2019
DOI: 10.1115/1.4043235
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Transmission Line Modeling of Laminar Liquid Wave Propagation in Tapered Tubes

Abstract: This paper presents an improved method of time-domain modeling of pressure wave propagation through liquid media in rigid tapered pipes. The method is based on the transmission line model (TLM), which uses linear transfer functions and delays to calculate the pressures and/or flows at the pipe inlet and outlet. This method is computationally efficient and allows for variable rate simulation. The proposed form of the model differs from previous TLM models in the literature, allowing it to accurately model both … Show more

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Cited by 3 publications
(5 citation statements)
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“…where L is the lumped inductance and C is the lumped capacitance [14,23]. For the tapered-wall tube defined in this paper, the dissipation number is…”
Section: We Can Then Apply Open or Closed Boundary Conditions To Obtain The Transmission Matrix In The Formmentioning
confidence: 99%
See 1 more Smart Citation
“…where L is the lumped inductance and C is the lumped capacitance [14,23]. For the tapered-wall tube defined in this paper, the dissipation number is…”
Section: We Can Then Apply Open or Closed Boundary Conditions To Obtain The Transmission Matrix In The Formmentioning
confidence: 99%
“…The frequency-domain solution method presented here is computationally faster than existing gridded methods (such as the method of characteristics [13]), as it only calculates pressure and/or flow at the end-points of the tube. It can also be expected to be more accurate than time-domain solutions, such as the transmission line method (TLM), that require an approximation for the frequency-dependent friction terms [13][14][15]. While frequency-domain analytical solutions exist for tubes with tapered and non-tapered geometries [16][17][18], the authors are not aware of any such solution for the case where the wave speed varies.…”
Section: Introductionmentioning
confidence: 99%
“…pipe step contraction) would generate a forward propagating pressure wave. 39 In contrast, a sudden decrease would lead to backpropagation. In order to describe this issue precisely, the viscosity loss coefficient β is introduced as follows 39…”
Section: Integrated Model Of Gmm-fsvmentioning
confidence: 99%
“…The TLM for the block diagram (as shown in Figure 11) can be determined by setting different boundary conditions. Based on the TLM, E ( s ), F ( s ), and G ( s ) in the block diagram are represented by separated transfer functions as follows 39…”
Section: Integrated Model Of Gmm-fsvmentioning
confidence: 99%
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