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    Sound Pressure Slopes of Turbulent and Cavitating Liquids, and a Method to Predict Such Levels

    Source: ASME Open Journal of Engineering:;2024:;volume( 003 ):;issue: 00::page 31008-1
    Author:
    Baumann, Hans D.
    DOI: 10.1115/1.4065127
    Publisher: The American Society of Mechanical Engineers (ASME)
    Abstract: This paper presents an author-created, unique method called the ABC method to predict sound pressure of turbulent and cavitating liquids according to ISA Standard 75.17 and is measured 1 m from the outer wall of a downstream pipe, attached to the outlet of a valve [Baumann, 2023, “Method to Establish Sound and Acceleration Levels of High Pressure Reducing Valves,” ASME Open J. Eng. 2, p. 001000-1]. The purpose of this paper is to explain how such sound pressure levels are estimated. It is accomplished by adding the results of equations in sub-sectors A, B, and C, all in dBA. This gives the sound pressure of a given valve handling water and installed in a Schedule 40 steel pipe. Additional modifiers are shown to modify the ABC method results for other pipes or fluids. The method is open and entirely based on known fluid-mechanic and acoustic laws such as Newton’s and Lighthill’s. It is claimed that such methods will give prediction results superior to those expected using the current International Electrical Commission (IEC) Standard 60534-8-4 [Baumann, 1970, “On the Prediction of Aerodynamically Created Sound Pressure Levels of Control Valves,” ASME Paper WA/FE—28, Presented at the Annual ASME Winter Meeting, November]. A table is shown presenting test data which are compared to ABC method calculated values. Additional graphical information supporting such great prediction accuracy is also shown.
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      Sound Pressure Slopes of Turbulent and Cavitating Liquids, and a Method to Predict Such Levels

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    http://yetl.yabesh.ir/yetl1/handle/yetl/4302817
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    contributor authorBaumann, Hans D.
    date accessioned2024-12-24T18:49:27Z
    date available2024-12-24T18:49:27Z
    date copyright4/9/2024 12:00:00 AM
    date issued2024
    identifier issn2770-3495
    identifier otheraoje_3_031008.pdf
    identifier urihttp://yetl.yabesh.ir/yetl1/handle/yetl/4302817
    description abstractThis paper presents an author-created, unique method called the ABC method to predict sound pressure of turbulent and cavitating liquids according to ISA Standard 75.17 and is measured 1 m from the outer wall of a downstream pipe, attached to the outlet of a valve [Baumann, 2023, “Method to Establish Sound and Acceleration Levels of High Pressure Reducing Valves,” ASME Open J. Eng. 2, p. 001000-1]. The purpose of this paper is to explain how such sound pressure levels are estimated. It is accomplished by adding the results of equations in sub-sectors A, B, and C, all in dBA. This gives the sound pressure of a given valve handling water and installed in a Schedule 40 steel pipe. Additional modifiers are shown to modify the ABC method results for other pipes or fluids. The method is open and entirely based on known fluid-mechanic and acoustic laws such as Newton’s and Lighthill’s. It is claimed that such methods will give prediction results superior to those expected using the current International Electrical Commission (IEC) Standard 60534-8-4 [Baumann, 1970, “On the Prediction of Aerodynamically Created Sound Pressure Levels of Control Valves,” ASME Paper WA/FE—28, Presented at the Annual ASME Winter Meeting, November]. A table is shown presenting test data which are compared to ABC method calculated values. Additional graphical information supporting such great prediction accuracy is also shown.
    publisherThe American Society of Mechanical Engineers (ASME)
    titleSound Pressure Slopes of Turbulent and Cavitating Liquids, and a Method to Predict Such Levels
    typeJournal Paper
    journal volume3
    journal titleASME Open Journal of Engineering
    identifier doi10.1115/1.4065127
    journal fristpage31008-1
    journal lastpage31008-5
    page5
    treeASME Open Journal of Engineering:;2024:;volume( 003 ):;issue: 00
    contenttypeFulltext
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