Simulation of 2D laminar flow over Backward facing step using OpenFOAM
CONTENT: Abstract. Problem Statement. A Brief Introduction to OpenFOAM. Theory and Governing Equations. Geometry and Mesh Generation. Physical Model Set-up. Numerical Solution. Post-Processing. Mesh Refinement. Results and Conclusion. …
Shivam Gupta
updated on 17 Jul 2020
Project Details
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Read more Projects by Shivam Gupta (6)
Unsteady simulation of Carreau fluid model for Pulsatile blood flow through a 3D Bifurcating Artery
CONTENT: Abstract. Introduction. Problem Specification. Geometry and Mesh Generation. Physical Model Set-up. Numerical Solution. Simulation and Results. Verification and Validation. Conclusion. ______________________________________________________________________________________________________________________________________________________________________________ …
05 Oct 2020 12:58 PM IST
Automated simulation of Hagen–Poiseuille Flow through a pipe using OpenFoam and MATLAB
CONTENT: Abstract. Problem Statement. A Brief Introduction to OpenFOAM. Theory and Governing Equations. MATLAB Scripts File. Geometry and Mesh Generation. Physical Model Set-up. Numerical Solution. Post-Processing and Results. Verification and Validation. Conclusion. …
29 Jul 2020 08:21 AM IST
Simulation of 2D laminar flow over Backward facing step using OpenFOAM
CONTENT: Abstract. Problem Statement. A Brief Introduction to OpenFOAM. Theory and Governing Equations. Geometry and Mesh Generation. Physical Model Set-up. Numerical Solution. Post-Processing. Mesh Refinement. Results and Conclusion. …
17 Jul 2020 11:21 AM IST
Complete analysis of iteration schemes uses to converge the Steady and Transient state of 2D Heat Conduction equations
CONTENT : Abstract Problem statement Theory Governing equations Discretization Steady-state analysis Transient analysis Conclusion ABSTRACT This project aims to develop a Temperature plot of a 2D plate using Softwares like MATLAB. This aim is achieved by discretizing the governing equation of heat…
15 May 2020 08:49 PM IST
Deriving and comparing the fourth order approximation of the 2nd order derivative
The following 4th order approximations of the second-order derivative. 1. Central difference - we will consider f\'\'(x) as: f\'\'(x) = a*f(i-2) + b*f(i-1) + c*f(i) + d*f(i+1) + e*f(i+2) -------(eq.1) now, by using Taylor\'s method we will get a system of five simultaneous…
25 Apr 2020 05:57 AM IST