Question

I am asking if this quantity has a name or it is just a real sequence.

score 71 · Answer 1 · 2021-05-25 10:43:10

71

Views

I am asking if this quantity has a name or it is just a real sequence.

Published on 25 May 2021 - 10:43

score 903 · Answer 2 · 2021-05-26 03:16:50

903

Views

The relationship between the best uniform approximation and chebyshev interpolant

Published on 26 May 2021 - 3:16

score 41 · Answer 3 · 2021-05-26 11:33:43

41

Views

The diophantine equation $T_{n}(x)=a$

Published on 26 May 2021 - 11:33

score 100 · Answer 4 · 2021-05-26 16:21:51

100

Views

Are decompositions of products of Chebyshev polynomials (evaluated at a given point) into summands unique over extended integer rings?

Published on 26 May 2021 - 16:21

score 199 · Answer 5 · 2021-05-28 15:36:13

199

Views

An integral with Chebyshev polynomials

Published on 28 May 2021 - 15:36

score 522 · Answer 6 · 2021-06-02 14:06:35

522

Views

How to prove by induction all Chebyshev polynomials of the first kind $T_n$ when $n\geq 1$ have a positive leading coefficient??

Published on 02 Jun 2021 - 14:06

score 68 · Answer 7 · 2021-06-14 23:56:50

68

Views

Chebyschev's Polynomials and its Application

Published on 14 Jun 2021 - 23:56

score 163 · Answer 8 · 2026-03-25 17:44:54

163

Views

Energy integral using Chebyshev coefficients

Published on 25 Mar 2026 - 17:44

score 153 · Answer 9 · 2026-03-25 22:06:21

153

Views

Quadrature for integral of exponential of Chebyshev polynomial?

Published on 25 Mar 2026 - 22:06

score 100 · Answer 10 · 2021-07-30 06:38:22

100

Views

Do $\{T_{n}\left(\frac{x^2}{2}-1\right)\}_{n=1}^\infty$ form a basis for the even degree polynomials?

Published on 30 Jul 2021 - 6:38

score 880 · Answer 11 · 2021-08-04 02:40:04

880

Views

Relationship between Chebyshev polynomials and square roots ($\sqrt{3}+\sqrt{2}=\frac{1}{\sqrt{T_1(5)-\sqrt{T_1(5)^2-1}}}$ etc.)

Published on 04 Aug 2021 - 2:40

score 82 · Answer 12 · 2021-08-08 16:13:34

82

Views

How we generalize the cartesian form of epicycloids?

Published on 08 Aug 2021 - 16:13

score 335 · Answer 13 · 2021-08-12 03:05:35

335

Views

Integral of Legendre and Chebyshev polynomials.

Published on 12 Aug 2021 - 3:05

score 123 · Answer 14 · 2021-10-10 08:03:46

123

Views

On the parity of the first kind Chebyshev polynomial over the positive integers

Published on 10 Oct 2021 - 8:03

score 351 · Answer 15 · 2021-10-29 00:26:51

351

Views

Series Representation of the Glasser function: $\text G(x)\mathop=\limits^\text{def} \int_0^x \sin(t\sin(t))dt\sim2\sqrt{\frac x\pi}$

Published on 29 Oct 2021 - 0:26

List Question

I am asking if this quantity has a name or it is just a real sequence.

The relationship between the best uniform approximation and chebyshev interpolant

The diophantine equation $T_{n}(x)=a$

Are decompositions of products of Chebyshev polynomials (evaluated at a given point) into summands unique over extended integer rings?

An integral with Chebyshev polynomials

How to prove by induction all Chebyshev polynomials of the first kind $T_n$ when $n\geq 1$ have a positive leading coefficient??

Chebyschev's Polynomials and its Application

Energy integral using Chebyshev coefficients

Quadrature for integral of exponential of Chebyshev polynomial?

Do $\{T_{n}\left(\frac{x^2}{2}-1\right)\}_{n=1}^\infty$ form a basis for the even degree polynomials?

Relationship between Chebyshev polynomials and square roots ($\sqrt{3}+\sqrt{2}=\frac{1}{\sqrt{T_1(5)-\sqrt{T_1(5)^2-1}}}$ etc.)

How we generalize the cartesian form of epicycloids?

Integral of Legendre and Chebyshev polynomials.

On the parity of the first kind Chebyshev polynomial over the positive integers

Series Representation of the Glasser function: $\text G(x)\mathop=\limits^\text{def} \int_0^x \sin(t\sin(t))dt\sim2\sqrt{\frac x\pi}$

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