User Peter O.

17 votes

2 answers

2k views

Explicit and fast error bounds for polynomial approximation

asked Jun 8, 2022 at 18:10

12 votes

0 answers

704 views

From biased coins (and nothing else) to biased coins

asked Sep 27, 2021 at 18:45

8 votes

0 answers

518 views

Concave and other bounded functions: Series representation and converging polynomials

asked Nov 23, 2021 at 5:18

6 votes

0 answers

405 views

Using the Lorentz operators to build polynomials that converge to a continuous function

asked Oct 27, 2021 at 4:35

4 votes

0 answers

231 views

From biased coins to biased coins, as efficiently as possible

asked Dec 29, 2021 at 20:04

4 votes

0 answers

582 views

Bounds on the expectation of a function of a hypergeometric random variable: A "Jensen gap"

asked Aug 23, 2022 at 2:44

4 votes

1 answer

642 views

Explicit and fast error bounds for approximating continuous functions

asked Mar 4, 2023 at 0:47

3 votes

1 answer

241 views

Explicit bounds on the difference between Bernstein polynomials

asked Aug 29, 2022 at 3:20

3 votes

0 answers

368 views

A conjecture on consistent monotone sequences of polynomials in Bernstein form

asked Jul 31, 2022 at 11:19

3 votes

2 answers

386 views

On the regularity of certain continuous algebraic functions

asked Jun 1, 2021 at 12:42

2 votes

1 answer

228 views

Bounds on the coin-flipping degree

asked Jun 9, 2023 at 19:27

1 vote

1 answer

155 views

Coefficient bounds for polynomials that map the unit interval to itself

asked Jun 18, 2023 at 18:28

1 vote

1 answer

214 views

On the degree elevation needed to bring Bernstein coefficients to [0, 1]

asked Jan 17, 2021 at 2:49

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13 Questions

Explicit and fast error bounds for polynomial approximation

From biased coins (and nothing else) to biased coins

Concave and other bounded functions: Series representation and converging polynomials

Using the Lorentz operators to build polynomials that converge to a continuous function

From biased coins to biased coins, as efficiently as possible

Bounds on the expectation of a function of a hypergeometric random variable: A "Jensen gap"

Explicit and fast error bounds for approximating continuous functions

Explicit bounds on the difference between Bernstein polynomials

A conjecture on consistent monotone sequences of polynomials in Bernstein form

On the regularity of certain continuous algebraic functions

Bounds on the coin-flipping degree

Coefficient bounds for polynomials that map the unit interval to itself

On the degree elevation needed to bring Bernstein coefficients to [0, 1]