Class Schedule
TITLE |
LECTURES |
AUDIO |
Fundamentals of Separation Processes |
Lecture01 |
Audio01 |
Introduction to membrane based processes |
Lecture02 |
Audio02 |
Membrane separation processes (Retention, Film theory) |
Lecture03 |
Audio03 |
Membrane separation processes (Osmotic pressure equations, transport laws) |
Lecture04 |
Audio04 |
Membrane separation processes (Solution diffusion model, membrane fouling & Polarization) |
Lecture05 |
Audio05 |
Membrane separation processes (combine film theory and darcy's law
1)Use defination of Rr (Osmotic Pressure model)
2)Use solution diffusion model) |
Lecture06 |
Audio06 |
Membrane separation processes (Kedem Katchalsky,modified solution diffusion,developing mass transfer boundary layer introduction, similarity parameter) |
Lecture07 |
Audio07 |
Membrane Separation Processes(solution of developing mass transfer boundary layer equations using similarity parameter, algorithm Cm*(guess),Pew,A1,I,Cm*(calculated)) |
Lecture08 |
Audio08 |
Membrane Separation Processes(Sherwood numbers(x,λ),Faster Procedure and unstirred batch system introduction) |
Lecture09 |
Audio09 |
Membrane Separation Processes(Unstirred batch system,Sherwood numbers(τ,Pew),Gel layer filtration introduction) |
Lecture10 |
Audio10 |
Membrane Separation Processes(Gel layer controlled filtration(1D and 2D models)) |
Lecture11 |
Audio11 |
Membrane Separation Processes(Mass transfer coefficient for 2D gel layer case and More realistic Gel layer Polarized filtration,Estimation of cake/gel parameters α(P),ε,dp) |
Lecture12 |
Audio12 |
Membrane Separation Processes(Shortcomings of film theory,Mass transfer coefficient modified,Modeling of membrane modules(3 cases),Case 1(J=const) for rectangular and radial coordinates ΔP(x)(Plate and frame , spiral , hollow fiber, tubular) |
Lecture13 |
Audio13 |
Membrane Separation Processes(Modeling of membrane modules:Case 2(J=LpΔP) for rectangular and radial coordinates, case 3 (J=Lp(ΔP-Δπ)) for rectangular coordinates) |
Lecture14 |
Audio14*Last equation for J: Summation of fluxes coming towards the membrane is zero at steady state |
Membrane Separation Processes(Modeling of membrane modules:case 3 (J=Lp(ΔP-Δπ)) for radial coordinates , turbulent flow spiral module and tubular module, Dialysis:Transport mechanism across the membrane,Determination of Dim) |
Lecture15 |
Audio15 |