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Nonsteady burning phenomena of solid propellants - theory and experiments

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TLDR
In this paper, the non-steady burning of solid propellants was investigated both theoretically and experimentally, with attention to combustion instability, transient burning during motor ignition, and extinction by depressurization.
Abstract
: Non-steady burning of solid propellants was investigated both theoretically and experimentally, with attention to combustion instability, transient burning during motor ignition, and extinction by depressurization. The theory is based on a one-dimensional model of the combustion zone consisting of a thin gaseous flame and a solid heat up zone. The non-steady gaseous flame behavior is deduced from experimental steady burning characteristics; the response of the solid phase is described by the time-dependent Fourier equation. Solutions were obtained for dynamic burning rate, flame temperature, and burnt gas entropy under different pressure variations; two methods were employed. First, the equations were linearized and solved by standard techniques. Then, to observe nonlinear effects, solutions were obtained by digital computer for prescribed pressure variations. One significant result is that a propellant with a large heat evolution at the surface is intrinsically unstable under dynamic conditions even though a steady-state solution exists. Another interesting result is that the gas entropy amplitude and phase depend critically on the frequency of pressure oscillation and that either near-isentropic or near-isothermal oscillations may be observable. Experiments with an oscillating combustion chamber and with a special combustor equipped for sudden pressurization tend to support the latter conclusion. (Author)

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Citations
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Journal ArticleDOI

A review of calculations for unsteady burning of a solid propellant.

TL;DR: A = E(l T^ admittance function, Eq. (1) sensitivity of gas phase to pressure changes specific heats of solid and gas activation energy for surface reaction E = ES/RTS enthalpy latent heat for surface reactions; Hp > 0 for exothermic s_urface reaction H = Hp/cT average mass flux fluctuation of mass flux at the surface index in the linear burning rate law, r = ap index in surface pyrolysis law as discussed by the authors.
Book

Solid propellant chemistry, combustion, and motor interior ballistics

TL;DR: In this article, the authors present in-depth coverage on a wide range of topics including advanced materials and non-traditional formulations; the chemical aspects of organic and inorganic components in relation to decomposition mechanisms, kinetics, combustion and modelling; safety issues, hazards and explosive characteristics; and experimental and computational interior ballistics research, including chemical information and the physics of the complex flow field.
Book Chapter

Prediction of the stability of unsteady motions in solid-propellant rocket motors

TL;DR: In this paper, the authors define specific heat of particle material as follows: C = specific heat, Cv = mass fraction of particles, Cm = p^/pg Cp = mass-averaged specific heat.
Journal ArticleDOI

Stability of Longitudinal Oscillations with Pressure and Velocity Coupling in a Solid Propellant Rocket

TL;DR: In this article, the stability boundary of a straight solid propellant rocket chamber has been investigated in the case of small amplitude standing waves, where both pressure and velocity coupling are accommodated, although the response function for velocity coupling is not yet known.
Journal ArticleDOI

Steady Deflagration of HMX With Simple Kinetics: A Gas Phase Chain Reaction Model

TL;DR: In this paper, a simplified, global, gas phase chain reaction kinetic mechanism is employed for modeling steady combustion of energetic solids, in particular HMX, and a closed-form solution is obtained, which is based on the activation energy asymptotics analysis of Lengelle in the condensed phase and the assumption of zero activation energy in the gas phase.
References
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Journal ArticleDOI

A review of calculations for unsteady burning of a solid propellant.

TL;DR: A = E(l T^ admittance function, Eq. (1) sensitivity of gas phase to pressure changes specific heats of solid and gas activation energy for surface reaction E = ES/RTS enthalpy latent heat for surface reactions; Hp > 0 for exothermic s_urface reaction H = Hp/cT average mass flux fluctuation of mass flux at the surface index in the linear burning rate law, r = ap index in surface pyrolysis law as discussed by the authors.
Journal ArticleDOI

A Simplified Model of Unstable Burning in Solid Propellants

TL;DR: An analysis of the surface temperature and hence mass flux, response of a solid propellant to a disturbance in gas pressure has been developed in this article, where stability conditions are obtained in terms of a few dimensionless parameters which depend upon the steady state conditions.
Journal ArticleDOI

Location of action of burning-rate catalysts in composite propellantcombustion.

TL;DR: HUG as mentioned in this paper is a Fortran-Fap Code for Computing Normal Shock and Detonation Parameters in Gases, which can be used to compute normal shock and detonation parameters in O2-H2 Mixtures.
Journal ArticleDOI

A comparison of analysis and experiment for solid propellant combustion instability

TL;DR: Combustion instability data with same solid propellants by T-burner and L super asterisk burner, discussing theoretical models of transient combustion as discussed by the authors, discussed theoretical models for transient combustion.

Calculation of the Admittance Function for a Burning Surface

TL;DR: In this paper, a detailed analysis of the admittance function for a burning surface is presented, which is a convenient expression of the response of a burning solid to pressure oscillations.
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