The noise generation of turbulent flames is governed by temporal changes of the total flame volume due to local heat release fluctuations. On the basis of the wave equation an expression for the relationship between the acoustic power and the heat release fluctuations is derived and a correlation function is obtained which reveals that the sound pressure level of flames is governed by the spatial coherence. Noise models rely on precise coherence information in terms of characteristic length scales, which are the measure of the acoustic efficiency of the flame. Since the published length scale information is scarce and inconsistent, length scales were measured for a number of laboratory flames using two measurement techniques developed for this purpose: A planar LIF-system with a repetition rate of 1 kHz acquires the instantaneous flame front position and heat release, whereas two chemiluminescence probes with an optics confining the measurement volume to a line of sight provide further spatial correlation data. For all flames investigated the length scales are smaller than the height of the burner exit annulus and they are of the order of the local flame brush thickness. Using the measured length scales, the coherent volume and the efficiency of the noise generation are calculated, which are three orders of magnitude higher than measured. However, the proper order of magnitude is obtained, if only the measured fluctuating part of the thermal power is used in the model and if the periodic formation of local zones with heat release overshoot and deficit are properly incorporated. Nomenclature A = Surface (m 2 ) c = Acoustic velocity (m/s) c p = Specific heat capacity (J/(kg K)) D = Diameter of the nozzle (m) D lance = Lance diameter (m) f = Frequency (Hz) h 0 k = Enthalpy of formation of species k (J/kg) h slot = Slot height of the burner nozzle (m) I = Acoustic intensity (Pa/m 2 ) K per = Correction factor for periodic effects (−) L = Length scale (m) Ma = Mach number (−) 30 J. WÄSLE ET AL. n = Number of species (−) N = Number of incoherent volumes (−) p = Pressure (Pa) p = Pressure fluctuation (Pa) P thermal = Thermal power (W) P ac = Acoustic power (W) q = Volumetric heat release fluctuation (W/m 3 ) Q = Heat release fluctuation (W) r = Radial direction, distance (m) r 0 = Intersection radius with abscissa (m) R = Gas constant (J/(kg K)) R i j = Correlation coefficient (−) Re = Reynolds number (−) s = Arbitrary signal s ac = Acoustic source (J/m 3 ) S = Swirl number (−) t = Time (s) T = Temperature (K) T i j = Lighthill's stress tensor (kg/(m s 2 )) u = Velocity (m/s) u = Velocity fluctuation, sound particle velocity (m/s) V = Volume (m 3 ) x = Distance between sources (m) x 0 = Position of observer (m) x s = Position of source (m) z = Axial direction (m) Z = Acoustic impedance (kg/(m 2 s)) Greek Letters γ = Relation of specific heat capacity (−) i j = Correlation function (−) * = Cross correlation function of the acoustic sources (J 2 /m 6 ) η = Efficiency (−) ρ = Density (kg/m 3 ) ρ e = Excess density (kg/m 3 ...