Department Conduct following Courses
UG Program
| Course | Year | Intake | Qualification required | Syllabus |
|
B.Sc Mathematics
|
I | 120 | 12th Science | Click Here |
| II | 120 | B.Sc I | Click Here | |
| III | 120 | B.Sc II | Click Here | |
Papers For UG Programs
| Sr. No. |
Paper No. |
Section and Paper code |
Name of Paper | Name of Teacher |
| B.Sc. I Year | ||||
| Sem – I | ||||
| 1 | I | CCM-1 Section-A | Differential Calculus | Dr. S.S. Bellale |
| 2 | II | CCM-1 Section-B | Algebra and Trignometry | Prof. V.D.Gaikwad |
| Sem – II | ||||
| 3 | III | CCM-2 Section-A | Integral Calculus | Dr. S.S. Bellale |
| 4 | IV | CCM-2 Section-B | Geometry | Prof. V.D.Gaikwad |
| 5 | V | CCMP-1 Based on CCM-1 & 2 | Practical on MATLAB | Dr. S.S. Bellale |
| B.Sc. II Year | ||||
| Sem – III | ||||
| 6 | VI | CCM-3 Section-A | Real Analysis – I | Dr. S.S. Bellale |
| 7 | VII | CCM-3 Section-B | Group Theory | Prof. V.D.Gaikwad |
| 8 | VIII | CCM-3 Section-C | Ordinory Differential Equations | Prof. V.D.Gaikwad |
| SECM-I | Skill | Dr. S.S. Bellale | ||
| Sem – IV | ||||
| 9 | IX | CCM-4 Section-A | Real Analysis – II | Dr. S.S. Bellale |
| 10 | X | CCM-4 Section-B | Ring Theory-X | Prof. V.D.Gaikwad |
| 11 | XI | CCM-4 Section-C | Partial Differential Equations-XI | Prof. V.D.Gaikwad |
| SECM-II | Skill | Prof. V.D.Gaikwad | ||
| B.Sc. III Year | ||||
| Sem – V | ||||
| 12 | XII | DSEM-5 Section-A | Metric Spaces | Dr. S.S.Bellale |
| 13 | XIII | DSEM-5 Section-B | Linear Algebra | Prof. V.D.Gaikwad |
| 14 | XIV | DSEM-5 Section-C | Mechanics – I | Dr. S.S. Bellale |
| SECM-III | Skill | Dr. S.S. Bellale | ||
| Sem – VI | ||||
| 15 | XV | DSEM-6 Section-A | Numerical Analysis | Dr. S.S. Bellale |
| 16 | XVI | DSEM-6 Section-B | Laplace Transformation | Prof. V.D.Gaikwad |
| 17 | XVII | DSEM-6 Section-C | Mechanics – II (Dyanamics) | Dr. S.S. Bellale |
| SECM-IV | Skill | Dr. S.S. Bellale | ||
PG Program
| Course | Year | Intake | Qualification required | Syllabus |
| M.Sc Mathematics |
I | 80 | B.Sc Mathematics as Optional | Click Here |
| II | 80 | Click Here |
Papers For PG Programs
| Sr. No. | Paper No. | Name of Paper | Name of Teacher | |
| M.Sc. I year | ||||
| Sem – I | ||||
| 1 | I | Abstract Algebra I (Group & Ring Theory) | Prof. Shiv V. Hengne | hengneshiv@gmail.com |
| 2 | II | Real Analysis | Prof. Pavan D.Bhosale | pavanrajed80@gmail.com |
| 3 | III | Ordinary Differential Equation | Dr.S.S. Bellale | sidhesh.bellale@gmail.com |
| 4 | IV | Complex Analysis I | Prof. Preeti V. Mule | preetimule97@gmail.com |
| 5 | V (B) | Dynamics and Continuum Mechanics I | Prof. Bapu A. Gadave | bapugadave143@gmail.com |
| 6 | VI | Tutorial- I | All Teachers | |
| Sem – II | ||||
| 7 | VII | Linear Algebra | Prof. Shiv V. Hengne | hengneshiv@gmail.com |
| 8 | VIII | Measure and Integration Theory | Prof. Pavan D.Bhosale | pavanrajed80@gmail.com |
| 9 | IX | Partial Differential Equations | Dr.S.S. Bellale | sidhesh.bellale@gmail.com |
| 10 | X | Complex Analysis II | Prof. Preeti V. Mule | preetimule97@gmail.com |
| 11 | XI (B) | Dynamics and Continuum Mechanics II | Prof. Bapu A. Gadave | bapugadave143@gmail.com |
| 12 | XII | Tutorial-II | All Teachers | |
| M.Sc. II year | ||||
| Sem – III | ||||
| 13 | XIII | Functional Analysis | Prof. Shiv V. Hengne | hengneshiv@gmail.com |
| 14 | XIV | Topology | Prof. Preeti V. Mule | preetimule97@gmail.com |
| 15 | XV (A) | Analytical Number Theory | Dr.S.S. Bellale | sidhesh.bellale@gmail.com |
| 16 | XVI (A) | Fluid Mechanics I | Prof. Pavan D.Bhosale | pavanrajed80@gmail.com |
| 17 | XVII (A) | Integral Transform | Prof. Bapu A. Gadave | bapugadave143@gmail.com |
| 18 | XVIII | Tutorial-III | All Teachers | |
| Sem – IV | ||||
| 19 | XIX | Numerical Analysis | Prof. Preeti V. Mule | preetimule97@gmail.com |
| 20 | XX | Abstract Algebra II (Field Theory) | Prof. Shiv V. Hengne | hengneshiv@gmail.com |
| 21 | XXI (A) | Classical Mechanics | Dr.S.S. Bellale | sidhesh.bellale@gmail.com |
| 22 | XXII (A) | Fluid Mechanics II | Prof. Pavan D.Bhosale | pavanrajed80@gmail.com |
| 23 | XXIII (A) | Integral Equations | Prof. Bapu A. Gadave | bapugadave143@gmail.com |
| 24 | XIV | Project Work | All Teachers | |
UG & PG Programs (Old & New) Syllabus Link Click here
COC- MATLAB PROGRAM
PSOs & COs – PG Mathematics
Programme Specific Outcomes (PSOs) of B.Sc. Mathematics
| Sr.
No. |
PSO
No. |
Programme Specific Outcomes (PSOs) of B.Sc. Mathematics |
| 1 | PSO1 | Built up confidence by developing a feel for numbers, patterns and
relationships. |
| 2 | PSO2 | Provide with the opportunity to acquire mathematics to reach it to at
leasr key stage UG level |
| 3 | PSO3 | Enable us to start the postgraduate basic training of mathematics as it
is a requirement of the training of Basic application of Mathematics |
| 4 | PSO4 | Improve students chances of employment |
| 5 | PSO5 | Solve the problems independently & interpret the results. |
| 6 | PSO6 | Communicate and apply mathematical concepts to solve real life
problems |
| 7 | PSO7 | Understand and apply mathematical principles and their applications |
| 8 | PSO8 | Develop the abilities to reason logically, to classify, to generalize and
to prove |
| 9 | PSO9 | Acquire a foundation appropriate to their further study of
Mathematics and of other disciplines |
Programme Specific Outcomes (PSOs) of COC MATLAB Programme
| Sr.
No. |
PSO
No. |
Programme Specific Outcomes (PSOs) of B.Sc. Mathematics |
| 1 | PSO1 |
Introduce career and market oriented, skill enhancing add-on MATLAB courses |
| 2 | PSO2 | The utility for job, self employment and empowerment of the
students. |
| 3 | PSO3 | The students well be equipped with certificate /Diploma /
Advanced diploma in add-on orientation course. |
| 4 | PSO4 | Applications of Mathematics software like MATLAB, MAPAL, MATHAMATICA, LINGO, etc. in the solution of real world
problems. |
| 5 | PSO5 | Calculation of mathematical using the mathematical software. |
Course Outcomes (COs) of B.Sc. Mathematics
| Sr.
No. |
Section and Paper code | Name of Paper | Course Outcomes |
|
1 |
CCM-1 Section-A |
Differential Calculus |
· Knowledge of differential calculus with higher order and its applications.
· Studies of different mean value theorem and solution of indeterminate. · Application of partial derivatives in real world problems. |
|
2 |
CCM-1 Section-B |
Algebra and Trignometry |
· Description of basics properties of matrices and its applications.
· Algebra of matrices its working Procedure for system homogeneous equations. · Detailed study of trigonometric functions, circular functions hyperbolic functions etc. |
|
3 |
CCM-2 Section-A |
Integral Calculus |
· Integrations and its standard forms with reeducation formulae.
· The study integral of transcendental functions. · Solution of areas of curves using multiple integrals |
|
4 |
CCM-2 Section-B |
Geometry |
· The enhancement in the study of co-ordinates , plan Geometry.
· Representation of line and its equations in the different forms. · Study of sphere and theorem related to sphere cones, cylinder etc. |
|
5 |
CCMP-1 Based on CCM-1 & 2 |
Practical on MATLAB |
· Introduction to the MATLAB softwear and its application.
· Solution of problems of algebra using MATLAB. · Plotting the graphs of different function using MATLAB. |
|
6 |
CCM-3 Section-A |
Real Analysis – I |
· Write down the operations on sets and functions for real valued functions.
· Description of real number and its sequences. · Study of series of real numbers and its convergence, absolute convergence. |
|
7 |
CCM-3 Section-B |
Group Theory |
· Introduction to group theory and examples on group
· Describe subgroup and cyclic group & properties on quotient groups. · Study of Homomorphism image & Cauchy’s theorem for abelian group & automorphism. |
|
8 |
CCM-3
Section-C |
Ordinory Differential Equations | · Study of the first order differential equation.
· Introduction to initial value problems for homogeneous equation & linearly independent & |
Course Outcomes (COs) of MATLAB Training program (COC)
| Sr.
No. |
Section and Paper code | Name of Paper | Course Outcomes |
|
1 |
MATLAB 1 |
MATLAB programming for engineers |
· Study of advantages in MATLAB for the engineering process.
· Formulation of MATLAB programs in natural life problems · Input output functions in MATLAB |
|
2 |
MATLAB 2 |
MATLAB an introduction with applications |
· Programming for two dimensional plotting
· Programming for three dimensional plotting with mesh and surface plots. · Solving and Equation with multi variable functions. |
|
3 |
MATLAB 3 |
MATLAB and its applications in engineering |
· Basics of MATLAB, Character set, data Types, built-in functions.
· Writing programs and functions of a polynomials · Linguistic variables and membership functions for fuzzy oppression, washing machine problems. |
|
4 |
MATLAB 4 |
MATLAB COC Practical Paper-1 |
· Calculation of problems for algebraic functions
· Plotting the graphs of 3D, 2D function with the surface. · Calculation of the problems related to the natural life using MATLAB |
|
5 |
MATLAB 5 |
MATLAB COC Practical Paper-2 |
· Find out left and right limit of different functions using MATLAB.
· Calculation of derivation and integration using MATLAB. · Evaluation of beta, gamma functions and its problems using MATLAB |