Results of the Data Analysis PYTHON Program

  Flux  Limiters:  We can study the shocks and discontinuity that arises in the Engineering problems,particularly Fluid Dynamics problems by applying numerical schemes. It can be said that Low Order Schemes are usually stable but quite dissipative around the points of discontinuity. On the other side, High…

Given, `A = [[5,1,2],[-3,9,4],[1,2,-7]], x=[(x_1),(x_2),(x_3)]`  and  `B = [(10),(-14),(33)]`   by Jacobi method:      `x = -D^(−1) .(L + U).x_(old)+D^(−1).B` by Gauss Siedal method:      `x = -(D + L)^(−1).U.x_(old)+(D + L)^(−1).B` by…

TAKEN INPUTS: Diameter = 0.04 m Length = 0.1 m Density of Air = 1.225 kg/m3 Dynamic Viscosity = 18.6e-6 Pa.sec at 20 Degree Celsius Reynold No. = 20, 40, 100 We know that, Reynold No. = (Density x Velocity x Diameter)/Dynamic Viscosity By applying above inputs in the Formula, we obtained: Velocity for (Re = 20) is 0.007592…

  Formulae involved: a) Entry Length of a Pipe for Laminar Flow, L = 0.07*Re*D b) Velocity = (Re*mu)/(rho*Diameter) c) Hagen-Poiseuille\'s Pressure Drop, dP = -(32*mu*u_avg*L)/(D*D) Here, u_avg = u_max/2 d) Hagen-Poiseuille\'s Velocity Distribution, u(r) = -[1/(4*mu)]*(dP/dX)*[(R*R)-(r*r)] Here, r = Radius at which…