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Applied Linear Algebra for Signal Processing, Data Analytics and Machine Learning

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Preview this course

Applied Linear Algebra for Signal Processing, Data Analytics and Machine Learning

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    Engineering Academy

    Engineering Academy

    Learn Without Limits: Free Engineering Courses

  • Course type

    Watch to learn anytime

  • Course duration

    914 Min

  • Course start date & time

    Access anytime

  • Language

    English

Why enroll

Participants join this course because it helps them clearly understand how Linear Algebra is used in real-world applications, not just as theory. The course explains concepts in a simple way and shows how they are applied in areas like machine learning, data analytics, signal processing, wireless communication, and finance. It is useful for students who want stronger fundamentals and for working professionals who want to upgrade their skills for modern technologies. By the end of the course, learners gain practical knowledge that helps them solve real problems, perform better in studies or jobs, and stay relevant in today’s technology-driven world.

Opportunities that awaits you!

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Course content

The course is readily available, allowing learners to start and complete it at their own pace.

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Applied Linear Algebra for Signal Processing, Data Analytics and Machine Learning

31 Lectures

914 min

  • Lesson icon

    Applied Linear Algebra for Signal Processing, Data Analytics and Machine Learning

    Preview icon

    Preview

    5 min

  • Lesson icon

    Applied Linear Algebra | Vector Properties

    35 min

  • Lesson icon

    Vectores: Unit nom vector,Cauchy-Schwarz inequality, Radar application

    31 min

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    Inner Product Application: Beamforming in Wireless Communication Systems

    20 min

  • Lesson icon

    Matrices: Definition, Addition and Multiplication of Matrices

    22 min

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    Matrix: Column Space, Linear Independence, Rank, Gaussian Elimination

    29 min

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    Matrix: Determinant, Inverse Computation, Adjoint, Cofactor Concepts

    30 min

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    Applications of Matrices: Solution of Linear Systems, MIMO Wireless Technology

    37 min

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    Applications of Matrices: Electric Circuits, Traffic Flows

    22 min

  • Lesson icon

    Applications of Matrices: Graph Theory, Social Networks, Dominance Directed Graph, Influential Node

    34 min

  • Lesson icon

    Null Space of Matrix: Definition, Rank-Nullity Theorem, Application in Electric Circuits

    34 min

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    Gram-Schmidt Orthogonalization

    24 min

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    Gaussian Random Variable: Definition, Mean, Variance, Multivariate Gaussian, Covariance Matrix

    16 min

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    Linear Transformation of Gaussian Random Vectors

    19 min

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    Machine Learning Application: Gaussian Classification

    34 min

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    Eigenvalue: Definition, Characteristic Equation, Eigenvalue Decomposition

    33 min

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    Special Matrices: Rotation and Unitary Matrices; Application — Alamouti Code

    39 min

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    Positive Semi-definite (PSD) Matrices: Definition, Properties, Eigenvalue Decomposition

    35 min

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    Positive Semidefinite Matrix: Examples & Illustrations of Eigenvalue Decomposition

    40 min

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    Machine Learning Application: Principal Component Analysis (PCA)

    42 min

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    Computer Vision Application: Face Recognition, Eigenfaces

    20 min

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    Least Squares (LS) Solution, Pseudo-Inverse Concept

    38 min

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    Least Squares via Principle of Orthogonality, Projection Matrix, Properties

    32 min

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    Application: Pseudo-Inverse and MIMO Zero Forcing (ZF) Receiver

    34 min

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    Wireless Application: Multi-Antenna Channel Estimation

    34 min

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    Machine Learning Application: Linear Regression

    27 min

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    Computational Mathematics Application: Polynomial Fitting

    14 min

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    Least Norm Solution

    38 min

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    Wireless Application: Multi-user Beamforming

    34 min

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    Singular Value Decomposition (SVD): Definition, Properties, Example

    32 min

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    SVD Application in MIMO Wireless Technology: Spatial-Multiplexing & High Data Rates

    30 min

Course details

This course helps learners understand both the basics and advanced ideas of Linear Algebra, with a strong focus on how it is used in real life. Linear Algebra is a powerful math tool that plays a key role in many modern technologies and industries.

In this course, you will see how Linear Algebra is applied in different fields, such as:

  • Wireless Communication: Understanding MIMO and OFDM systems, beamforming, and how signals are estimated over communication channels.

  • Machine Learning: Learning how algorithms like regression, clustering, PCA, SVM, and face recognition work behind the scenes.

  • Signal Processing: Applying math to signal estimation, image compression, robotics, and dynamic systems.

  • Data Analytics: Building recommender systems, predicting and forecasting data, and understanding financial models.

  • Operations Research: Solving real-world problems using Markov chains, inventory control, and supply chain management.

  • Other Applications: Analyzing electrical circuits, social networks and graphs, and managing traffic flow efficiently.

This course is suitable for undergraduate and postgraduate students, as well as working professionals, engineers, scientists, and managers. It is ideal for anyone who wants to learn how Linear Algebra is used in modern fields like Machine Learning, Data Analytics, Signal Processing, and Wireless Communication in a clear and practical way.

Source: IIT-Kanpur Nptel [Youtube Channel]

Course suitable for

  • Automotive
  • Electronics & Instrumentation
  • Electrical
  • Engineering & Design
  • Project Management
  • Research & Developmnet

Key topics covered

  • Introduction to Linear Algebra and its importance

  • Basics of matrices and how they are used

  • Different types of matrices explained simply

  • Matrix addition and subtraction

  • Matrix multiplication made easy

  • Special matrices like zero and identity

  • Transpose of a matrix

  • Determinant and why it matters

  • Inverse of a matrix and its use

  • Solving linear equations using matrices

  • Row operations and matrix simplification

  • Gaussian elimination method

  • Rank of a matrix explained

  • Basics of vectors and vector operations

  • Introduction to eigenvalues and eigenvectors

Why people choose EveryEng

Industry-aligned courses, expert training, hands-on learning, recognized certifications, and job opportunities—all in a flexible and supportive environment.

Engineering Academy

Engineering Academy

Learn Without Limits: Free Engineering Courses

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