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Dual, Crossing-Symmetric Amplitude with Mandelstam Analyticity
47
Citations
3
References
1971
Year
Spectral TheoryRegge TrajectoriesEngineeringPhysicsQuantum Field TheoryWave ScatteringHigh-frequency ApproximationSecond-sheet PolesAlgebraic AnalysisInverse Scattering TransformsCrossing-symmetric AmplitudeIntegrable SystemTheta FunctionRegge Asymptotic Behavior
We present a class of scattering amplitudes which are dual and crossing symmetric, have Regge asymptotic behavior and second-sheet poles for resonances in all channels, and satisfy a Mandelstam representation with correct double-spectral-function boundaries. The Regge trajectories and residues are essentially arbitrary.
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