glasgow, April 1988, pp. 781–784
60.
H.S. Malvar, The LOT: a link between block transform coding and multirate filter banks, in Proceedings of the IEEE International Symposium on Circuits and Systems (ISCAS’88), Espoo, June 1988, pp. 835–838
61.
H.S. Malvar, Pseudolapped orthogonal transform. Electron. Lett. 25(5), 312–314 (1989)
62.
H.S. Malvar, Lapped transforms for efficient transform/sub-band coding. IEEE Trans. Acoust. Speech Signal Process. ASSP-38(6), 969–978 (1990)
63.
H.S. Malvar, Modulated QMF filter banks with perfect reconstruction. Electron. Lett. 26(13), 906–907 (1990)
64.
H.S. Malvar, Lapped biorthogonal transforms for transform coding with reduced blocking and ringing artifacts, in Proceedings of the IEEE ICASSP’97, vol. 3, Munich, April 1997, pp. 2421–2424
65.
H.S. Malvar, Biorthogonal and nonuniform lapped transforms for transform coding with reduced blocking and ringing artifacts. IEEE Trans. Signal Process. 46(4), 1043–1053 (1998)MathSciNet
66.
H. Malvar, A modulated complex lapped transform and its applications to audio processing, in Proceedings of the IEEE ICASSP’99, Phoenix, AR, May 1999, pp. 1421–1424
67.
H.S. Malvar, D.H. Staelin, The LOT: transform coding without blocking effects. IEEE Trans. Acoust. Speech Signal Process. 37(4), 553–559 (1989)
68.
J. Masson, Z. Picel, Flexible design of computationally efficient near perfect QMF filter banks, in Proceedings of the IEEE ICASSP’85, Tampa, FL, March 1985, pp. 541–544
69.
J. Mau, Computationally efficient pseudo QMF filter bank for a multi-compatible HDTV codec, in Proceedings of the IEEE ICASSP’91, Toronto, May 1991, pp. 2849–2852
70.
J. Mau, Perfect reconstruction modulated filter banks, in Proceedings of the IEEE ICASSP’92, vol. IV, San Francisco, CA, April 1992, pp. 273–276
71.
J. Mau, Perfect reconstruction modulated filter banks: fast algorithms and attractive new properties, in Proceedings of the IEEE ICASSP’93, vol. III, Minneapolis, MN, April 1993, pp. 225–228
72.
J. Mau, Regular M-band modulated orthogonal transforms, in Proceedings of the IEEE ICASSP’94, vol. III, Adelaide, April 1994, pp. 125–128
73.
J. Mau, J. Valot, D. Minaud, Time-varying orthogonal filter banks without transient filters, in Proceedings of the IEEE ICASSP’95, Detroit, MI, April 1995, pp. 1328–1331
74.
H.S. Malvar, Extended lapped transforms: Properties, applications, and fast algorithms. IEEE Trans. Signal Process. 40(11), 2703–2714 (1992)MATH
75.
F. Mintzer, Filters for distortion-free two-band multirate filter banks. IEEE Trans. Acoust. Speech Signal Process. ASSP-33(3), 626–630 (1985)
76.
K. Nayebi, T.P. Barnwell, M.J.T. Smith, Low delay FIR filter banks: design and evaluation. IEEE Trans. Signal Process. 42(1), 24–31 (1994)
77.
K. Nayebi, T.P. Barnwell, M.J.T. Smith, Time domain filter bank analysis: a new design theory. IEEE Trans. Signal Process. 40(6), 1412–1429 (1992)MATH
78.
K. Nayebi, T.P. Barnwell, M.J.T. Smith, Time domain conditions for exact reconstruction in analysis/synthesis systems based on maximally decimated filter banks, in Proceedings of the 9th Annual Southeastern Symposium on System Theory, Clemson, SC, March 1987, pp. 498–503
79.
T.Q. Nguyen, P.N. Heller, Biorthogonal cosine-modulated filter bank, in Proceedings of the IEEE ICASSP’96, vol. III, Atlanta, GA, May 1996, pp. 1471–1474
80.
K. Nayebi, M.J.T. Smith, T.P. Barnwell, Analysis-synthesis systems based on time-varying filter banks structures, in Proceedings of the IEEE ICASSP’92, vol. IV, San Francisco, CA, April 1992, pp. 617–620
81.
K. Nayebi, T.P. Barnwell, M.J.T. Smith, Design and implementation of computationally efficient modulated filter banks, in Proceedings of the IEEE International Symposium on Circuits and Systems (ISCAS’91), vol. 1, Singapore, June 1991, pp. 650–653
82.
K. Nayebi, T.P. Barnwell, M.J.T. Smith, On the design of FIR analysis-synthesis filter banks with high computational efficiency. IEEE Trans. Signal Process. 42(4), 825–834 (1994)
83.
K. Nayebi, T.P. Barnwell, M.J.T. Smith, A general time domain analysis and design framework for exact reconstructing FIR analysis/synthesis filter banks, in Proceedings of the IEEE International Symposium on Circuits and Systems (ISCAS’90), New Orleans, LA, April–May 1990, pp. 2022–2025
84.
K. Nayebi, T.P. Barnwell, M.J.T. Smith, The time domain analysis and design of exactly reconstructing FIR analysis/synthesis filter banks, in Proceedings of the IEEE ICASSP’90, vol. 3, Alburquerque, NM, April 1990, pp. 1735–1738
85.
T.Q. Nguyen, R.D. Koilpillai, Theory and design of arbitrary-length cosine-modulated filter banks and wavelets satisfying perfect reconstruction. IEEE Trans. Signal Process. 44(3), 473–483 (1996)
86.
T.Q. Nguyen, Near-perfect-reconstruction pseudo-QMF Banks. IEEE Trans. Acoust. Speech Signal Process. ASSP-42(1), 65–76 (1994)
87.
T.Q. Nguyen, A class of generalized cosine-modulated filter banks, in Proceedings of the IEEE International Symposium on Circuits and Systems (ISCAS’92), vol. 2, San Diego, CA, May 1992, pp. 943–946
88.
T.Q. Nguyen, P.P. Vaidyanathan, Two-channel perfect reconstruction FIR QMF structures which yield linear phase FIR analysis and synthesis filters. IEEE Trans. Acoust. Speech Signal Process. ASSP-37(2), 676–690 (1989)
89.
T.Q. Nguyen, P.P. Vaidyanathan, Structures for M-channel perfect reconstruction FIR QMF banks which yield linear-phase analysis filters. IEEE Trans. Acoust. Speech Signal Process. ASSP-38(3), 433–446 (1990)MATH
90.
H.J. Nussbaumer, Pseudo QMF filter banks. IBM Tech. Discl. Bull. 24(6), 3081–3087 (1981)
91.
H.J. Nussbaumer, M. Vetterli, Computationally efficient QMF filter banks, in Proceedings of the IEEE ICASSP’84, San Diego, CA, March 1984, pp. 11.3.1–11.3.4
92.
H.J. Nussbaumer, M. Vetterli, Pseudo quadrature mirror filters, in Proceedings of the International Conference on Digital Signal Processing, Florence, September 1984, pp. 8–12
93.
M. Padmanabhan, K. Martin, Some further results on modulated/extended lapped transforms, in Proceedings of the IEEE ICASSP’92, vol. IV, San Francisco, CA, April 1992, pp. 265–268
94.
S.M. Phoong, P.P. Vaidyanathan, Time-varying filters and filter banks: some basic principles. IEEE Trans. Signal Process. 44(12), 2971–2988 (1996)
95.
S.M. Phoong, P.P. Vaidyanathan, Factorability of lossless time-varying filters and filter banks. IEEE Trans. Signal Process. 45(8), 1971–1986 (1997)
96.
S.M. Phoong, P.P. Vaidyanathan, A polyphase approach to time-varying filter banks, in Proceedings of the IEEE ICASSP’96, vol. III, Atlanta, GA, May 1996, pp. 1554–1557
97.
J.P. Princen, A.B. Bradley, Analysis/synthesis filter bank design based on time domain aliasing cancellation. IEEE Trans. Acoust. Speech Signal Process. ASSP-34(5), 1153–1161 (1986)
98.
J.P. Princen, A.W. Johnson, A.B. Bradley, Subband/transform coding using filter bank designs based on time domain aliasing cancellation, in Proceedings of the IEEE ICASSP’87, Dallas, TX, April 1987, pp. 2161–2164
99.
M. Poize, M. Rnaudin, P. Venier, A general time domain approach for the design of perfect reconstruction modulated filter banks, in Proceedings of the IEEE ICASSP’93, vol. III, Minneapolis, MN, April 1993, pp. 221–224
100.
R.L. Queiroz, K.R. Rao, Variable-block-size lapped transforms. IEEE Trans. Signal Process. 44(12), 3139–3142 (1996)
101.
T.A. Ramstad, Analysis/synthesis filter banks with critical sampling, in Proceedings of the International Conference on Digital Signal Processing, Florence, September 1984, pp. 130–134
102.
T.R. Ramstad, J.P. Tanem, Cosine-modulated analysis-synthesis filter bank with critical sampling and perfect reconstruction, in Proceedings of the IEEE ICASSP’91, Toronto, May 1991, pp. 1789–1792
103.
J.H. Rothweiler, Polyphase quadrature filters – A new subband coding technique, in Proceedings of the IEEE ICASSP’83, Boston, MA, April 1983, pp. 1280–1283
104.
T. Saramäki, A general class of cosine-modulated filter banks, in Proceedings of the 1st International Workshop on Transforms and Filter Banks, vol. 1, Tampere, February 1998, pp. 336–365
105.
M. Schnell, R. Geiger, M. Schmidt, M. Multrus, M. Mellar, J. Herre, G. Schuller, Low delay filter banks for enhanced low delay audio coding, in Proceedings of the IEEE Workshop on Applications of Signal Processing to Audio and Acoustics, New Paltz, NY, October 2007, pp. 235–238
106.
G. Schuller, T. Karp, Modulated filter banks with arbitrary system delay: efficient implementations and time-varying case. IEEE Trans. Signal Process. 48(3), 737–748 (2000)
107.
G.D.T. Schuller, M.J.T. Smith, New framework for modulated perfect reconstruction filter banks. IEEE Trans. Signal Process. 44(8), 1941–1954 (1996)
108.
G. Schuller, A new factorization and structure for cosine modulated filter banks with variable system delay, in Proceedings of the 30th Asilomar Conference on Signals, Systems and Computers, vol. 2, Pacific Grove, CA, November 1996, pp. 1310–1314
109.
G. Schuller, Time-varying filter banks with low delay for audio coding, in 105th AES Convention, San Francisco, CA, September 1998. Preprint #4809
110.
G. Schuller, Time-varying filter banks with variable system delay, in Proceedings of the IEEE ICASSP’97 3, Munich, April 1997, pp. 2469–2472
111.
G. Smart, A.B. Bradley, Filter bank design based on time domain aliasing cancellation with non-identical windows, in Proceedings of the IEEE ICASSP’94, vol. III, Adelaide, April 1994, pp. 181–184
112.
M.J.T. Smith, T.P. Barnwell, A procedure for designing exact reconstruction filter banks for tree-structured sub-band coders, in Proceedings of the IEEE ICASSP’84, San Diego, CA, March 1984, pp. 27.1.1–27.1.4
113.
M.J.T. Smith, T.P. Barnwell, A unifying framework for analysis/synthesis systems based on maximally decimated filter banks, in Proceedings of the IEEE ICASSP’85, Tampa, FL, March 1985, pp. 518–521
114.
M.J.T. Smith, T.P. Barnwell, Exact reconstruction for tree-structured sub-band coders. IEEE Trans. Acoust. Speech Signal Process. ASSP-34(3), 431–441 (1986)
115.
M.J.T. Smith, T.P. Barnwell, A new filter bank theory for time-frequency representation. IEEE Trans. Acoust. Speech Signal Process. ASSP-35(3), 314–327 (1987)
116.
I. Sogadar, K. Nayebi, T.P. Barnwell, M.J.T. Smith, Time-varying analysis-synthesis systems based on filter banks and post filtering. IEEE Trans. Signal Process. 43(11), 2512–2524 (1995)
117.
A.K. Soman, P.P. Vaidyanathan, T.Q. Nguyen, Linear-phase orthonormal filter banks, in Proceedings of the IEEE ICASSP’93, vol. III, Minneapolis, MN, April 1993, pp. 209–212
118.
A.K. Soman, P.P. Vaidyanathan, T.Q. Nguyen, Linear phase paraunitary filter banks: Theory, factorizations and design, IEEE Transactions on Signal Processing 41(12), December 1993, pp. 3480–3496MATH
119.
I. Sodagar, K. Nayebi, T.P. Barnwell, Time-varying filter banks and wavelets, IEEE Trans. Signal Process. 42(11), 2983–2996 (1994)
120.
T.D. Tran, R. de Queiroz, T.Q. Nguyen, The generalized lapped biorthogonal transform, in Proceedings of the IEEE ICASSP’98, Seattle, WA, May 1998, pp. 1441–1444
121.
P.P. Vaidyanathan, P.-Q. Hoang, The perfect reconstruction QMF bank: new architectures, solutions, and optimization strategies, in Proceedings of the IEEE ICASSP’87, Dallas, TX, April 1987, pp. 2169–2172
122.
P.P. Vaidyanathan, Theory and design of M-channel maximally decimated quadrature mirror filters with arbitrary M, having the perfect reconstruction property. IEEE Trans. Acoust. Speech Signal Process., ASSP-35(4), 476–492 (1987)MATH
123.
P.P. Vaidyanathan, Quadrature mirror filter banks, M-band extensions and perfect reconstruction techniques. IEEE ASSP Mag. 4(3), 4–20 (1987)
124.
P.P. Vaidyanathan, Multirate digital filters, filter banks, polyphase networks, and applications: a tutorial. Proc. IEEE 78(1), 56–93 (1990)
125.
P.P. Vaidyanthan, K. Swaminathan, Alias-free, real-coefficients M-band QMF banks for arbitrary M. IEEE Trans. Circuits Syst. CAS-34(12), 1485–1496 (1987)
126.
P.P. Vaidyanathan, Z. Doganata, T.Q. Nguyen, More results on the perfect reconstruction problem in M-band parallel QMF banks, in Proceedings of the IEEE International Symposium on Circuits an Systems (ISCAS’87), Philadephia, PA, May 1987, pp. 847–850
127.
P.P. Vaidyanathan, P.Q. Hoang, Lattice structures for optimal design and robust implementation of two-channel perfect-reconstruction QMF banks. IEEE Trans. Acoust. Speech Signal Process. ASSP-36(1), 81–94 (1988)
128.
P.P. Vaidyanathan, T.Q. Nguyen, Z. Doganata, T. Saramäki, Improved technique for design of perfect reconstruction FIR QMF banks with lossless polyphase matrices. IEEE Trans. Acoust. Speech Signal Process. ASSP-37(7), 1042–1056 (1989)
129.
P. Vary, G. Wackersreuther, A unified approach to digital polyphase filter banks. AEU Int. J. Electron. Commun. 37(1/2), 29–34 (1983)
130.
M. Vetterli, Filter banks allowing perfect reconstruction. Signal Process. 10(3), 219–244 (1986)MathSciNet
131.
M. Vetterli, A theory of multirate filter banks. IEEE Trans. Acoust. Speech Signal Process. ASSP-35(3), 356–372 (1987)
132.
M. Vetterli, D.J. Le Gall, Perfect reconstruction FIR filter banks: lapped transforms, pseudo QMF’s and paraunitary matrices, in Proceedings of the IEEE International Symposium on Circuits and Systems (ISCAS’88), Espoo, June 1988, pp. 2249–2253
133.
M. Vetterli, D.J. Le Gall, Perfect reconstruction FIR filter banks: some properties and factorizations. IEEE Trans. Acoust. Speech Signal Process. ASSP-37(7), 1057–1071 (1989)
134.
A. Viholainen, J. Alhava, M. Renfors, Efficient implementation of complex modulated filter banks using cosine and sine modulated filter banks. EURASIP J. Appl. Signal Process. Article ID 58564, 1–10 (2006)MATH
135.
A. Viholainen, J. Alhava, M. Renfors, Efficient implementation of 2× oversampled exponentially modulated filter banks. IEEE Trans. Circuits Syst. Express Briefs 53(10), 1138–1142 (2006)MATH
136.
G. Wackersreuther, A novel approach to the design of filters for filter banks, in Proceedings of the IEEE ICASSP’85, Tampa, FL, March 1985, pp. 73–76
137.
G. Wackersreuther, On the design of filters for ideal QMF and polyphase filter banks. AEU Int. J. Electron. Commun. 39(2), 123–130 (1985)
138.
G. Wackersreuther, Some new aspects of filters for filter banks, IEEE Trans. Acoust. Speech Signal Process. ASSP-34, 1182–1200 (1986)
139.
G. Wang, The most general time-varying filter bank and time-varying lapped transforms. IEEE Trans. Signal Process. 54(10), 3775–3789 (2006)MATH
140.
G. Wang, Analysis of M-channel time-varying filter banks. Digital Signal Process. 18(2), 127–147 (2008)
141.
G. Wang, Time-varying discrete-time signal expansions as time-varying filter banks. IET Signal Process. 3(5), 353–367 (2009)MathSciNet
142.
G. Wang, U. Heute, Time-varying MMSE modulated lapped transform and its applications to transform coding for speech and audio signals. Signal Process. 82(9), 1283–1304 (2002)MATH
143.
G. Wang, Time-varying cosine-modulated filter banks. Digital Signal Process. 15(3), 237–254 (2005)MathSciNet
144.
H. Xu, W.S. Lu, A. Antoniou, Efficient iterative design method for cosine-modulated QMF banks. IEEE Trans. Signal Process. 44(7), 1657–1667 (1996)
Metadaten
Titel
Cosine/Sine-Modulated Analysis/Synthesis Filter Banks
verfasst von
Vladimir Britanak
K. R. Rao
Copyright-Jahr
2018
Buch
Cosine-/Sine-Modulated Filter Banks

Print ISBN: 978-3-319-61078-8

Electronic ISBN: 978-3-319-61080-1

Copyright-Jahr: 2018

DOI
https://doi.org/10.1007/978-3-319-61080-1_1

Neuer Inhalt

    Bildnachweise