K. J. Ebeling, “K-distributed spatial intensity derivatives in monochromatic speckle patterns,” Opt. Commun. 35, 323–326 (1980).

[CrossRef]

N. Takai, T. Iwai, T. Ushizaka, and T. Asakura, “Zero crossing study on dynamic properties of speckle,” J. Opt. 11, 93–101 (1980).

[CrossRef]

Each term of the summations in Eqs. (7) and (16) is a K distribution when it has a unit area. The K distribution quoted in several places [for example, E. Jakeman, “On the statistics of K-distributed noise” J. Phys. A 13, 31–48 (1980)] is a type of xn+1Kn(x) (n is an integer), whereas the K distribution derived here is a type of xn+1/2Kn+1/2(x). The K distribution obtained in this paper is somewhat different from previous K distributions.

[CrossRef]

K. J. Ebeling, “Statistical properties of spatial derivatives of the amplitude and intensity of monochromatic speckle patterns,” Opt. Acta 26, 1505–1523 (1979).

[CrossRef]

K. J. Ebeling, “Experimental investigation of some statistical properties of monochromatic speckle patterns,” Opt. Acta 26, 1345–1349 (1979).

[CrossRef]

N. Takai, T. Iwai, T. Ushizaka, and T. Asakura, “Zero crossing study on dynamic properties of speckle,” J. Opt. 11, 93–101 (1980).

[CrossRef]

J. Ohtsubo and T. Asakura, “Statistical properties of the sum of partially developed speckle patterns,” Opt. Lett. 1, 98–100 (1977).

[CrossRef]
[PubMed]

J. Ohtsubo and T. Asakura, “Statistical properties of laser speckle produced in the diffraction field,” Appl. Opt. 16, 1742–1752 (1977).

[CrossRef]
[PubMed]

J. C. Dainty, “Coherent addition of a uniform beam to a speckle pattern,” J. Opt. Soc. Am. 62, 595–596 (1972).

[CrossRef]

J. C. Dainty, Laser Speckle and Related Phenomena (Springer-Verlag, Berlin, 1975).

J. C. Dainty, Progress in Optics, E. Wolf, ed. (North-Holland, Amsterdam1976), Vol. 14.

K. J. Ebeling, “K-distributed spatial intensity derivatives in monochromatic speckle patterns,” Opt. Commun. 35, 323–326 (1980).

[CrossRef]

K. J. Ebeling, “Statistical properties of spatial derivatives of the amplitude and intensity of monochromatic speckle patterns,” Opt. Acta 26, 1505–1523 (1979).

[CrossRef]

K. J. Ebeling, “Experimental investigation of some statistical properties of monochromatic speckle patterns,” Opt. Acta 26, 1345–1349 (1979).

[CrossRef]

I. S. Gradshteyn and I. M. Ryzhik, Table of Integrals, Series, and Products (Academic, New York, 1980).

N. Takai, T. Iwai, T. Ushizaka, and T. Asakura, “Zero crossing study on dynamic properties of speckle,” J. Opt. 11, 93–101 (1980).

[CrossRef]

Each term of the summations in Eqs. (7) and (16) is a K distribution when it has a unit area. The K distribution quoted in several places [for example, E. Jakeman, “On the statistics of K-distributed noise” J. Phys. A 13, 31–48 (1980)] is a type of xn+1Kn(x) (n is an integer), whereas the K distribution derived here is a type of xn+1/2Kn+1/2(x). The K distribution obtained in this paper is somewhat different from previous K distributions.

[CrossRef]

I. S. Gradshteyn and I. M. Ryzhik, Table of Integrals, Series, and Products (Academic, New York, 1980).

N. Takai, T. Iwai, T. Ushizaka, and T. Asakura, “Zero crossing study on dynamic properties of speckle,” J. Opt. 11, 93–101 (1980).

[CrossRef]

N. Takai, T. Iwai, T. Ushizaka, and T. Asakura, “Zero crossing study on dynamic properties of speckle,” J. Opt. 11, 93–101 (1980).

[CrossRef]

N. Takai, T. Iwai, T. Ushizaka, and T. Asakura, “Zero crossing study on dynamic properties of speckle,” J. Opt. 11, 93–101 (1980).

[CrossRef]

Each term of the summations in Eqs. (7) and (16) is a K distribution when it has a unit area. The K distribution quoted in several places [for example, E. Jakeman, “On the statistics of K-distributed noise” J. Phys. A 13, 31–48 (1980)] is a type of xn+1Kn(x) (n is an integer), whereas the K distribution derived here is a type of xn+1/2Kn+1/2(x). The K distribution obtained in this paper is somewhat different from previous K distributions.

[CrossRef]

K. J. Ebeling, “Statistical properties of spatial derivatives of the amplitude and intensity of monochromatic speckle patterns,” Opt. Acta 26, 1505–1523 (1979).

[CrossRef]

K. J. Ebeling, “Experimental investigation of some statistical properties of monochromatic speckle patterns,” Opt. Acta 26, 1345–1349 (1979).

[CrossRef]

K. J. Ebeling, “K-distributed spatial intensity derivatives in monochromatic speckle patterns,” Opt. Commun. 35, 323–326 (1980).

[CrossRef]

J. C. Dainty, Laser Speckle and Related Phenomena (Springer-Verlag, Berlin, 1975).

J. C. Dainty, Progress in Optics, E. Wolf, ed. (North-Holland, Amsterdam1976), Vol. 14.

I. S. Gradshteyn and I. M. Ryzhik, Table of Integrals, Series, and Products (Academic, New York, 1980).