Department of Mathematics

Department of Mathematics

Year of Establishment: 1946

Objectives

  • To offer a set of core courses in mathematics aimed at developing the student’s intellectual curiosity, creative ability and habit of independent study
  • To provide the opportunity for the student to participate in research projects, summer training , seminars, work experiences, participation in congresses, exchange of students and creative projects.
  • To provide opportunities for students to concentrate in mathematics to related fields.
  • ...
  • To provide mentoring through graduate students and teachers to individualize and enrich the student’s mathematical experience.
  • To facilitate and promote second concentration in mathematics for students of other discipline.
  • To provide opportunities for the student to participate in collabaorative work and develop their leadership and group work skills.

Courses Being Taught

CLASS DSC DSE APPLIED COURSES
FYBSC CALCULUS AND ANALYSIS, DISCRETE MATHEMATICS ALGEBRA  
SYBSC CALCULUS, LINEAR ALGEBRA, GRAPH THEORY, PARTIAL DIFFERENTIAL EQUATIIONS, NUMERICAL METHODS  
TYBSC MULTIVARIABLE CALCULUS, ABSTRACT ALGEBRA, TOPOLOGY OF METRIC SPACES , GRAPH THEORY, COMPLEX ANALYSIS   Pl SQL, JAVA PROGRAMMING, PYTHON PROGRAMMING
FYBCOM Mutual fund, shares, Derivatives Linear programming problems, applications of Derivative  

Staff

Mr. Rajendra Y. Chavan

Head of Department

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Ms. Chetana V. Visave

Associate Professor

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Mrs. Anjali Kailas Shinde

Associate Professor

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Mrs. Gollakota Usha VVH

Associate Professor

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Dr. Jayshree Mehta

Associate Professor

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Mr. Chandan Dixit

Director of Admissions

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Mr. Vishal Dubhashi

Associate Professor

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Dr. Sushil Kulkarni

Associate Professor

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Dr. U. A. Phatak

Associate Professor

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Departmental Associations

Upcoming

Eminent Alumni

  • Dr. Karim Mosani

    Dept of Mathematics, Tubingen University, Germany

    Mr. Vishal Dubhashi

    Sr. Vice President, HDFC Ergo, Mumbai

  • Dr. Yadav Ritesh

    Principal, Gurukul global CBSE International school, WADA Dist. Palghar

    MR. Abhijith Pillai

    Quality Assurance Consultant ,Deloitte USI company, Mumbai Bsc mathematics (2015)

Board of Studies

Sr. No. Name of the teaching staff Designation
1 Dr. (Mrs.)J.M. Nagarkar ICT, Mumbai
2 Dr Atul Desai Dyemech Pharma Ltd
3 Dr Kishore Niwalkar Roha DyeChem
4 Dr. Tejas Vashi Ajantha Pharma
5 Dr Murgavelli IIT,Mubai

Photo Gallery

PO, PSO and CO of Revised Syllabus

For FYBSC Maths:

PO  A student completing Bachelor’s Degree in Science will be able to:
PO  Develop sound concepts and principles of science.
PO Grow on skills of inquisitiveness and find answers for many questions
PO Develop good observatories assistances and thus can make a good career in the field of Research and development.
PO Progress on Critical thinking, improve analytical power. Through Practical sessions grow on interpretation and documentation abilities.
PO Through Self-study exercises Explore the developments on the national & International fronts.

PSO A student completing Bachelor’s Degree Science with the subject of Mathematics will be able to
PSO-1  Solve differential equations and understand its Applicability
PSO-2  Understand the properties of real number system.
PSO-3  Understand the limit and convergence of Sequences.
PSO-4  Understands about set theoretic concepts like relations, functions, equivalence relation and partition
PSO-5 Understand geometrical interpretation of complex numbers
PSO-6 Understands concepts of infinite series, limits and continuity of R-R functions and use applications of differentiability in other branches of science

CO  COURSE OUTCOMES
1. Get knowledge of Solving differential equations.
2. Understand the properties of real number system.
3. Understand the limit and convergence of Sequences.
4. Learner becomes very clear about set theoretic concepts like relations, functions, equivalence relation, partitions, polynomials.
5. Learner will understand geometrical interpretation of complex numbers.
6. Learner becomes confident about concepts of infinite series, limits and continuity of R-R functions and use applications of differentiability in other branches of science.
7. Learner becomes very clear about above concepts and its utility.
8. Learners are motivated the nature based problems to be solved using System of linear equations.

For SYBSC Maths:

PO A student completing Bachelor’s Degree in Science will be able to:
PO 2 Obtain proficiency in analytical reasoning, critical understanding, analysis and synthesis in order to solve theoretical and practical problems.
PO 3 Present complex information in a clear and concise manner to different groups.
PO 4 work effectively and respectfully with diverse teams; facilitate cooperative or coordinated effort on the part of a group and act together as a group or a team in the interests of a common cause.
PO 5 Enhance their employability for Government jobs, related to science, data analysis jobs, and jobs in various other public and private enterprises.
PO 6 Ability to recognize cause and effect relationships, define problems, formulate hypotheses, interpret and draw conclusions from data, ability to plan, execute and report the results of an experiment or investigation which will enable them to apply one’s learning to real life situations

PSO A student completing Bachelor’s Degree Science with the subject of Mathematics will be able to:
PSO-1 Solve second order differential equations using UDC and Variation of parameters method and understands its applications.
PSO-2 Test whether limit exist or not and able to find limit of sequences and sub sequences
PSO-3 Recognise which algebraic structure is Vector space over IR and able to the find matrix associated with a linear transformation with respect to given bases, and understand the relationship between the operations on linear transformations
PSO-4 To solve Mathematical problems using graph theory concept, Combinatorics concept.
PSO-5 To solve partial differential equations and Numerical methods problem
PSO-6 To solve problems on Riemann integral and improper integrals

CO  COURSE OUTCOMES
1. Learner Solves Second order differential equations using UDC and variation of parameters method
2.  Learner Use properties of real numbers to solve problems
3. Learner confidently distinguishes convergence and divergence Sequence
4. Learner becomes very clear about concepts of vector spaces, linear transformations, inner product spaces and their applications to orthogonality.
5. Learner understands to find the matrix associated with a linear transformation with respect to given bases, and understand the relationship between the operations on linear transformations.
6. Learner becomes very clear about graphs types and properties.
7. Learners are motivated in solving graph theory problems.

List of Students placed in Various Organizations

Upcoming