Intermodulation products for -law biased wave rectifier for multiply frequency input

Author:
E. Feuerstein

Journal:
Quart. Appl. Math. **15** (1957), 183-192

MSC:
Primary 78.0X

DOI:
https://doi.org/10.1090/qam/92558

MathSciNet review:
92558

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Abstract | References | Similar Articles | Additional Information

Abstract: The intermodulation products obtained by passing the sum of sinusoids of amplitudes through a power rectifier of characteristic

**[1]**W. R. Bennett,*New results in the calculation of modulation products*, Bell System Tech. J.**12**, 228-243 (1933)**[2]**W. R. Bennett,*The biased ideal rectifier*, Bell System Tech. J.**26**, 139-169 (1947)**[3]**S. O. Rice,*Mathematical analysis of random noise, III and IV*, Bell System Tech. J.**24**, 52-162 (1945) MR**0011918****[4]**H. Kaufman,*Harmonic distortion in power law devices*, Math. Mag.**28**, 245-250 (1955) MR**1570742****[5]**R. L. Sternberg and H. Kaufman,*A general solution of the two-frequency modulation product problem I*, J. Math. and Phys.**32**, 233-242 (1953) MR**0061479****[6]**R. L. Sternberg,*A general solution of the two-frequency modulation product problem II, tables of the functions*, J. Math. and Phys.**33**, 68-79 (1954) MR**0061480****[7]**R. L. Sternberg,*A general solution of the two-frequency modulation product problem III, rectifiers and limiters*, J. Math. and Phys.**33**, 199-205 (1954) MR**0070453****[8]**R. L. Sternberg, J. S. Shipman and H. Kaufman,*Tables of Bennett functions for the two-frequency modulation product problem for the half-wave square law rectifier*, Quart. J. Mech. and Appl. Math.**8**, 457-467 (1955) MR**0074946****[9]**R. L. Sternberg, J. S. Shipman and W. B. Thurston,*Tables of Bennett functions for the two-frequency modulation product problem for the half-wave linear rectifier*, Quart. J. Mech. Appl. Math.**7**, 505-511 (1954) MR**0067571****[10]**J. S. Shipman,*On Middleton's paper, 'Some general results in the theory of noise through non-linear devices'*, Quart. Appl. Math.,**18**, 200-201 (1955) MR**0068773****[11]**G. N. Watson,*Theory of Bessel functions*, The University Press, 1948**[12]**W. Groebner and N. Hofreiter,*Integraltafel, Part II*, Springer Verlag, 1950**[13]**E. J. Jahnke, and F. Emde,*Tables of functions*, Chap. VIII, Sec. 2, Dover Publications, 1946

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Additional Information

DOI:
https://doi.org/10.1090/qam/92558

Article copyright:
© Copyright 1957
American Mathematical Society