MTech in
Mechanical Engineering
(Specialization: Fluids and Thermal Engineering)
(2012 batch onwards)
SEMESTER-I
Sl.
No |
Course Code |
Course
Name |
L-T-P-C |
1 |
ME501 |
Advanced
Engineering Mathematics |
3-0-2-8 |
2 |
ME 520 |
Fluid Mechanics |
3-0-0-6 |
3 |
ME 523 |
Advanced Thermodynamics |
3-0-0-6 |
4 |
ME XXX |
Elective
-I |
3-0-0-6 |
5 |
ME XXX |
Elective
-II |
3-0-0-6 |
|
|
Total |
15-0-2-32 |
SEMESTER-II
Sl.
No |
Course Code |
Course
Name |
L-T-P-C |
1 |
ME 522 |
Convective Heat and Mass Transfer |
3-0-0-6 |
2 |
ME XXX |
Elective
-III |
3-0-0-6 |
3 |
ME XXX |
Elective
-IV |
3-0-0-6 |
4 |
ME XXX |
Elective
-V |
3-0-0-6 |
5 |
ME XXX |
Elective
-VI |
3-0-0-6 |
|
|
Total |
15-0-0-30 |
SEMESTERS-III
Sl. No |
Course Code |
Course Name |
L-T-P-C |
1 |
ME 610 |
Project Phase 1 |
0-0-24-24 |
SEMESTERS-IV
Sl.
No |
Course
Code |
Course
Name |
L-T-P-C |
1 |
ME 690 |
Project
phase II |
0-0-24-24 |
ME 501 Advanced
Engineering Mathematics
(3-0-2-8) Vector
and Tensor Analysis in Cartesian system, effect of rotation of coordinate
systems. Review
of ODEs; Laplace & Fourier methods, series solutions, and orthogonal
polynomials. Sturm-Liouville problem. Review of 1st and 2nd
order PDEs. Linear systems of
algebraic equations. Gauss elimination, LU decomposition etc., Matrix
inversion, ill-conditioned systems.
Numerical eigen solution techniques
(Power, Householder, QR
methods etc.). Numerical solution of systems of nonlinear algebraic
equations; Newton-Raphson method. Numerical integration: Newton-Cotes
methods, error estimates, Gaussian quadrature.
Numerical solution of ODEs: Euler, Adams, Runge-Kutta
methods, and predictor-corrector procedures; stability of solutions; solution
of stiff equations. Solution of
PDEs: finite difference techniques. Probability and Statistics –
Probability Distribution, Bays Theorem, Parameter Estimation, Testing of
Hypothesis, Goodness of Fit. Laboratory:
Basics of programming. Numerical experiments with the algorithms covered in
class. Texts/References: 1.
E. Kreyzig, Advanced
Engineering Mathematics, New Age International, 1996. 2.
D. S. Watkins, Fundamentals
of Matrix Computations, John Wiley, 1992. 3.
M. K. Jain, S. R. K. Iyengar,
and R. K. Jain, Numerical Methods for
Scientific and
Engineering Computation, 3rd Ed., New Age
International, 1993. 4.
D.S. Chandrashekaraiah and L.
Debnath, Continuum
Mechanics, Academic Press, 1994. 5.
M.K. Jain, S.R.K. Iyenger and
R.K. Jain, Computational Methods
for Partial Differential Equations, New Age International, 1994. 6.
R. Courant and D. Hilbert, Methods of Mathematical Physics, Wiley, 1989. 7.
P.V. O’Neil, Advanced Engineering Mathematics, Cengage
Learning, 2007. 8.
G. B. Arfken, H. J. Weber and F.Harris, Mathematical
Methods for Physicists,
5th Ed., Academic Press, 2000. |
ME 520 Fluid
Mechanics (3
0 0 6) Fluid
kinematics; Integral and differential forms of governing equations; Mass,
momentum, and energy conservation equations; Navier-Stokes
equations and its applications; Potential flow; Laminar boundary-layer;
Free-shear flows: jet, wake, and mixing layer; Instability and transition;
Turbulent flow; Compressible flow: Isentropic flow; flow with area change;
flow with heat transfer; flow with friction. Texts: 1.
B.R.Munson, D.F.Young
and T.H.Okiishi., Fundamental of Fluid Mechanics,
John Wiley and Sons., 1994. 2.
P.M.Gerhar, R.J.Gross
and J.I.Hochstein., Fundamentals of Fluid
Mechanics, Addison-Wesley Publishing Co., 1993 3.
H.Schlichting, Boundary Layer Theory,
McGraw-Hill Series in Mechanical Engineering, 1979 4.
F.M.White, Fluid Mechanics,
McGraw-Hill international editions., 1994. 5.
F.M.White, Viscous Fluid Flow,
McGraw-Hill international editions., 1991 |
ME 522 Convective
Heat and Mass Transfer (3 0 0 6) Conservation
equations and boundary conditions; One-dimensional solutions; Heat transfer
in laminar developed and developing duct flows; Laminar boundary layers:
Similarity and integral solutions; Turbulence fundamentals and modeling; Heat
tranfer in turbulent boundary layers and turbulent
duct flows; Laminar and turbulent free convection; Fundamentals of boiling
and condensation; Numerical methods. Texts: 1. W. M. Kays and
E. M. Crawford, Convective Heat and Mass Transfer, Mc Graw Hill,1993. 2. Louis C Burmeister,
Convective Heat Transfer, John Wiley and Sons, 1993. 3. Adrian Bejan, Convective
Heat Transfer, John Wiley and Sons, 1995. |
ME 523 Advanced
Engineering Thermodynamics (3 0 0 6) Review of fist and second law of
thermodynamics, Maxwell equations, Joule-Thompson experiment, irreversibility
and availability, exergy analysis, phase
transition, types of equilibrium and stability, multi-component and
multi-phase systems, equations of state, chemical thermodynamics,
combustion. Third law of
thermodynamics Kinetic
theory of gases- introduction, basic assumption, molecular flux, equation of
state for an ideal gas, collisions with a moving wall, principle of equipartition of energy, classical theory of specific
heat capacity. Transport
phenomena-intermolecular forces, The Van der Waals
equation of state, collision cross section, mean free path Statistical
thermodynamics- introduction, energy states and energy levels, macro and microscales, thermodynamic probability, B-E, F-D, M-D
statistics, distribution function, partition energy, statistical
interpretation of entropy, application of statistics to gases-mono-atomic
ideal gas, distribution of molecular velocity, ideal gas in a gravitational
field. References: 1. F.W.Sears and G.L.Salinger, Thermodynamics,
Kinetic Theory And Statistical Thermodynamics, Narosa
Publishing House, New Delhi. 2. Wylen and Sontag, Fundamentals of Classical
Thermodynamics, Wiley Eastern Limited, New Delhi. 3. M.J.Moran and H.N.Shapiro, Fundamentals
Of Engineering Thermodynamics, John Wiley and Sons. 4. Zemansky, Engineering Thermodynamics, Mc Graw Hill. 5. Bejan, Advanced Engineering Thermodynamics, John Wiley
and sons. |