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Description
Fall 2019
Gary Peter Bazdell
MATH 3800
This note covers the lecture.
This note covers lecture2 of math 3800.
Week 1 class notes: Operational amplifiers and their types
Week 1 class notes covering root finding methods
Week 2 class notes covering root finding and mathematical modeling
Basic concept explanation
A few examples and definition
These notes covers lecture 3 of Professor Gary Peter Bazdell class.
This note covers the lecture note of professor Gary Peter Bazdell class.
This note coves lecture 5 of professor Gary Peter Bazdell class.
Lots of concepts, make sure to understand them!
Week 2 class notes
Week 3 class notes
Week 4 class notes
Week 5 class notes
models for interacting populations
model fitting 1) Chebyshev approximation ……………………..
topics -model fitting (Chebyshev approximation and least squares) - sum of absolute deviation - fitting a power curve
topics: -fitting a power curve - model fitting: transformed least squares with examples
topics covered: - coefficient of determination - one-term models - tukey's transformation ladder - high-order polynomials
topics covered: -empirical modelling - simple and one-term models - high order polynomials - nth lagrange interpolating polynomial - divided difference
shows the outline of what you need to know. see my posted class notes for detailed examples solution.
math3800 lecture notes
covers numerical differentiation and numerical integration
Covers: -review on midpoint rule, trapezodial rule, and simpsons rule -gaussian quadrature -legendre polynomial
covers: - gaussian quadrature and transformation - monte carlo simulation -generating random numbers
covers: -monte carlo simulation -markov chain -transition matrix
covers: -modeling component and system reliability -matrix computations - LU decomposition
This note covers: -matrix computation : gauss-seidel method -norm -least square polynomial -eigen-values
Study guide
Week 6 notes
Week 7 notes
Week 8 notes
Week 9 notes
Week 10 notes
Have outline and class examples of the whole course!
covers: -modeling with differential equations -logistic growth model
covers: -modeling with systems of D.E.
covers: -competitive hunter model predator/prey - Initial value problem for ordinary differential equation
covers: -Euler's method ……………………..