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Category:Calculus
From Mathematics Is A Science
Revision as of 19:36, 22 November 2016 by imported>WikiSysop
The main source is Calculus Illustrated.
Pages in category "Calculus"
The following 200 pages are in this category, out of 407 total.
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- Elementary Linear Algebra -- Spring 2018
- Elementary Linear Algebra -- Spring 2019
- Elementary ODEs
- Elementary PDEs
- Exact forms are orthogonal to co-closed forms
- Examples of differential forms
- Examples of maps
- Excel simulations
- Exponential models
- Exterior derivative
- Exterior derivative with Excel
- Extrema of functions of several variables
F
- Fermat's Theorem
- Find the point of the graph nearest to 0
- Finite differences
- First derivative test
- Flow
- Fluid flow
- Forms in Euclidean spaces
- Forms vs vector fields and functions
- Fourier coefficients
- Fourier transform
- Freshman's introduction to discrete calculus
- From Calculus to Cohomology by Madsen
- Fubini's theorem
- Functions
- Functions in higher dimensions
- Functions of several variables
- Functions of several variables: derivatives and integrals
- Functions of several variables: exercises
- Fundamental Theorem of Calculus
G
H
I
- Identities of vector calculus
- Images as functions of two variables
- Implicit differentiation
- Implicit Function Theorem
- Independence of path
- Integer-valued calculus
- Integral theorems of vector calculus
- Integral: definition
- Integral: introduction
- Integral: properties
- Integrals of functions of several variables
- Integration
- Integration by substitution: examples
- Integration in dimension n
- Integration of differential forms of degree 0 and 1
- Integration of differential forms of degree 2
- Integration with parameter
- Intro to Higher Mathematics -- Spring 2016 -- midterm
- Intro to Higher Mathematics -- Spring 2018
- Intro to Higher Mathematics -- Spring 2018 -- midterm
- Introduction to discrete calculus
- Introduction to discrete calculus, continued
- Is a constant function always continuous?
- Is a continuous function always differentiable?
- Is a differentiable function always continuous?
- Is infinity a limit?
- Is the identity function always continuous?
- Is the max of two continuous functions continuous?
L
M
- Manifolds model a curved universe
- Mass as an integral
- Material derivative
- Maximum and minimum values of functions
- Mean Value Theorem
- Metric complexes
- Metric tensor
- Metric tensor in dimensions 1 and 2
- Midtearm
- Midterm
- Mimetic Discretization Methods by Castillo
- Modeling with discrete exterior calculus
- Modelling motion on manifolds
- Modelling with discrete vector fields and forms
- Modern Thermodynamics by John Denker
- Monotone function
- More about manifolds
- More metric complexes
- More ODEs
O
P
- PageRank as a flow
- Parametric curves
- Parametric curves: exercises
- Parametric surfaces
- Partial derivatives
- Partial differential equations
- Physics
- Plotting the graph of a function
- Polar coordinates
- Positivity of integral
- Precalculus
- Precalculus exercises
- Precalculus with Scientific Applications -- Spring 2016 -- midterm
- Preview of calculus: part 1
- Preview of calculus: part 2
- Preview of calculus: part 3
- Product rule of differentiation
- Properties of integrals of differential forms
- Properties of the exterior derivative
R
- Radar gun: the math
- Ranking movies with discrete differential forms
- Ranking of data
- Rates of change
- Real analysis: course
- Real analysis: final 1
- Real analysis: final 2
- Real analysis: test 1
- Real analysis: test 2
- Real analysis: test 3
- Real analysis: test 4
- Related rates
- Resolving indeterminate expressions
- Reversing differentiation: antiderivatives
- Riemann integral
- Rot
S
T
U
V
- Vector and complex variables
- Vector calculus: course
- Vector calculus: exam 1
- Vector calculus: exam 2
- Vector calculus: exam 3
- Vector calculus: exam 4
- Vector calculus: exercises
- Vector calculus: final
- Vector calculus: final 2
- Vector calculus: midterm
- Vector calculus: midterm 2
- Vector calculus: review
- Vector calculus: test 1
- Vector calculus: test 2
- Vector fields
- Vector functions
- Vector integrals
- Velocity
- Volume as an integral