Bachelor of Science in Mathematics Active
Course Units 10
Abstract Algebra
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Applications of Abstract Algebra
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Group Actions
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Group Homomorphisms and Isomorphisms
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Introduction to Groups
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Linear Transformations and Matrices
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Polynomial Rings
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Rings and Fields
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Subgroups and Lagrange's Theorem
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Vector Spaces
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Calculus
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Applications of Calculus in Physics and Engineering
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Applications of Derivatives
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Applications of Integrals
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Differential Equations
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Differentiation Techniques
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Integration and Antiderivatives
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Introduction to Limits
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Multivariable Calculus
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Taylor Series and Maclaurin Series
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Techniques of Integration
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Differential Equations
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Applications of Differential Equations
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First Order Differential Equations
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Introduction to Differential Equations
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Laplace Transform and Differential Equations
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Numerical Methods for Differential Equations
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Second Order Linear Differential Equations
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Systems of Differential Equations
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Linear Algebra
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Determinants and Inverses
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Eigenvalues and Eigenvectors
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Inner Product Spaces
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Introduction to Vectors
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Linear Transformations
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Matrix Operations
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Orthogonality
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Systems of Linear Equations
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Vector Spaces
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Mathematical Logic
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Applications of Mathematical Logic
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Formal Proofs
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Gödel's Incompleteness Theorems
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Inference Rules and Proofs
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Introduction to Mathematical Logic
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Logical Equivalences
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Predicate Logic
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Propositional Logic
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Set Theory and Logic
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Mathematical Modeling
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Agent-Based Modeling
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Applications of Mathematical Modeling
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Formulating Mathematical Models
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Introduction to Mathematical Modeling
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Model Validation and Interpretation
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Optimization in Mathematical Modeling
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Sensitivity Analysis in Mathematical Modeling
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Solving Mathematical Models
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Spatial and Temporal Modeling
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Types of Mathematical Models
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