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The Dynamic Bifurcation for the Granulation Convection in Cylindrical Coordinates
by
Li, Junyan
, Li, Limei
, Wu, Ruili
in
Approximation
/ Atmosphere
/ Bifurcations
/ Boundary conditions
/ Convection
/ Cylindrical coordinates
/ Differential equations
/ Eigenvalues
/ Granulation
/ Magnetic fields
/ Mathematical Physics
/ Mathematics
/ Mathematics and Statistics
/ Operators (mathematics)
/ Parameters
/ Phase diagrams
/ Phase transitions
/ Rayleigh number
/ Research Article
/ Riemann manifold
/ Temperature gradients
2024
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The Dynamic Bifurcation for the Granulation Convection in Cylindrical Coordinates
by
Li, Junyan
, Li, Limei
, Wu, Ruili
in
Approximation
/ Atmosphere
/ Bifurcations
/ Boundary conditions
/ Convection
/ Cylindrical coordinates
/ Differential equations
/ Eigenvalues
/ Granulation
/ Magnetic fields
/ Mathematical Physics
/ Mathematics
/ Mathematics and Statistics
/ Operators (mathematics)
/ Parameters
/ Phase diagrams
/ Phase transitions
/ Rayleigh number
/ Research Article
/ Riemann manifold
/ Temperature gradients
2024
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Do you wish to request the book?
The Dynamic Bifurcation for the Granulation Convection in Cylindrical Coordinates
by
Li, Junyan
, Li, Limei
, Wu, Ruili
in
Approximation
/ Atmosphere
/ Bifurcations
/ Boundary conditions
/ Convection
/ Cylindrical coordinates
/ Differential equations
/ Eigenvalues
/ Granulation
/ Magnetic fields
/ Mathematical Physics
/ Mathematics
/ Mathematics and Statistics
/ Operators (mathematics)
/ Parameters
/ Phase diagrams
/ Phase transitions
/ Rayleigh number
/ Research Article
/ Riemann manifold
/ Temperature gradients
2024
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The Dynamic Bifurcation for the Granulation Convection in Cylindrical Coordinates
Journal Article
The Dynamic Bifurcation for the Granulation Convection in Cylindrical Coordinates
2024
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Overview
This work formulates the simplified governing equations for granulation convection system in cylindrical coordinates by using the differential operator theory on Riemann manifold. We consider the case where the granulation convection system is under the influence of the control parameters R and E, Where R depends on the temperature difference and E is related to the magnetic field. Furthermore, we show that the simplified governing equations bifurcate from a trivial steady state solution, as the control parameters cross certain critical values. Notably, we are able to derive a RE-phase diagram in the case of two control parameters R and E, compared with the system without the influence of the control parameter E. In addition, our research shows that the difference of temperature and the magnetic field both accelerates the granulation convection.
Publisher
Springer Netherlands,Springer Nature B.V
Subject
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