This repository contains coursework and exams from machine learning, data science, and computational fluid dynamics classes, along with grades and feedback.
Lab Exercises:
- LE1: 6.85 / 7
- LE2: 6.95 / 7
- LE3: 10 / 10
- LE4: 9.7 / 10
- LE5: 9.75 / 10
- LE6: 9.95 / 10
- LE7: 10 / 10
Exams:
- Midterm: 9.9 / 10
- Final: 17.6 / 20
Lab Exercises:
- LE1: 7.85 / 9
- LE2: 9 / 9
- LE3: 8.95 / 9
- LE4: 8.45 / 9
- LE5: 8.9 / 9
- LE6: 9 / 9
- LE7: 8.8 / 9
Exams:
- Midterm: 9.7 / 10
- Final: 19.3 / 21
Homework:
- HW1: 35 / 40
- Feedback: Computing ( a_n ): (4/6) Show work for evaluating the integral. (+3 points)
- HW2: 47 / 50
- Feedback:
- (4.5/5) Error with coefficient
- (7.5/9) ( u_x ) term (4.5/5) Error with collecting terms. There should not be a 1/2 in front of ( u_x ).
- ( v_y ) term (3/3)
- (0/1) Your answer is not consistent with the conservation law.
- Feedback:
- HW3: 31.5 / 40
- Feedback:
- (3.5/6) Solve for ( G ) (1.5/2): Missing ( i ) term. Stability conditions: (2/4) Approach is correct, but the incorrect ( G ) results in a much easier calculation.
- (4/6) Matrix: (2/2), Eigenvalues: (1/2), Stability conditions: (1/2)
- (8/9) Matrix: (2/2), Eigenvalues: (4/4), Stability conditions: (0/1) Explain why. Frequency: (2/2)
- (10/11) Solving for coefficients is correct, but misinterpretation occurs. Lines 53 - 55 should be:
approximation0 = solution1 * ones(size(x)); % Constant approximation
- Feedback:
- HW4: 39 / 50
- Feedback:
- (6.5/10) Correct approach, but need more terms in the L.T.E.
- Time derivative expansion: 2/2
- Spatial derivative expansion: 3/4 (Need higher-order terms in ( \Delta x ))
- Substitutions ( u_{tt} ), ( u_{xxt} ), ( u_{xxxxt} ): 1/3 (arise from higher-order terms)
- Putting terms together: 0.5/1
- (7/8) Matrix: (2/2), Eigenvalues: (1/2), Stability conditions: (1/2)
- (10/10) Points
- (a) (5/5)
- (b) (5/5)
- (6.5/10) Correct approach, but need more terms in the L.T.E.
- Feedback:
Exams:
- Midterm: 38.5 / 50
- Final: 42 / 50
Note: The .m MATLAB scripts that accompanied Homework 3 and 4 couldn't be recovered from Canvas.
- Received the highest grade in DCSI 453.
- Achieved an A in all classes.
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Data Science and Machine Learning:
- Exploratory Data Analysis
- Statistical Learning and Modeling
- Machine Learning Algorithms
- Data Visualization Techniques
- Deep Learning Fundamentals
- Natural Language Processing
-
Computational Fluid Dynamics:
- Introduction to CFD, governing equations of fluid mechanics
- Physical and mathematical classification of PDEs, characteristics
- Finite difference representation of PDEs
- Taylor series and polynomial fitting
- Stability analysis
- Modified equation analysis
- Wave equation
- Heat equation
- Laplace's equation
- Burger's equation (inviscid and viscous)
- Euler equations
- Averaged equations for turbulent flows