[9] **viXra:1901.0444 [pdf]**
*submitted on 2019-01-29 06:25:37*

**Authors:** Edgar Valdebenito

**Comments:** 2 Pages.

Esta nota muestra tres integrales definidas.

**Category:** General Mathematics

[8] **viXra:1901.0432 [pdf]**
*replaced on 2019-03-19 02:35:04*

**Authors:** Toshiro Takami

**Comments:** 30 Pages.

Tried to simulate the non-tribial zero point of the Riemann zeta function.
At the beginning, we tried to be exactly the same value as the non-tribial zero point of the Riemann Zeta function only with the degree of increase of the circle going up like wrapping x =0.5, but the degree of increase varies from moment to moment extremely difficult It was judged impossible.
And in the last paper, I made a compromise in (3).
I found that non-trivial zeros exist near the curve which can be expressed by the equation (1) and (2).
Non-trivial zeros are dotted around this curve.
The factor of 2.0123 may also change slightly if it is raised further.

**Category:** General Mathematics

[7] **viXra:1901.0399 [pdf]**
*submitted on 2019-01-27 01:52:36*

**Authors:** Toshiro Takami

**Comments:** 3 Pages.

ζ(3),ζ(5),ζ(7),ζ(9),ζ(11),ζ(13) was obtained by another method.
and
and
zeta(3) =[{=[{-1.034353-[log(2)]^3}*12- 4*log^3(2)+pi^3*log(4))]*(1/21)=-[log(2)]^3}*12-4*log^3(2)+pi^2 log(4))]*(1/21)=1.202056903160......
=zeta(3)
zeta(3) =[11.5610+pi^2*log(4)]*(1/21)=1.202056903160......
\begin{equation}
\zeta(5)=1.19693- log^5(2)= 1.03693...
\end{equation}

**Category:** General Mathematics

[6] **viXra:1901.0267 [pdf]**
*replaced on 2019-02-07 09:37:49*

**Authors:** Timothy W. Jones

**Comments:** 9 Pages. Typos corrected with additiional commentary added.

The full potential of elementary algebra to precipitate a human quantum leap is presented. A simple regression problem demonstrates how programming can be combined with linear regression. The math and programming are simple enough for any algebra class that uses a TI-83 family calculator. The problem fully considered might enable students to see the picture and evolve to a better place.

**Category:** General Mathematics

[5] **viXra:1901.0209 [pdf]**
*submitted on 2019-01-14 17:11:15*

[4] **viXra:1901.0154 [pdf]**
*submitted on 2019-01-11 06:25:44*

**Authors:** Edgar Valdebenito

**Comments:** 1 Page.

Esta nota muestra una integral elemental.

**Category:** General Mathematics

[3] **viXra:1901.0153 [pdf]**
*submitted on 2019-01-11 06:28:59*

**Authors:** Edgar Valdebenito

**Comments:** 69 Pages.

Esta nota muestra una colección de fractales.

**Category:** General Mathematics

[2] **viXra:1901.0100 [pdf]**
*submitted on 2019-01-09 01:40:30*

**Authors:** Jianwen Huang, Jianjun Wang, Feng Zhang, Hailin Wang

**Comments:** 17 Pages.

In this paper, we bring forward a completely perturbed nuclear norm minimization method to tackle a formulation of completely perturbed low-rank matrices recovery. In view of the matrix version of the restricted isometry property (RIP) and the Frobenius-robust rank null space property (FRNSP), this paper extends the investigation to a completely perturbed model taking into consideration not only noise but also perturbation, derives sufficient conditions guaranteeing that low-rank matrices can be robustly and stably reconstructed under the completely perturbed scenario, as well as finally presents an upper bound estimation of recovery error. The upper bound estimation can be described by two terms, one concerning the total noise, and another regarding the best $r$-approximation error. Specially, we not only improve the condition corresponding with RIP, but also ameliorate the upper bound estimation in case the results reduce to the general case. Furthermore, in the case of $\mathcal{E}=0$, the obtaining conditions are optimal.

**Category:** General Mathematics

[1] **viXra:1901.0025 [pdf]**
*submitted on 2019-01-04 00:51:50*

**Authors:** Sai Venkatesh Balasubramanian

**Comments:** 4 Pages.

Every number, every equation carries profound meaning, not just physically, but in the bigger scheme of things. We set out to study and uncover them.

**Category:** General Mathematics