CAJ | 학술논문

为了解不同压力比下的汽蚀特性，该文采用试验与数值分析相结合的方法，测量不同出口压力下（0.25、0.4、0.5、0.6、0.7、0.8、0.9、1.0、1.1、1.2、1.3、1.35 MPa）的工作流体、吸入流体与混合流体的质量流量，得到压力比与混药比的特性曲线；采用Mixture模型中的Zwart-Gerber-Belamri汽蚀模型，分析了不同出口压力下的内部静压分布和气相分布；对试验值与仿真值进行拟合分析，拟合优度R2=0.9618，验证了模型的准确性；研究结果表明，当压力比大于0.6时，混药性能较差，甚至会出现逆流。当压力比在0.4～0.6之间时，混药比与压力比负相关。当压力比小于0.4时，混药比与压力比无关，即达到汽蚀混药比；在工作压力为2.0 MPa，吸入口压力为0下，当出口压力为0.8 MPa（压力比为0.4）时，内部流体发生汽蚀，且出口压力越低，汽蚀现象越严重。该研究为提高装置混药比稳定性能，保障流式混药装置高效运行提供理论依据。
위료해불동압력비하적기식특성，해문채용시험여수치분석상결합적방법，측량불동출구압력하（0.25、0.4、0.5、0.6、0.7、0.8、0.9、1.0、1.1、1.2、1.3、1.35 MPa）적공작류체、흡입류체여혼합류체적질량류량，득도압력비여혼약비적특성곡선；채용Mixture모형중적Zwart-Gerber-Belamri기식모형，분석료불동출구압력하적내부정압분포화기상분포；대시험치여방진치진행의합분석，의합우도R2=0.9618，험증료모형적준학성；연구결과표명，당압력비대우0.6시，혼약성능교차，심지회출현역류。당압력비재0.4～0.6지간시，혼약비여압력비부상관。당압력비소우0.4시，혼약비여압력비무관，즉체도기식혼약비；재공작압력위2.0 MPa，흡입구압력위0하，당출구압력위0.8 MPa（압력비위0.4）시，내부류체발생기식，차출구압력월저，기식현상월엄중。해연구위제고장치혼약비은정성능，보장류식혼약장치고효운행제공이론의거。
The jet mixing apparatus (JMA) is a vitally important part for mixing water with a pesticide, including a working nozzle, suction inlet, diffuser, thumb lock, case, end cap, one-way ball, inserts, etc. The Jet Mixing Apparatus is a simple device with no moving parts, where a high velocity flow (water) is used to pump a second fluid (pesticide). It was broadly used in large plant protection machinery. Its main property is efficiency and stability of the mixing ratio. Cavitation is a physical phenomenon in a Jet Mixing Apparatus happening at low pressure, seriously affecting the performance and wasting energy. In order to acquire the characteristic curve of the relation on the mixing ratio and pressure ratio, experimental and numerical analyses were used to measure the mass flow rate of working, intake, and mixed fluid. The test was conducted in the Key Laboratory of Modern Agricultural Equipment in accordance with the JB/T9782-1999 general test method for plant protection machinery. The outlet pressure was regulated to different levels (0.25, 0.4, 0.5, 0.6, 0.7, 0.8, 0.9, 1.0, 1.1, 1.2, 1.3, 1.35 MPa) by a throttle valve, an electronic scale for mass flow rate, a U mercury manometer for vacuum, which was at 2.0 MPa working pressure and normal atmosphere intake. The computational fluid dynamics (CFD)software ANSYS fluent 15.0 was used for numerical simulation of the cavitation. The Zwart-Gerber-Belamri cavitation model in mixture model was adopted to capture cavitation, and obtained the internal static pressure distribution and gas distribution contour under different outlet pressures. Water was set as the main phase, with density of 1000 kg/m3, and dynamic viscosity of 0.001 kg/(m·s). Water vapor was set as the second phase, with density of 0.02558 kg/m3, dynamic viscosity of 1.26×10-6, and the bubble radius of 0.01mm. Cavitation pressure was set 3 540 Pa. The two inlet boundary condition was set at pressure-inlet, turbulence intensity of 2%, and hydraulic diameter of 14 mm. The outlet boundary condition was set at pressure-outlet, turbulence intensity of 2%, and hydraulic diameter of 9 mm. A double precision solver and pressure velocity coupling algorithm was adopted. The pressure equation was discrete with two-order upwind, and other equations with the QUICK method. Calculation of residual was set for 10-6, using hybrid initialization to initialize. The experimental values and the simulated values were compared for fitting analysis, and the mathematical relationship between the experimental values and the simulated values was established. The fitting coefficient R2 was 0.9618, which verified the accuracy of the model. The results showed that JMA has poor performance even backflow when the pressure ratio was greater than 0.6. The static pressure on the central axis had no significant difference in a working nozzle at the different outlet pressures, negative pressure appeared at the nozzle exit, and the negative pressure zone increased with the decrease of the pressure ratio. The mixing ratio was negatively correlated with the pressure ratio when the pressure was between 0.4 to 0.6. The mixing ratio and pressure ratio were independent when the pressure ratio was less than 0.4, which was the cavitation mixing ratio. The cavitation happened at the outlet pressure of 0.8 MPa, and the lower the outlet pressure, the more severe the cavitation, which was under working pressure 2.0 MPa, and suction pressure zero. Numerical and experiment research of cavitation is a meaningful area for research for improving the efficiency of a jet mixing apparatus.