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Physical & Basic Sciences
Mathematics
A basic course in real analysis
Abstract algebra
Advanced abstract algebra
Advanced calculus
Advanced complex analysis - part I: zeros of analytic functions,analytic continuation, monodromy, hyperbolic geometry and the reimann mapping theorem
Advanced complex analysis - part II: compactness of meromorphic functions in the spherical metric, spherical derivative, normality, theorems of marty-zalcman-montel-picard-royden-schottky
Advanced engineering mathematics
Advanced matrix theory and linear algebra for engineers
Algebra II
Algebra and trigonometry
Algebraic topology
An introduction to riemann surfaces and algebraic curves: complex 1-tori and elliptic curves
An invitation to mathematics
Analysis
Analysis of variance and design of experiment-I
Analysis of variance and design of experiment-II
Applied multivariate analysis
Applied multivariate statistical modeling
Basic calculus for engineers, scientists and economists
Calculus
Calculus of variations and integral equations
Complex analysis
Convex optimization
Differential calculus in several variables
Differential equations
Differential geometry
Discrete mathematics
Dynamic data assimilation: an introduction
Econometric theory
Elementary numerical analysis
Formal languages and automata theory
Foundations of optimization
Fourier analysis
Functional analysis
Graph theory
Introduction to probability theory
Linear algebra
Linear programming and extensions
Linear programming problems
Linear regression analysis
Mathematical logic
Mathematical modeling
Mathematics
Mathematics in India - from vedic period to modern times
Measure and integration
Mechanics
Number theory
Numerical analysis
Numerical methods of ODES
Numerical solution of ODES
Operations research
Optimization
Ordinary differential equations
Ordinary differential equations and applications
Ordinary differential equations and special functions
Partial differential equations
Partial differential equations (PDE) for engineers: solution by separation of variables
Principles of Computer Science
Probability and distributions
Probability and statistics
Probability and stochastics for finance
Probability theory and applications
Probability theory and optimization
Programming in C and numerical analysis
Real analysis
Real analysis and measure theory
Regression analysis
Sampling theory
Statistical inference
Statistical methods for scientists and engineers
Stochastic processes
Topology
Vector analysis and geometry
Set Theory
Relations and Functions
Mathematical Induction
Trigonometric Functions
Logarithm
Principle of Inclusion and Exclusion
Probability
Complex Numbers
Straight Lines
Pigeonhole Principle
Quadratic Equations
Limits
Inverse Trigonometric Functions
Linear Inequalities
Continuity and Differentiability
Derivatives
Problems on Trig and Inv Trig Functions
Sequence and Series
Indefinite Integral
Vectors
Properties of Trianges
Permutation&Combination
Matrices
Indefinite Integral
Sequences and Series
Definite Integral
Binomial Theorem
Three Dimensional Geometry
Circles
Determinants
Solution of Traingles
Statistics
Differential Equations
Linear inequality in two variables
System of Linear Equations
Problem of Matrices
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