Alternative to Reduced Euler Equations in Turbulent Incompressible Flows where Pressure Has Isotropy Assumption: Vorticity Spectrum
Journal Title: International Journal of Innovation in Science and Mathematics - Year 2018, Vol 6, Issue 5
Abstract
We look at reduced Euler Equations in turbulent incompressible flows where pressure has isotropy assumption where we find that vorticity is relative to principle axes. We solve and find how vorticity gives an energy spectrum integral. This integral is integrated and gives us the dissipative spectrum from the vorticity in a turbulent flow.
Authors and Affiliations
Steve Anglin
Keywords
Related Articles
- EP ID EP507916
- DOI -
- Views 93
- Downloads 0
Numerical Results for a Diffraction Problem
In this paper, we are interested in a diffraction problem. We recall some basic principles for this purpose and then we gives some numeric results by using the Simpson's method.
Sedimentary Petro Graphic Characteristics of Zeit Formation (Suakin -1 Well) in Sudanese Red Sea Basin
The study area lies in NE Sudan along the eastern coast of the Sudanese Red Sea. The coastal plain is geologically characterized by Cenozoic siliciclastic and shallow marine rift related sedimentary sequences. Pliocene-P...
Rational Solutions to the Johnson Equation and Rogue Waves
Rational solutions to the Johnson equation are constructed as a quotient of two polynomials in x, y and t depending on several real parameters. We obtain an infinite hierarchy of rational solutions written in terms of po...
I- Convergence and I- Core of a Double Sequence in Non-Archimedean Fields
The concept of I-Convergence of real bounded sequences was introduced by Kostyrko et al [2, 7, 8] as a generalization of Statistical convergence [4, 5, 9] which is based on the structure of the ideal I of subsets of the...
A Mean Flow Equation and Solution Problem
Picture a function U(2h) = 0. Y = h and U(0) = 0. Symmetric flow implies the following: The only non-zero term is – rho u_1u_2 bar which depends on x_2 = y. Also, Where P of Omega is mean pressure at walls, u_2 = 0 by no...