Goldberger and Tremain contributed to understanding the weak interactions in terms of these byinvestigating pion-muon decay. One of these valid for Langmuir waves with wavelength muchgreater than the Debye length is named for Bohm and Gross. Hilbert transform relations are oftencalled this due to where they were first used in physics. Kronig showed that these equations are anecessary and sufficient condition for strict causality. These equations express the real part of ageneralized (*) scattering amplitude as an integral involving the imaginary part. They includes one
Goldberger and Tremain contributed to understanding the weak interactions in terms of these byinvestigating pion-muon decay. One of these valid for Langmuir waves with wavelength muchgreater than the Debye length is named for Bohm and Gross. Hilbert transform relations are oftencalled this due to where they were first used in physics. Kronig showed that these equations are anecessary and sufficient condition for strict causality. These equations express the real part of ageneralized (*) scattering amplitude as an integral involving the imaginary part. They includes one thatconnects the frequency dependences of propagation and attenuation. For 10 points, name these equationsthat relate angular frequency and wave number and include one named for Kramers and Kronig.
Goldberger and Tremain contributed to understanding the weak interactions in terms of these byinvestigating pion-muon decay.
dispersion relations