For a stable particle represented by an isolated propagator pole, the pole mass is defined by the pole at invariant momentum squared . It is a property of the complete propagator pole, distinct from an arbitrary running mass parameter defined in a renormalization scheme.
An unstable resonance generally has a complex pole, often parametrized as ; its real mass and width conventions must then be specified. A peak position in a measured distribution need not coincide exactly with that pole parameter because of backgrounds, thresholds and resolution. Confined fields or infrared-singular charged states require further qualifications before the simple isolated stable-particle picture applies. The pole location and the chosen field's pole residue are different quantities.

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The term "pole mass" is commonly used in the context of particle physics and refers to the mass of a particle as it would be measured in a specific way. More precisely, the pole mass is defined as the mass of a particle that corresponds to the position of the pole of the particle's propagator in a quantum field theory. The propagator describes how the particle behaves in terms of its interactions with other particles.