Master Mathematical Foundations with Jaswinder Kaur
Deepen your understanding of core mathematics with a comprehensive series of courses covering Real Analysis, Linear Algebra, Vector Calculus, and more. Whether you're a student, educator, or enthusiast, these courses provide a clear, structured path through complex topics like Lebesgue Integration, Uniform Convergence, Riemann-Stieltjes Integrals, and Vector Spaces - all explained with precision and simplicity. Start learning today and build a rock-solid foundation in higher mathematics!
CONFORMAL MAPPING 1
Bilinear Transformations, Mobius Transformation, Fixed Points of Bilinear Transformation, Cross ratio of preservance
CONFORMAL MAPPING 2
Bilinear Transformations, Mobius Transformation, Inverse Points and Fixed Points of Bilinear Transformation, Mappings
LINEAR ALGEBRA PART 1
Vector Spaces, Basis and Dimension, Subspaces, Generators of vectors linear dependent & linearly independent vectors
LINEAR ALGEBRA PART 2
Basis And Dimension, Linear Algebra, Vector spaces, dimension of subspace, Types of matrices, Coordinate vectors
LINEAR ALGEBRA PART 3
Basis And Dimension, vector spaces, row space , row rank of matrix, row echelon matrix, Linear Algebra, column space
LINEAR ALGEBRA PART 4
Linear Algebra , Normal Form matrix, linear algebra, vector spaces, basis & dimension , Rank of matrix, echelon matrix
REAL ANALYSIS PART 1
Basic Topology, Countable Sets, Perfect sets, Limit Points, Open sets, Neighborhood, Interior points, closed sets
REAL ANALYSIS PART 2
Sequence And Series, Sequences, Subsequences
REAL ANALYSIS PART 3
Uniform Convergence Sequence and Series of Functions, Uniform convergence, Uniform Differentiation, Uniform Integration
REAL ANALYSIS PART 4
Riemann Stieltjes Integral, Riemann, Stieltjes integral, Riemann sums, Riemann, Integrals, Riemann integrals
REAL ANALYSIS PART 5
Measurable Sets & Lebesgue Measure, measurable sets, lebesgue measure, outer measure, countable subadditivity, lebesgue
REAL ANALYSIS PART 6
The Lebesgue Integral, Simple Functions, Non-Negative Functions, lebesgue integral, lebesgue integrals, integrals
VECTOR CALCULUS PART 1
Gradient , Divergence and Curl of a Vector, Tangent and Normal plane, vector calculus, Laplacian operator, Del Operator
VECTOR CALCULUS PART 2
Vector calculus , Line integrals, Surface Integrals, Gauss Divergence theorem, Engineering mathematics, Integrals
VECTOR CALCULUS PART 3
Surface Integrals, Gauss Divergence Theorem, Divergence Theorem, Vector calculus, Multiple Integrals,
QUADRATIC EQUATIONS
Quadratic Equations, Cubic Equations, Discriminant, Nature of roots , Exponential equations, equations, cbse class 11
