Asymptotic Properties of Planar Duality Amplitudes

K. Kikkawa; John H. Schwarz

doi:10.1103/PhysRevD.1.724

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Asymptotic Properties of Planar Duality Amplitudes

K. Kikkawa^*

John H. Schwarz

Department of Physics, University of Wisconsin, Madison, Wisconsin 53706

Joseph Henry Laboratories, Princeton University, Princeton, New Jersey 07540

^*Present address: Department of Physics, University of Tokyo, Tokyo, Japan.

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Phys. Rev. D 1, 724 – Published 15 January, 1970

DOI: https://doi.org/10.1103/PhysRevD.1.724

Abstract

Planar duality amplitudes are shown to have Regge asymptotic behavior when $| s | \to \infty$ at any non-vanishing angle to the real axis with $t$ fixed. The asymptotic behavior of the amplitudes in the same $s$ limit with $u$ fixed is also investigated.

Original Article

Feynman-Like Diagrams Compatible with Duality. I. Planar Diagrams

K. Kikkawa, B. Sakita, and M. A. Virasoro

Phys. Rev. 184, 1701 (1969)

References (5)

K. Kikkawa, B. Sakita, and M. A. Virasoro, Phys. Rev. 184, 1701 (1969)
G. Veneziano, Nuovo Cimento 57A, 190 (1968)
K. Bardacki and H. Ruegg, Phys. Letters 28B, 342 (1968) M. A. Virasoro, Phys. Rev. Letters 22, 37 (1969) C. J. Goebel and B. Sakita, ibid. 22, 257 (1969) Chan Hong Mo and S. T. Tsou, Phys. Letters 28B, 485 (1969) Z. Koba and H. B. Nielson, Nucl. Phys. B10, 633 (1969)
[1]
S. Mandelstam, Phys. Rev. Letters 21, 1724 (1968) M. Suzuki, ibid. 23, 205 (1969)

[c1] K. Kikkawa, B. Sakita, and M. A. Virasoro, Phys. Rev. 184, 1701 (1969)

[c2] G. Veneziano, Nuovo Cimento 57A, 190 (1968)

[c3] K. Bardacki and H. Ruegg, Phys. Letters 28B, 342 (1968) M. A. Virasoro, Phys. Rev. Letters 22, 37 (1969) C. J. Goebel and B. Sakita, ibid. 22, 257 (1969) Chan Hong Mo and S. T. Tsou, Phys. Letters 28B, 485 (1969) Z. Koba and H. B. Nielson, Nucl. Phys. B10, 633 (1969)

[c4] [1]

[c5] S. Mandelstam, Phys. Rev. Letters 21, 1724 (1968) M. Suzuki, ibid. 23, 205 (1969)

Physical Review D

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Asymptotic Properties of Planar Duality Amplitudes

Abstract

Original Article

Feynman-Like Diagrams Compatible with Duality. I. Planar Diagrams

References (5)

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