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Degree of Approximation by Polynomials in the Complex Domain
Degree of Approximation by Polynomials in the Complex Domain
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A01=Walter Edwin Sewell
Antiderivative
Approximation
Arc (geometry)
Author_Walter Edwin Sewell
Big O notation
Bounded set (topological vector space)
Branch point
Category=PB
Circumference
Coefficient
Complex analysis
Complex number
Conformal map
Constant of integration
Continuous function
Derivative
Difference quotient
Differentiable function
Elementary proof
eq_isMigrated=1
eq_isMigrated=2
eq_nobargain
Equation
Even and odd functions
Existence theorem
Existential quantification
Exterior (topology)
Floor and ceiling functions
Fourier series
Function of a real variable
Geometry
Green's function
Harmonic function
Harmonic polynomial
Infimum and supremum
Infinitesimal
Integer
Iterative method
Jordan curve theorem
Least squares
Lebesgue integration
Limit (mathematics)
Line integral
Line segment
Lipschitz continuity
Logarithm
Mathematician
Modulus of continuity
Natural number
Notation
Orthogonal polynomials
Partial derivative
Periodic function
Point at infinity
Polynomial
Rational function
Real variable
Riemann sum
Root of unity
Set theory
Sign (mathematics)
Simply connected space
Special case
Summation
Surface integral
Taylor series
Theorem
Theory
Trigonometric functions
Trigonometry
Uniform convergence
Unit circle
Upper and lower bounds
Variable (mathematics)
Weight function
Product details
- ISBN 9780691095721
- Weight: 369g
- Dimensions: 152 x 229mm
- Publication Date: 20 Jan 1943
- Publisher: Princeton University Press
- Publication City/Country: US
- Product Form: Paperback
The description for this book, Degree of Approximation by Polynomials in the Complex Domain. (AM-9), will be forthcoming.
Degree of Approximation by Polynomials in the Complex Domain
€100.99
