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# Rohan Kokate

Last seen: 4 días ago Active since 2020

Ph.D. student in Mechanical engineering
MS in Aerospace Engineering
BS in Mechanical Engineering

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1D heat conduction with temperature dependent conductivity
Plotting temperature profile in a 1D wire with variable thermal conductivity. The conductivity profile is user-defined.

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Burgers equation using Linearized Crank Nicholson Scheme
This function solves the burgers equation using the Linearized Crank-Nicholson scheme.

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Taylor Maccoll Solution for Supersonic Flow over a Cone
Taylor Maccoll Solution for Supersonic Flow over a Cone. The program solves for the entire flow field over the cone.

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Cross Correlation between instantaneous images
This tool is used to execute cross-correlation between two images taken during a PIV experiment.

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Heat Exchanger using E-NTU method
Solves the heat transfer problem between two fluids using the Epsilon-NTU method. It plots the actual temperature profile of Hea...

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Similarity solution of laminar natural convection BL flow
Solves the similarity equations for the laminar natural (free) convection boundary layer flow using fsolve and ode15s solver.

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Lotka-Volterra Predator-Prey model
Solves the Lotka-Volterra Predator-Prey model using the ode45 solver.

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Lotka-Volterra Competitive Population Model
Solves the Lotka-Volterra Competitive(logistic) model for two species using the ode45 solver.

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"Simple" Heat Exchanger(TL) using Simscape
A simple heat exchanger problem between two thermal liquids using Simscape. The calculations are based on the E-NTU method.

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1D wave equation solution using FDM
1D wave equation (transport equation) is solved using first-order upwind and second-order central difference finite difference m...

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Blasius Similarity Solution using Shooting Method
Blasius Similarity Solution using the Finite-Difference Method (Shooting Method)

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Solution to Lotka-Volterra Model using Runga-Kutta Method
this algorithm solves the lotka-volterra (predator-prey) model using the Runga-Kutta Method.

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Burgers equation using Method of Lines (MOL) approach
This function solves the burgers equation using the method of lines (MOL) approach.