euler equation वाक्य
उदाहरण वाक्य
मोबाइल
- The equation reduced in this form is called the Euler equation.
- It performs well when solving the Euler equations, see below.
- Therefore, in conservation vector form, the general Euler equations reduce to
- A set of flow equations resulting from the Euler equations.
- By expressing the shear tensor in terms of viscosity and fluid Euler equations.
- These relationships are based on the Euler equations.
- The Euler equations and Navier Stokes equations both admit shocks, and contact surfaces.
- In this type of atmosphere, Euler equations reduces into the barotropic vorticity equation.
- This illustrates clearly the effectiveness of the MUSCL approach to solving the Euler equations.
- This again illustrates the effectiveness of the MUSCL approach to solving the Euler equations.
- This trade-off is sometimes represented in what is called an Euler equation.
- In 1726, Euler equations which could be applied to both compressible and incompressible flows.
- In this context, this equation is also one of the Euler equations ( fluid dynamics ).
- Traditionally the Newton Euler equations is the grouping together of moments ) acting on the rigid body.
- Usually the equations of motions are derived from the Newton-Euler equations or Lagrange s equations.
- Since air and water are governed by similar Euler equations, exerts an upward force on the foil.
- The Newton Euler equations combine the forces and torques acting on a rigid body into a single equation.
- Euler equations in the Froude limit ( no external field ) are named free equations and are conservative.
- One splits the Euler equations or the Navier-Stokes equations into an average and a fluctuating part.
- High resolution simulation of Euler equations based on G A Sod's'Shock Tube'problem.
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