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Simulation of the Prandtl Meyer Expansion Wave using in Converge usng the Adaptive Meshing and visualise the effect of the SGS parameter 0 05 0 08 15 on Shock Location

OBJECTIVE: To Simulate the Prandtl Meyer Expansion Wave using in Converge usng the Adaptive Meshing and visualise the effect of the SGS parameter ( 0.05, 0.08, .15) on Shock Location. INTRODUCTION: A Shcok Wave is a type of Propogation disturbance that moves faster than the speed of sound. Shocck waves creates discontinous…

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    Read more Projects by Sumit Chandra (6)

    Transient Flow around the Throttle Body using Embedded Meshing in Converge CFD

    Objective:

    OBJECTIVE: To Simulate Flow of fluid over a throttle body in converge studio and post process the results. GEOMETRY: The Geometry, As seen in the figure below, Contains a Elbow Duct with a throttle valve in it. The Geometry was designed in SolidWorks and was imported in the Converge Studio. The Geometry was cleaned up…

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    04 Nov 2019 10:00 AM IST

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      Simulation of the Prandtl Meyer Expansion Wave using in Converge usng the Adaptive Meshing and visualise the effect of the SGS parameter 0 05 0 08 15 on Shock Location

      Objective:

      OBJECTIVE: To Simulate the Prandtl Meyer Expansion Wave using in Converge usng the Adaptive Meshing and visualise the effect of the SGS parameter ( 0.05, 0.08, .15) on Shock Location. INTRODUCTION: A Shcok Wave is a type of Propogation disturbance that moves faster than the speed of sound. Shocck waves creates discontinous…

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      30 Oct 2019 05:21 PM IST

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        Triangular meshing of cylindrical part using ANSA

        Objective:

        To complete the meshing of the given solid part, following steps were performed. Step 1: Imported the .sldprt file. Step 2: Performed the geometry checks. Step 3: Set the unit length to 1. Step 4: In mesh generation, Under mesh generation selected the tri mesh and generated the mesh.

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        08 Aug 2019 10:12 AM IST

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          Solving 2D Heat Conduction Equation for Stedy and Unsteady State using MATLAB

          Objective:

          The 3D Heat Conduction is givien by: `(delT)/(delt)+alpha((del^2T)/(delx^2)+(del^2T)/(dely^2)+(del^2T)/(delz^2))=0`   Similarly the 2D Heat Conduction equation is given by: `(delT)/(delt)+alpha((del^2T)/(delx^2)+(del^2T)/(dely^2))=0`   In this Project the 2D Heat Conduction Equation was solved for : Steady Case…

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          19 May 2019 12:43 PM IST

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            Solving ODE Pendulum Equation using MATLAB

            Objective:

            In this Project the program was written in MATLAB for solving the ODE that represents the equation of motion of a simple pendulum with damping. The below video shows the animation which was obtained using the data obtained by the solution.           The Pendulum equation which was solved is as…

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            06 May 2019 02:15 PM IST

            • MATLAB
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            Derivation and Comparison of 4th order approximation of 2nd derivative approximated from Central Differencing, Skewed Right Side Differencing and Skewed left Side differencing Schemes uisng MATLAB and Taylor Table

            Objective:

              Derivation and Comparison of 4th order approximation of 2nd derivative approximated from Central Differencing, Skewed Right Side Differencing and Skewed left Side differencing Schemes uisng MATLAB and Taylor Table In this Project the 4th order approximation of 2nd derivative was obtained using central differencing…

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            05 May 2019 02:03 PM IST

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            Showing 1 of 6 projects