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A mathematical model for the prediction of the injected mass diagram of a S.I. engine gas injector

机译:用于预测S.I.发动机喷油器喷射质量图的数学模型

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A mathematical model of gaseous fuel solenoid injector for spark ignition engine has been realized and validated through experimental data. The gas injector was studied with particular reference to the complex needle motion during the opening and closing phases, which strongly affects the amount of fuel injected. As is known, in fact, when the injector nozzle is widely open, the mass flow depends only on the fluid pressure and temperature upstream the injector: this allows one to control the injected fuel mass acting on the "injection time" (the period during which the injector solenoid is energized). This makes the correlation between the injected fuel mass and the injection time linear, except for the lower injection times, where we experimentally observed strong nonlinearities. These nonlinearities arise by the injector outflow area variation caused by the needle bounces due to impacts during the opening and closing transients [1] and may seriously compromise the mixture quality control, thus increasing both fuel consumption and pollutant emissions, above all because the S.I. catalytic conversion system has a very low efficiency for non-stoichiometric mixtures. Moreover, in recent works [2, 3] we tested the simultaneous combustion of a gaseous fuel (compressed natural gas, CNG, or liquefied petroleum gas, LPG) and gasoline in a spark ignition engine obtaining great improvement both in engine efficiency and pollutant emissions with respect to pure gasoline operation mode; this third operating mode of bi-fuel engines, called "double fuel" combustion, requires small amounts of gaseous fuel, hence forcing the injectors to work in the non-monotonic zone of the injected mass diagram, where the control on air-fuel ratio is poor. Starting from these considerations we investigated the fuel injector dynamics with the aim to improve its performance in the low injection times range. The first part of this paper deals with the realization of a mathematical model for the prediction of both the needle motion and the injected mass for choked flow condition, while the second part presents the model calibration and validation, performed by means of experimental data obtained on the engine test bed of the internal combustion engine laboratory of the University of Palermo.
机译:通过实验数据,实现并验证了用于火花点火发动机的气体燃料螺线管喷射器的数学模型。对气体喷射器的研究特别参考了在打开和关闭阶段中复杂的针头运动,这会严重影响喷射的燃料量。众所周知,实际上,当喷油嘴大开时,质量流量仅取决于喷油嘴上游的流体压力和温度:这允许人们控制作用于“喷油时间”(喷油器电磁阀已通电)。这使喷射的燃料质量与喷射时间之间的相关性呈线性关系,除了较低的喷射时间外,在实验中我们观察到了强烈的非线性。这些非线性是由于在打开和关闭瞬态期间的冲击而由针弹跳引起的喷油器流出面积变化引起的[1],并且可能严重损害混合物的质量控制,从而增加了燃油消耗和污染物排放,尤其是因为SI催化转化系统对非化学计量混合物的效率非常低。此外,在最近的工作[2,3]中,我们测试了火花点火发动机中气体燃料(压缩天然气,CNG或液化石油气,LPG)和汽油的同时燃烧,从而在发动机效率和污染物排放方面均取得了很大的进步关于纯汽油运行模式;双燃料发动机的第三种工作模式称为“双燃料”燃烧,需要少量的气态燃料,因此迫使喷射器在喷射质量图的非单调区域中工作,在该区域中,空燃比得到控制很穷。从这些考虑出发,我们研究了燃油喷射器的动力学特性,旨在改善其在低喷射时间范围内的性能。本文的第一部分介绍了一个数学模型的实现,该模型可用于预测flow流条件下的针头运动和注射质量,而第二部分则通过利用从巴勒莫大学内燃机实验室的发动机试验台。

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