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Modeling and Simulation in computer science
Chapters

1Foundations of Modeling in Computer Science

2Mathematical Foundations for Simulation

Linear Algebra for SimulationCalculus for Continuous ModelsProbability Theory EssentialsRandom Variable DistributionsNumerical Linear AlgebraNumerical Integration and DifferentiationDifferential Equations BasicsStochastic Calculus BasicsMatrix DecompositionsOptimization Basics for ModelingError Analysis and StabilitySpectral MethodsMonte Carlo MethodsGraph Theory in SimulationDimensionality Reduction Techniques

3Discrete-Event Simulation Fundamentals

4Agent-Based Modeling and Complex Systems

5System Dynamics and Continuous Modeling

6Numerical Methods and Scientific Computing for Simulation

7Stochastic Processes and Uncertainty Quantification

8Data Structures, Algorithms, and Simulation Efficiency

9Simulation Programming Languages and Frameworks

10Verification, Validation, and Experiment Design

11Performance Analysis and Optimization of Simulations

12High-Performance Computing and Parallel Simulation

13Data Management, Reproducibility, and Experiment Tracking

14Visualization and Communication of Simulation Results

15Applications and Case Studies in Modeling and Simulation

Courses/Modeling and Simulation in computer science/Mathematical Foundations for Simulation

Mathematical Foundations for Simulation

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Build the mathematical toolkit essential for accurate and stable simulations, including linear algebra, calculus, probability, and numerical analysis.

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8 of 15

Stochastic Calculus Basics

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