Profile image of ronobir1
Flag of India Dhaka, India
Member since January 22, 2011
3 Recommendations


Online Offline
If u run before money, u may loss the way to earn knowledge. But if u earn knowledge, money will run before u.
$20 USD/hr
65 reviews
  • 79%Jobs Completed
  • 100%On Budget
  • 96%On Time
  • 30%Repeat Hire Rate


Recent Reviews

  • image of DiponkarSaha Expert in matlab and javascript $500.00 USD

    “A true gentleman and super talented guy. Knows his stuff profoundly. Will hire him again for sure. Nice experience to work with.....”

  • image of bchandra1955 Project for Ronobir C. ₹550.00 INR

    “excellent working [18 December, 2018] excellent working”

  • image of Vladimir I. Numerical math 2 $20.00 CAD

    “Good work [27 November, 2018] Very Good!”

  • image of Mithun S. Javascript expert with mathematical knowledge $70.00 USD

    “Very excellent guy with profound knowledge in javascript as well as mathematics. He gave me works on time. Will definitely hire him for my future project.”

  • image of bchandra1955 Higher_mathematics ₹831.00 INR

    “very reliable freelancer [18 November, 2018] excellent support very timely”

  • image of Mithun S. Wirte a matlab code to solve Burger's equation using an implicit scheme $30.00 USD

    “Ronobir did an excellent job and sent the works timely. It was really amazing to get such advance level works so fastly. I will definitely give my future related projects to him.”



Jan 2011

I am doing works in freelancer from january 2011 My most works are related to matlab programming.



2005 - 2009 (4 years)


International Math Olympiad (2006)

Tehran, Iran

Obtained 23rd position


Analytical and Numerical solution of viscid Burger's equation

The paper presents analytical solution of viscous Burger's equation as an IVP. Due to the complexity of the analytical solution the paper studies explicit and implicit finite difference schemes and determines stability condition for explicit finite difference scheme. The research also studies accuracy and numerical feature of convergence of the explicit and implicit numerical schemes for specific initial and boundary values by estimating their relative errors.


  • Numeracy 1
  • US English Level 1


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