Topology Of Conical Flow Patterns

Bakker, P.G.

doi:10.1007/978-94-011-3512-2_2

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The Non-linear Dynamical System Of the Flow Field1

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2024

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“…For a nonsimple degeneracy, the Jacobian matrix is equal to zero. To categorize the important points, we will use the same notations that are used in [19]. Where the trace and the Jacobain , which are based on the eigenvalues .…”

Section: The Non-linear Dynamical System Of the Flow Fieldmentioning

confidence: 99%

Bifurcation and Stability Analysis of Stagnation Point for Fluid Flow in an Inclined Channel with Inclined Magnetic Field for Peristaltic Transport

Mohaisen,

Abedulhadi,

Yaseen

2024

Iraqi Journal of Science

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Streamlined peristaltic transport patterns, bifurcations of equilibrium points, and effects of an inclined magnetic field and channel are shown in this study. The incompressible fluid has been the subject of the model's investigation. The Reynolds values for evanescence and an infinite wavelength are used to constrain the flow while it is being studied in a slanted channel with a slanted magnetic field. The topologies over their domestic and cosmopolitan bifurcations are investigated for the outcomes, and notion of the dynamical system are employed. The Mathematica software is used to solve the nonlinear autonomous system. The flow is found to have three different flow distributions namely augmented, trapping and backward flow. Outcomes are graphically represented along with a number of parameters that have an impact on how the fluid behaves when flowing with bifurcations.

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Section: The Non-linear Dynamical System Of the Flow Fieldmentioning

confidence: 99%