Downloadable Publications
- P.M. Woodworth,
Information Theory and the Design of Radar Receivers Proceedings of the IRE. Vol 39, Num 12, pp 1521-1524 (1951)
- P.M. Woodwarth, I.L. Davies,
Information theory and inverse probability in telecommunication Proceedings of the IEE - Part III: Radio and Communication Engineering. Vol 99, Num 58, pp 37-44 (1952)
- P.B. Borwein, R.A. Ferguson, A Complete description of Golay for lengths up to 100 Mathematics of Computation. Vol 73, Num 246, pp 967-985.
- R. A. Altes, Optimum Waveforms for Sonar Velocity Discrimination, Proceedings of the IEEE, pp. 1615-1617, Nov. 1971
- R. A. Altes, Some invariance properties of the wide-band ambiguity function, ESL Incorporated, Sunnyvale, CA, Dec. 1971
- R. A. Altes, Target Position Estimation in Radar and Sonar, and Generalized Ambiguity Analysis for Maximum Likelihood Paramter Estimation, Proceedings of the IEEE, Vol. 67, No. 6, June 1979
- L. Auslander, I. Gertner, Wide-Band Ambiguity Function and ax+b Group
- M.
R. Bell, Information theory and RADAR waveform design, IEEE Transactions
on Information Theory, 1993
- J. Benedetto, "Constructive
approximation in waveform design" (book chapter), in Advances
in Constructive Approximation Theory, M. Neamtu and E. Saff, editors,
Nashboro Press, pp. 89-108, 2004
- J. Benedetto, S. Datta, Construction
of unimodular sequences with zero auto-correlation, Advances in Computational Mathematics 32, pp. 191 - 207, 2010
- J. Benedetto,
J. Donatelli, Ambiguity function and frame-theoretic properties of periodic
zero autocorrelation waveforms, IEEE J. Select. Topics
Signal Process., vol. 1, no. 1, pp. 6–20, June 2007
- J. Benedetto, J. Donatelli, Frames
and a vector-valued ambiguity function, in Proc. Asilomar Conf. Signals, Systems and Computers, Pacific Grove, CA, 2008
- J. Benedetto,
J. Donatelli, I. Konstantinidis, and C. Shaw, Zero autocorrelation
waveforms: a Doppler statistic and multifunction problems, ICASSP,
Toulouse, 2006, invited
- J.
Benedetto, J. Donatelli, I. Konstantinidis, C. Shaw, A
Doppler statistic for zero autocorrelation waveforms, 40th Annual Conference on Information Sciences and Systems, pp. 1403 - 1407, March 2006
- J. Benedetto, I. Konstantinidis, and M. Rangaswamy, Phase
coded waveforms and their design - the role of the ambiguity function,
IEEE Signal Processing Magazine, pp. 22-31, Jan. 2009
- J.
Benedetto, I. Kyriakides, I. Konstantinidis, D. Morrell, A. Papandreou-Suppappola, Target
tracking using particle filtering and CAZAC sequences , IEEE International
Waveform Diversity and Design, Pisa, (2007), invited
- J. Benedetto, J. Sugar-Moore, Geometric
properties of Shapiro–Rudin polynomials, Involve: A Journal of
Mathematics, vol. 2, no. 4, pp. 449-468, 2009
- J. Bertrand, P. Bertrand, Affine Time-Frequency Distributions
- J. Bertrand, P. Bertrand,Microwave imaging of time-varying radar targets, Inverse Problems 13, pp. 621-645, 1997
- J. Bertrand, P. Bertrand, The Concept of Hyperimage in Wide-Band Radar Imaging, IEEE Transactions on Geoscience and Remote Sensing, Vol. 34, No. 5, Sept. 1996
- S. Datta, Construction of zero autocorrelation stochastic waveforms
- V. P. Ipatov, Bindary Periodic
Sequences with Low Sidelobe Suppression Loss, Izvestiya VUZ. Radioelektronika,
Vol. 23, No. 1, pp. 20-25, 1980
- P. Jaming, The Phase Retrieval
Problem for the Radar Ambiguity Function and the Radar Ambiguity
Function for the Phase Retrieval Problem, RADAR 2010, Washington, DC
- George J. Linde, NRLabstracts Obituary, November 26, 2012
- C. Nunn, G. Coxson, Best-Known Autocorrelation Peak Sidelobe Levels for Binary Codes of Length 71 to 105
- C. Nunn, Constrained Optimization Applied To Pulse Compression Codes, And Filters
- C. Nunn, G. Coxson, Polyphase Pulse Compression Codes with Optimal Peak and Integrated Sidelobes
- J. Ovarlez, Cramer Rao Bound Computation for Velocity Estimation in the Broad-band Case Using the Mellin Transform, IEEE, 1993
- J. Ovarlez, Optimum Signal Synthesis for Time-Scale Estimation, IEEE, 1998
- A. Pezeshki, A. R. Calderbank, W. Moran, S. D. Howard, Doppler Resilient Waveforms with Perfect Autocorrelation
- P. Stoica, H. He, J. Li , New Algorithms for Designing Unimodular Sequences with Good Correlation Properties
- D. A. Swick, An Ambiguity Function Independent of Assumptions About Bandwidth and Carrier Frequency, NRL Report 6471
- D. A. Swick, A Review of Wideband Ambiguity Functions, NRL Report 6994
- P. M. Woodward, Information Theory and Inverse Probability in Telecommunication, Proceedings of the IEEE, Vol. 99, No. 58, pp. 37-44, March 1952
- P. M. Woodward, Information Theory and the Design of Radar Receivers, Proceedings of the I.R.E., 1951
- P. M. Woodward, Radar ambiguity analysis, Royal Radar Establishment,
Malvern, U.K., Tech. Rep. RRE Tech. Note 731, 1967
- P. M. Woodward, J.D. Lawson, The Theoretical Precision with which an Arbitrary Radiation-Pattern may be Obtained from a Source of Finite Size, 1948
- P. M. Woodward, Theory of Radar Information
Additional References
-
Johann Cigler.
Methods of summability and uniform distribution.
Compositio Math., 16:44-51, 1964.
-
S. W. Graham and G. Kolesnik.
van der Corput's Method of Exponential Sums, volume 126 of
London Mathematical Society Lecture Note Series.
Cambridge University Press, Cambridge, 1991.
-
Godfrey H. Hardy and Edward M. Wright.
An Introduction to the Theory of Numbers.
Oxford at the Clarendon Press, Oxford, fourth edition, 1965.
-
Edmund Hlawka.
The theory of uniform distribution.
A B Academic Publishers, Berkhamsted, 1984.
With a foreword by S. K. Zaremba, Translated from the German by Henry
Orde.
-
Norman E. Hurt.
Exponential sums and coding theory: A review.
Acta Applicandae Mathematicae, 46:49-91, 1997.
-
Kenneth Ireland and Michael Rosen.
A Classical Introduction to Modern Number Theory,
volume 84 of Graduate Texts in Mathematics.
Springer-Verlag, New York, second edition, 1990.
-
Ernst Jacobsthal.
Über die darstellung der primzahlen der form 4n + 1 als summe
zweier quadrate.
J. Reine Angew. Math., 132:238-245, 1907.
-
L. Kuipers and H. Niederreiter.
Uniform Distribution of Sequences.
Wiley-Interscience [John Wiley & Sons], New York, 1974.
-
Hans Salié.
Über die Kloostermanschen Summen S(u,v;q).
Math. Z., 34(1):91-109, 1932.
-
Masatsugu Tsuji.
On the uniform distribution of numbers mod. 1.
J. Math. Soc. Japan, 4:313-322, 1952.
-
I. M. Vinogradov.
The Method of Trigonometrical Sums in the Theory of
Numbers.
Dover Publications Inc., Mineola, NY, 2004.
Translated from Russian, revised and annotated by K. F. Roth and Anne
Davenport. Reprint of the 1954 translation.
-
André Weil.
On some exponential sums.
Proc. Nat. Acad. Sci. U. S. A., 34:204-207, 1948.
-
André Weil.
Sur les courbes algébriques et les variétés qui s'en
déduisent.
Actualités Sci. et Ind. no. 1041. Hermann, Paris, 1948.
-
M. Götz and A. Abel.
Design of infinite chaotic sequences with perfect correlation
properties.
In Proceedings of the 1998 IEEE International Symposium on
Circuits and Systems, volume 3, pages 279-282, 31 May - 3 June 1998.
-
W. O. Alltop.
Complex sequences with low periodic correlations.
IEEE Trans. on Information Theory, 26:350-354, 1980.
-
Louis Auslander and Paulo E. Barbano.
Communication codes and Bernoulli transformations.
Appl. Comput. Harmon. Anal., 5(2):109-128, 1998.
-
D. A. Bell.
Walsh functions and Hadamard matrices.
Electronics Letters, 2:340 - 341, 1966.
-
Mark R. Bell and Stephane Monrocq.
Diversity waveform signal proceesing for delay-Doppler measurement
and imaging.
Digital Signal Processing, 12(2/3):329-346, April/May 2002.
-
S. M. Tseng and Mark R. Bell.
Asynchronous multicarrier DS CDMA using mutually orthogonal and
complementary sets of waveforms.
IEEE Trans. on Comm., 48(1):53-59, January 2000.
-
John J. Benedetto.
Constructive approximation in waveform design.
In Advances in constructive approximation: Vanderbilt 2003,
Mod. Methods Math., pages 89-108. Nashboro Press, Brentwood, TN, 2004.
-
John J. Benedetto and Joseph F. Ryan.
Software package for CAZAC code generators and Doppler shift
analysis, 2004.
-
John J. Benedetto and Jeffrey J. Donatelli.
Ambiguity function and frame theoretic properties of periodic zero
autocorrelation waveforms.
IEEE J. Special Topics Signal Processing, 1:6-20, 2007.
-
John J. Benedetto and Somantika Datta.
Construction of infinite unimodular sequences with zero
autocorrelation.
Adv Comput Math, 32:191-207, 2010.
-
John J. Benedetto, Robert L. Benedetto, and Joseph T. Woodworth.
Björck CAZACs: theory, geometry, implementation, and waveform
ambiguity behavior.
preprint, 2011.
-
John J. Benedetto, Robert L. Benedetto, and Joseph T. Woodworth.
Optimal ambiguity functions and Weil's exponential sum bound.
2011.
-
John J. Benedetto, Ioannis Konstantinidis, and Muralidhar Rangaswamy.
Phase coded waveforms and their design - the role of the ambiguity
function.
IEEE Signal Processing Magazine, 26:22-31, January 2009.
-
Göran Björck.
Functions of modulus one on Zp whose Fourier transforms
have constant modulus.
In A. Haar memorial conference, Vol. I, II
(Budapest, 1985), volume 49 of Colloq. Math. Soc. János Bolyai,
pages 193-197. North-Holland, Amsterdam, 1987.
-
Göran Björck.
Functions of modulus one on Zn whose Fourier transforms
have constant modulus, and cyclic n-roots.
In Proc. of 1989 NATO Adv. Study Inst. on Recent Advances in
Fourier Analysis and its Applications, pages 131-140, 1990.
-
J. Björck and B. Saffari.
New classes of finite unimodular sequences with unimodular Fourier
transforms. Circulant Hadamard matrices with complex entries.
C. R. Acad. Sci., 320:319 - 324, 1995.
-
Leopold Bömer and Markus Antweiler.
Optimizing the aperiodic merit factor of binary arrays.
Signal Processing, 30(1):1-13, 1993.
-
P. Borwein, S.K.K. Choi, and S. Yazdani.
Extremal property of fekete polynomials.
Proceedings of the American Mathematical Society, 129:19-27,
2001.
-
V. S. Pless, W. C. Huffman, and R. A. Brualdi, editors.
Handbook of coding theory. Vol. I, II.
North-Holland, Amsterdam, 1998.
-
Claude Carlet and Alexander Pott, editors.
Sequences and Their Applications - SETA 2010 - 6th International
Conference, Paris, France, September 13-17, 2010. Proceedings, volume 6338
of Lecture Notes in Computer Science. Springer, 2010.
-
D. C. Chu.
Polyphase codes with good periodic correlation properties.
IEEE Transactions on Information Theory, 18:531-532, 1972.
-
H. Chung and P. V. Kumar.
A new general construction for generalized bent functions.
IEEE Transactions on Information Theory, 35(1):206, 1989.
-
R. L. Frank and S. A. Zadoff.
Phase shift pulse codes with good periodic correlation properties.
IRE Trans. Inf. Theory,, 8(6):381-382, 1962.
-
M. Götz and A. Abel.
Design of infinite chaotic sequences with perfect correlation
properties.
In Proceedings of the 1998 IEEE International Symposium on
Circuits and Systems, volume 3, pages 279-282, 31 May - 3 June 1998.
-
Solomon W. Golomb and Guang Gong.
Signal Design for Good Correlation.
Cambridge University Press, 2005.
-
Shamgar Gurevich, Ronny Haddani, and Nir Sochen.
The finite harmonic oscillator and its applications to sequences,
communication, and radar.
IEEE Trans. on Information Theory, 54:4239-4253, 2008.
-
Uffe Haagerup.
Orthogonal maximal abelian *-subalgebras of the n×n
matrices and cyclic n-roots.
In Operator algebras and quantum field theory (Rome, 1996),
pages 296-322. Int. Press, Cambridge, MA, 1997.
-
J. Hadamard.
Résolution d'une question relative aux déterminants.
Bulletin des Sciences Mathématiques, 17:240- 246, 1893.
-
Tor Helleseth and P. Vijay Kumar.
Sequences with low correlation.
In Vera S. Pless and W. Cary Huffman, editors, Handbook of
Coding Theory, Vol. I, II, chapter 21, pages 1765-1853. North-Holland,
Amsterdam, 1998.
-
K. J. Horadam.
Hadamard Matrices and Their Applications.
Princeton University Press, Princeton, NJ, 2007.
-
John R. Klauder.
The design of radar signals having both high range resolution and
high velocity resolution.
Bell System Technical Journal, 39:809-820, 1960.
-
John R. Klauder, A. C. Price, Sidney Darlington, and Walter J. Albersheim.
The theory and design of chirp radars.
Bell System Technical Journal, 39:745-808, 1960.
-
P.V. Kumar, R.A. Scholtz, and L.R. Welch.
Generalized bent functions and their properties.
J. Combin. Theory, A(40):90-107, 1985.
-
A. Milewski.
Periodic sequences with optimal properties for channel estimation and
fast start-up equalization.
IBM J. Res. Develop., 27(5):426-431, 1983.
-
Wai Ho Mow.
A new unified construction of perfect root-of-unity sequences.
In Proc. IEEE 4th International Symposium on Spread Spectrum
Techniques and Applications (Germany), pages 955-959, September 1996.
-
R. E. A. C. Paley.
On orthogonal matrices.
Journal of Mathematics and Physics, 12:311 -320, 1933.
-
Branislav M. Popovic.
Generalized chirp-like polyphase sequences with optimum correlation
properties.
IEEE Transactions on Information Theory, 38(4):1406-1409,
1992.
-
Branislav M. Popovic.
Fourier duals of Björck sequences.
In SETA, pages 253-258, 2010.
-
U. H. Rohrs and L. P. Linde.
Some unique properties and applications of perfect squares minimum
phase cazac sequences.
In Proc. South African Symp. on Communications and Signal
Processing, pages 155-160, 1992.
-
Bahman Saffari.
Some polynomial extremal problems which emerged in the twentieth
century.
In Twentieth century harmonic analysis-a celebration (Il
Ciocco, 2000), volume 33 of NATO Sci. Ser. II Math. Phys. Chem.,
pages 201-233. Kluwer Acad. Publ., Dordrecht, 2001.
-
Bahman Saffari.
Oral and email communications, 2004-2010.
-
J. J. Sylvester.
Thoughts on inverse orthogonal matrices, simultaneous sign
successions, and tessellated pavements in two or more colours, with
applications to newton's rule, ornamental tile-work, and the theory of
numbers.
Philosophical Magazine, 34:461-475, 1867.
-
Richard J. Turyn.
Sequences with small correlation.
In Error Correcting Codes (Proc. Sympos. Math. Res.
Center, Madison, Wis., 1968), pages 195-228. John Wiley, New York,
1968.
-
S. Ulukus and R. D. Yates.
Iterative construction of optimum signature sequence sets in
synchronous CDMA systems.
IEEE Trans. Inform. Theory, 47(5):1989-1998, 2001.
-
S. Verdú.
Multiuser Detection.
Cambridge University Press, Cambridge, UK, 1998.
-
A. J. Viterbi.
CDMA: Principles of Spread Spectrum Communication.
Addison-Wesley, 1995.
-
John J. Benedetto and Paulo J. S. G. Ferreira, editors.
Modern Sampling Theory.
Applied and Numerical Harmonic Analysis. Birkhäuser Boston Inc.,
Boston, MA, 2001.
-
J. J. Benedetto and M. Fickus.
Finite normalized tight frames.
Adv. Comp. Math., 18(2-4):357-385, 2003.
-
J. J. Benedetto, A. Powell, and Ö. Yilmaz.
Σ-Δ quantization and finite frames.
IEEE Trans. Inform. Theory, 2006.
-
P. L. Butzer and R. L. Stens.
Sampling theory for not necessarily band-limited functions: A
historical overview.
SIAM Review, 34(1):40-53, 1992.
-
P. G. Casazza and J. Kovacević.
Equal-norm tight frames with erasures.
Adv. Comput. Math., 18(2-4):387-430, 2003.
-
O. Christensen.
An Introduction to Frames and Riesz Bases.
Birkhäuser, 2003.
-
Paulo. J. S. G. Ferreira.
Approximating non-band-limited functions by nonuniform sampling
series.
In 1995 Workshop on Sampling Theory and Applications, pages
276-281, 1995.
-
Paulo. J. S. G. Ferreira.
Approximating non-band-limited functions by nonuniform sampling
series.
In 1995 Workshop on Sampling Theory and Applications, pages
276-281, 1995.
-
V. K. Goyal, J. Kovacević, and J. A. Kelner.
Quantized frame expansions with erasures.
Appl. Comput. Harmon. Anal., 10(3):203-233, 2001.
-
V. K. Goyal, J. Kovacević, and M. Vetterli.
Multiple description transform coding: Robustness to erasures using
tight frame expansions.
Proc. IEEE Int. Symp. on Inform. Theory, page 408, 1998.
-
V. K. Goyal, J. Kovacević, and M. Vetterli.
Quantized frame expansions as source-channel codes for erasure
channels.
Proc. IEEE Data Compression Conf., pages 326-335, 1999.
-
Thomas Strohmer and Robert W. Heath Jr.
Grassmannian frames with applications to coding and communications.
Appl. Comp. Harm. Anal., 14:257-275, 2003.
-
B. M. Hochwald, T. L. Marzetta, T. J. Richarson, W. Sweldens, and R. L.
Urbanke.
Systematic design of unitary space-time constellations.
IEEE Trans. Inform. Theory, 46(6):1962-1973, 2000.
-
R. B. Holmes and V. I. Paulsen.
Optimal frames for erasures.
Linear Algebra Appl., 377:31-51, 2004.
-
Farokh. Marvasti.
Nonuniform Sampling: Theory and Practice.
Springer Verlag, New York, 2001.
-
John J. Benedetto.
A multidimensional Wiener-Wintner theorem and spectrum
estimation.
Trans. Amer. Math. Soc., 327(2):833-852, 1991.
-
John J. Benedetto.
Harmonic Analysis and Applications.
CRC Press, Boca Raton, FL, 1997.
-
John J. Benedetto, Geoge Benke, and Ward Evans.
An n-dimensional Wiener-Plancherel formula.
Adv. in Appl. Math., 10(4):457-487, 1989.
-
John J. Benedetto and Wojciech Czaja.
Integration and Modern Analysis.
Birkhäuser Advanced Texts. Springer-Birkhäuser, New York, 2009.
-
Patrick Billingsley.
Convergence of probability measures.
Wiley Series in Probability and Statistics: Probability and
Statistics. John Wiley & Sons Inc., New York, second edition, 1999.
A Wiley-Interscience Publication.
-
Y. Z. Chen and K. Lau.
Harmonic analysis on functions with bounded means.
In Commutative harmonic analysis (Canton, NY, 1987), volume 91
of Contemp. Math., pages 165-175. Amer. Math. Soc., Providence, RI,
1989.
-
Y. Z. Chen and K. Lau.
Wiener transformation on functions with bounded averages.
Proc. Amer. Math. Soc., 108(2):411-421, 1990.
-
C. de Boor, K. Höllig, and S. Riemenschneider.
Box Splines.
Springer-Verlag, New York, 1993.
-
R. M. Dudley.
Real Analysis and Probability, volume 74 of Cambridge
Studies in Advanced Mathematics.
Cambridge University Press, Cambridge, 2002.
Revised reprint of the 1989 original.
-
Robert E. Edwards.
Fourier series. A Modern Introduction. Vol. 1, 2,
volume 64 of Graduate Texts in Mathematics.
Springer-Verlag, New York, second, original 1967 edition, 1979.
-
Lawrence C. Evans and Ronald F. Gariepy.
Measure theory and fine properties of functions.
Studies in Advanced Mathematics. CRC Press, Boca Raton, FL, 1992.
-
Karlheinz Gröchenig.
Foundations of time-frequency analysis.
Applied and Numerical Harmonic Analysis. Birkhäuser Boston Inc.,
Boston, MA, 2001.
-
Yitzhak Katznelson.
An Introduction to Harmonic Analysis.
Cambridge Mathematical Library. Cambridge University Press,
Cambridge, third, original 1968 edition, 2004.
-
Rodney Kerby.
The Correlation Function and the Wiener-Wintner
Theorem in Higher Dimension.
PhD thesis, University of Maryland, College Park, 1990.
-
Rodney Kerby.
personal communication, 2008.
-
P. Mattila.
Geometry of Sets and Measures in Euclidean spaces,
volume 44 of Cambridge Studies in Advanced Mathematics.
Cambridge University Press, Cambridge, 1995.
Fractals and rectifiability.
-
Peter S. Maybeck.
Stochastic models, estimation, and control. Vol. I, volume
141 of Mathematics in Science and Engineering.
Academic Press Inc. [Harcourt Brace Jovanovich Publishers], New York,
1979.
-
Svetlozar T. Rachev.
Probability metrics and the stability of stochastic models.
Wiley Series in Probability and Mathematical Statistics: Applied
Probability and Statistics. John Wiley & Sons Ltd., Chichester, 1991.
-
Walter Rudin.
Fourier Analysis on Groups.
Interscience Tracts in Pure and Applied Mathematics, No. 12.
Interscience Publishers (a division of John Wiley and Sons), New York-London,
1962.
-
F. Schipp, William R. Wade, and P. Simon.
Walsh Series, An Introduction to Dyadic Harmonic
Analysis.
Taylor & Francis, 1990.
-
A. N. Shiryaev.
Probability, volume 95 of Graduate Texts in Mathematics.
Springer-Verlag, New York, second edition, 1996.
Translated from the first (1980) Russian edition by R. P. Boas.
-
Elias M. Stein and Guido Weiss.
Introduction to Fourier Analysis on Euclidean spaces.
Princeton University Press, Princeton, N.J., 1971.
-
Joseph L. Walsh.
A closed set of normal orthogonal functions.
American Journal of Mathematics, 45:5-24, 1923.
-
N. Wiener.
Generalized harmonic analysis.
Acta Math., (55):117-258, 1930.
-
Norbert Wiener.
The Fourier Integral and Certain of its Applications.
Cambridge Mathematical Library. Cambridge University Press,
Cambridge, 1988.
Reprint of the 1933 edition. With a foreword by Jean-Pierre Kahane.
-
N. Wiener and A. Wintner.
On singular distributions.
J. Math. Phys., pages 233-246, 1939.
-
Henry W. Cole, editor.
Understanding Radar.
Blackwell Scientific Publications, Amsterdam, 1992.
-
David J. Griffiths.
Introduction to Electrodynamics.
Prentice Hall, New Jersey, 1999.
-
Matthew A. Herman and Thomas Strohmer.
High-resolution radar via compressed sensing.
IEEE Trans. on Signal Processing, 57:2275-2284, 2009.
-
Mark A. Richards, James A. Scheer, and William A. Holm, editors.
Principles of Modern Radar.
SciTech Publishing, Inc., Raleigh, NC, 2010.
-
Nadav Levanon.
Radar Principles.
John Wiley & Son Inc., 1988.
-
Nadav Levanon and Eli Mozeson.
Radar Signals.
Wiley Interscience, IEEE Press, 2004.
-
M. L. Long.
Radar Reflectivity of Land and Sea.
Artech House, 2001.
-
Bassem R. Mahafza and Atef Z. Elsherbeni.
MATLAB Simulations for Radar Systems Design.
Chapman & Hall/CRC, 2003.
-
F. E. Nathanson.
Radar Design Principles - Signal Processing and the
Environment.
SciTech Publishing Inc., Mendham, NJ, 1999.
-
Mark A. Richards.
Fundamentals of Radar Signal Processing.
McGraw-Hill Book Company, 2005.
-
Mark A. Richards, James A. Scheer, and William A. Holm, editors.
Principles of Modern Radar: Basic Principles.
SciTech Publishing Inc., Raleigh, NC, 2010.
-
Merrill I. Skolnik.
Introduction to Radar Systems.
McGraw-Hill Book Company, 1980.
-
George W. Stimson.
Airborne Radar.
SciTech Publishing, Inc., Mendham, New Jersey, 1998.
-
David E. Vakman.
Sophisticated Signals and the Uncertainty Principle in
Radar.
Springer-Verlag, New York, 1969.
-
Philip M. Woodward.
Theory of radar information.
IEEE Transactions on Information Theory, 1(1):108-113,
February 1953.
[ DOI |
http ]
-
F. Marvasti.
Nonuniform Sampling: Theory and Practice.
Springer Verlag, New York, 2001.
-
Ingrid. Daubechies.
Ten Lectures on Wavelets.
SIAM, 1992.
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