2 edition of **investigation of flow-generated second harmonic oscillations in oscillatory duct flows.** found in the catalog.

investigation of flow-generated second harmonic oscillations in oscillatory duct flows.

Fouad Abdalla Ben Gashier

- 12 Want to read
- 18 Currently reading

Published
**1978**
by University of Salford in Salford
.

Written in English

**Edition Notes**

PhD thesis, Mechanical Engineering.

Series | D24171/78 |

ID Numbers | |
---|---|

Open Library | OL20406116M |

For single-harmonic oscillatory pipe flow, linear stability analysis for axisymmetric perturbations by Yang and Yih () also suggests linear stability to perturbations of this kind for all Reynolds numbers and periods of oscillation. As for steady pipe flow however, experiments (e.g. Eckmann and Grotberg ) show that transition to. An object on the end of a spring is oscillating in simple harmonic motion. If the amplitude of oscillation is doubled, how does this affect the oscillation period T and the object’s maximum speed v max? A. T and v max both double. B. T remains the same and v max doubles. C. T and v max both remain the same. D. T doubles and v max remains the.

Please go to Oscillatory flow mixing ln the innovation section of the web site Papers relevant to Oscillatory Flow are given below. and M.R. Mackley, On eddy motions near plates and ducts, induced by water waves and periodic flows. Phil. Trans. Roy. Soc. (Lond.) V, , (). won't repeat it in depth here. The basic idea is that simple harmonic motion follows an equation for sinusoidal oscillations: For a mass-spring system, the angular frequency, ω 0, is given by where m is the mass and k is the spring constant. Note that ω 0 does not depend on the amplitude of the harmonic motion. g 1.

Within living organisms, there are dozens of different periodic processes with periods from fractions of a second up to a year, etc. We begin by considering the simplest oscillating system – a harmonic oscillator. Free Harmonic Oscillations. An example of such a simple system is the mass \(m,\) attached to a spring of stiffness \(k\) (Figure. water waves, each water molecule also undergoes oscillatory motion, and again, there is no overall net motion.1 So needless to say, an understanding of oscillations is required for an understanding of waves. The outline of this chapter is as follows. In Section we discuss simple harmonic.

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An Investigation of Flow-Generated Second Harmonic Oscillations in Oscillatory Duct Flows. Author: Gashier, F. ISNI: Awarding Body: University of Salford Current Institution: University of Salford Date of Award: In Flow-induced Vibrations (Second Edition), Determination of flow excitation by compressors.

The suction/discharge flow variation in compressors (i.e. the oscillating flow) is derived based on the assumption that the pressure on the suction (discharge) side is constant and the valve opens (closes) method for reciprocating compressors is outlined below, since the.

Introduction The rectilinear oscillatory flow, of Newtonian viscous flow in straight round ducts was analyzed long ago [1] It was shown to be dependent on a single parameter, a Stokes number k=a '-wp/r) where q is the (constant real) shear %iscositN of the fluid, p its density, a the pipe radius and w the frequency (rad/s) of the oscillation Author: V.

O'Brien, L.W. Ehrlich. The paper is devoted to the problem of harmonic oscillations of thin plates in a viscous incompressible fluid.

The two-dimensional flows caused by the plate oscillations and their hydrodynamic. In the present approach, linear stability theory together with pseudo spectral method is used to obtain unstable flow regimes for ducted flows with injection and acoustic oscillations.

Results are first obtained for benchmark problems involving steady injection-induced flow, and oscillatory and modulated noninjected duct : Yongho Lee. Kilham JK, Jackson EG and Smith TBJ: Oscillatory Combustion in Tunnel Burners.

Tenth Symposium (International) on Combustion, pp. –, Commonly used, lumped-parameter expressions for the impedance of an incompressible viscous fluid subjected to harmonic oscillations in a channel were compared with exact expressions, based on solutions of the Navier-Stokes equations for slots and channels of circular and rectangular cross-section, and were found to differ by as much as 30% in amplitude.

These differences resulted in. Figure 1 - A 3-D schematic diagram of an oscillatory flow baffled tube. Key Advantages of OFM Technology Oscillatory Flow Mixing can be applied to both batch and continuous processing, and it finds a wide range of applications in chemical, biochemical and process engineering.

An oscillatory flow mixing reactor (OFM) consists of baffles placed perpendicular to the axis to form several compartments. The fluid is oscillated between and 15 Hz—at an amplitude of typically 1 to mm (see Fig. ).The oscillating fluid motion interacts with each baffle to form vortices, and the resulting fluid motion gives efficient and uniform mixing in the space between the.

Jean Baptiste Fourier () had the idea that any oscillation is just a superposition of many harmonic oscillations known as the Fourier theorem necessary for every analysis of any oscillation. Physical basics Mechanics Robert Hooke () was the ﬁrst one, who found the complicate relation between amplitude and force of a spring.

Oscillations and Simple Harmonic Motion. Mechanics with animations and video film clips. Physclips provides multimedia education in introductory physics (mechanics) at different levels. Modules may be used by teachers, while students may use the whole package for self instruction or for reference.

Doreen Edwards, in Methods for Phase Diagram Determination, Oscillation Method of Phase Analysis. The oscillation method of phase analysis (OPA), described Kaplun and Meshalkin [28–31], monitors crystallization and melting by measuring the harmonic oscillation of a thin plate suspended in a the temperature is decreased below the liquidus, crystallites form on the thin plate.

The stack serves as an energy source for the fundamental mode while it extracts acoustic power from the second harmonic. Thirdly, the hydrodynamic performances of. Jungowski, W.M., Investigation of flow pattern boundary conditions and oscillation mechanism in a compressible flow through sudden enlargement of a duct.

Prace naukowe, Mechanika, No. 3, Wydawnictwa Politechniki Warszawskiej, Warszawa, Google Scholar. A numerical analysis is presented for the oscillatory flow of Maxwell fluid in a rectangular straight duct subjected to a simple harmonic periodic pressure gradient. The numerical solutions are.

The nonlinear oscillatory fully developed rarefied gas flow between parallel plates due to an external harmonic force is investigated by the Direct Simulation Monte Carlo (DSMC) method in terms of. In this study, two-dimensional numerical simulation was carried out for an oscillatory flow between parallel flat plates having a suddenly expanded section.

Governing equations were discretized with the second-order accuracy by a finite volume method on an unequal interval mesh system resolving finer near walls and corners to obtain the characteristics of the oscillatory flow accurately.

OSCILLATORY FLOW INTRODUCTION 1 The first thing that comes to your mind when I mention water waves are probably the waves that appear on the water surface when the wind blows.

These range in size from tiny ripples to giants up to a few tens of meters high and up to a few thousands of meters long. But many other kinds of waves make their. Abstract. The oscillation of streamwise vortices resulting from a jet-on-jet impingement in a round duct with dual rectangular side-inlets was investigated using the particle-tracer visualization technique for Reynolds numbers of to 20 In the present research, we will study the oscillatory flow of the Maxwell fluid in a long rectangular duct, as well as to improve our understanding of this problem by the obtained analytical.

Nonlinear Oscillation Up until now, we’ve been considering the di erential equation for the (damped) harmonic oscillator, y + 2 y_ +!2y= L y= f(t): (1) Due to the linearity of the di erential operator on the left side of our equation, we were able to make use of a large number of.

For the present case of H / D s = 2 and L s / D s = 4, the onset of oscillatory flow conditions is expected to be above Re = Thus, numerical simulations of a higher Reynolds number (Re = ) have been conducted in order to investigate entrance length effect under oscillatory flow .As long as the force obeys the above principle, the resulting motion is oscillatory.

Many oscillating systems can be quite complex to describe. We shall focus on a special kind of oscillation, harmonic motion, which yields a simple physical description. Before we do so, however, we must establish the variables that accompany oscillation.