Question

Self-adjoint Algebra made my ideas Vanish. How to get them back?

score 136 · Answer 1 · 2018-10-20 18:45:33

136

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Self-adjoint Algebra made my ideas Vanish. How to get them back?

Published on 20 Oct 2018 - 18:45

score 70 · Answer 2 · 2018-11-14 04:02:28

70

Views

Uniformly approximating $f\in \mathcal{C}([1,\infty))$ with polynomials where $\underset{x\rightarrow +\infty}{\lim} f(x)=a$

Published on 14 Nov 2018 - 4:02

score 849 · Answer 3 · 2018-11-20 13:55:49

849

Views

Approximation of continuous function by linear combination of exponentials

Published on 20 Nov 2018 - 13:55

score 213 · Answer 4 · 2018-11-24 21:07:45

213

Views

Specific proof technique of the complex Stone-Weierstrass theorem

Published on 24 Nov 2018 - 21:07

score 195 · Answer 5 · 2018-12-14 18:56:27

195

Views

If a sequence of polynomials converges uniformly to a continuous function on the real line, then this function is a polynomial

Published on 14 Dec 2018 - 18:56

score 426 · Answer 6 · 2019-01-15 10:34:35

426

Views

Weierstrass's approximation theorem with polynomials $p_n$ of degree $n$ for all $n.$

Published on 15 Jan 2019 - 10:34

score 431 · Answer 7 · 2019-03-15 20:15:43

431

Views

How do I use Weierstrass Approximation Theorem?

Published on 15 Mar 2019 - 20:15

score 260 · Answer 8 · 2019-03-16 20:01:43

260

Views

Question regarding Weierstrass theorem generalized to Stone-Weierstrass

Published on 16 Mar 2019 - 20:01

score 74 · Answer 9 · 2019-03-20 01:47:57

74

Views

Smooth approximation (under supremum norm) of distance to algebraic set in $\mathbb{R}^n$.

Published on 20 Mar 2019 - 1:47

score 276 · Answer 10 · 2019-04-02 20:38:13

276

Views

What is the set of pointwise limits of polynomials?

Published on 02 Apr 2019 - 20:38

score 42 · Answer 11 · 2019-04-23 04:55:29

42

Views

Uniform convergence of a sequence of polynomials to a specified function

Published on 23 Apr 2019 - 4:55

score 322 · Answer 12 · 2019-05-03 12:30:38

322

Views

Numerical methods for solving the inverse Weierstrass transform

Published on 03 May 2019 - 12:30

score 111 · Answer 13 · 2019-05-15 17:22:53

111

Views

Prove that there exists a function $ g: [0,1] \to \mathbb{R} $ which is 1-Lipschitz, satisfies $ g (0) = 0 $ and has the following property.

Published on 15 May 2019 - 17:22

score 319 · Answer 14 · 2019-06-04 20:46:55

319

Views

Are of Polynomials of Continuous functions complete?

Published on 04 Jun 2019 - 20:46

score 828 · Answer 15 · 2019-10-22 01:53:54

828

Views

approximation of 'any' bounded continuous function using bounded continuous functions with compact support

Published on 22 Oct 2019 - 1:53

List Question

Self-adjoint Algebra made my ideas Vanish. How to get them back?

Uniformly approximating $f\in \mathcal{C}([1,\infty))$ with polynomials where $\underset{x\rightarrow +\infty}{\lim} f(x)=a$

Approximation of continuous function by linear combination of exponentials

Specific proof technique of the complex Stone-Weierstrass theorem

If a sequence of polynomials converges uniformly to a continuous function on the real line, then this function is a polynomial

Weierstrass's approximation theorem with polynomials $p_n$ of degree $n$ for all $n.$

How do I use Weierstrass Approximation Theorem?

Question regarding Weierstrass theorem generalized to Stone-Weierstrass

Smooth approximation (under supremum norm) of distance to algebraic set in $\mathbb{R}^n$.

What is the set of pointwise limits of polynomials?

Uniform convergence of a sequence of polynomials to a specified function

Numerical methods for solving the inverse Weierstrass transform

Prove that there exists a function $ g: [0,1] \to \mathbb{R} $ which is 1-Lipschitz, satisfies $ g (0) = 0 $ and has the following property.

Are of Polynomials of Continuous functions complete?

approximation of 'any' bounded continuous function using bounded continuous functions with compact support

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