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Plane combustion wave

Piane Combustion Wave. See Combustion Wave Propagation in Vol 3, C433-R Ref J.H. Burgoyne F. Weinberg, A Method of Analysis of a plane Combustion Wave , 4th SyropGombstn, Williams Wilkins, Baltimore (1953), 294-302. ... [Pg.783]

A unified statistical model for premixed turbulent combustion and its subsequent application to predict the speed of propagation and the stmcture of plane turbulent combustion waves is available (29—32). [Pg.518]

MAF 24, 443-50(1950) CA 45, 8772(1951) (Present state and value of the hydrothermo-dynamic theory of explosions and shocks, I. The plane shock waves compressibility by shock without combustion) 17) Ibid 25, 421-624 923-1006(1951) (Thickness of shock waves and mechanism of inflammation in combustion waves) 18) T. VonKarmdn, Termotecnica (Milan) 5(2),... [Pg.537]

The quantity, h, in Equation 5 is not likely to be greatly different from its value in a plane adiabatic combustion wave. Taking x as the coordinate normal to such wave, h becomes the integral of the excess enthalpy per unit volume along the x-axis, so that the differential quotient, dh/dx, represents the excess enthalpy per unit volume in any layer, dx. Assuming the layer to be fixed with respect to a reference point on the x-axis, the mass flow passes through the layer in the direction from the unbumed, w, to the burned, 6, side at a velocity, S, transporting enthalpy at the rate Sdh/dx. Because the wave is in the steady state, heat flows by conduction at the same rate in the opposite direction, so that... [Pg.21]

If we consider a combustion wave as an infinite plane moving through a reaction system, then with respect to the plane itself considered as stationary the unburiied gases move toward it at a velocity while far behind it the burned gases leave with a velocity Vh- The difference in velocities is due to the difference in densities of the burned and unburned gases, p and pw. The law of conservation of mass requires that the mass flow rate across any surface be constant, so that, if v is the linear gas velocity at any point with reference to the stationary flame front, the mass velocity Th = pv constant at every point and, in particular, far from the flame front on either side... [Pg.464]

Bartlma, F., and K. Schroder. 1986. The diffraction of a plane detonation wave at a convex corner. Combustion Flame 66 237-48. [Pg.291]

Dynamics of combustion products behind plane and spherical detonation wave fronts in explosives )... [Pg.725]


See other pages where Plane combustion wave is mentioned: [Pg.135]    [Pg.147]    [Pg.23]    [Pg.135]    [Pg.277]    [Pg.207]    [Pg.88]    [Pg.341]    [Pg.302]    [Pg.38]    [Pg.368]    [Pg.182]    [Pg.182]    [Pg.294]    [Pg.342]    [Pg.157]    [Pg.307]    [Pg.343]    [Pg.2]    [Pg.120]    [Pg.27]   


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