[*]I wanted to know the possible affordable solutions to outside backup your shared hosting solution. I have some options like

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# Tag: Solutions

## What is affordable Backup Solutions

## Payment Software Solutions

## ag.algebraic geometry – Existence of solutions to quadratic vector equation

## ap.analysis of pdes – Pointwise estimate of solutions to the parabolic equation with a monotonic drift

## cname – Pointing DNS to NationBuilder servers from Network Solutions

## ordinary differential equations – Complex first order sytem associated with an ODE and maximal solutions

## Linear Programming understanding solutions

## How do I get actual solutions from MaxValue?

## What are the Good Practices project parameters in SSIS (SQL) solutions

## networking – What are the solutions to access a client’s subnet with an IP of its subnet?

### Questions

### More info:

[*]I wanted to know the possible affordable solutions to outside backup your shared hosting solution. I have some options like

[LIST][*]A… | Read the rest of https://www.webhostingtalk.com/showthread.php?t=1845840&goto=newpost

Given

$$A_{i,j,k} X_j^* X_k + C_i = 0$$

where $𝐴_{i,j,k}$ and $𝐶_i$ are arbitrary complex numbers for all $𝑗, 𝑘$ which are $𝑁$-dimensional indices and $i$ which is an $m$-dimensional index where $m<N$. Note $*$ is complex conjugation and there is a summation for repeated indices. Are there conditions on $A$ and $C$ to guarantee the existence of a solution to this set of equations?

I wonder for a parabolic equation

$$u_t+(a(t,x)u)_x= u_{xx},$$

if we know that $a(t,x)$ is monotonic decreasing in $x$ with $a(t,-infty)=C_L, a(t,+infty)=C_R$, $C_L>C_Rgeq 0$, are there results developed to give precise pointwise estimates for $u$? Or long-time behaviors? I bet that $|u|_{L^{infty}}leq C/sqrt{t}$.

I have the second order ODE $ddot{z} – 2iz = 0$ for $z in mathbb{C}$, where $ddot{z}$ means the 2 order derivative of z, and is asked to find the complex first order system associated with the ODE and write its maximal solutions.

I have earlier found the solution space of the ODE to be ${ae^{t+it}+be^{-t-it}| a,b in mathbb{C}}$ and the complex first order system associated is

$$

begin{pmatrix} z \ dot{z} end{pmatrix}’ = begin{pmatrix} dot{z} \ ddot{z} end{pmatrix}=begin{pmatrix} dot{z} \ 2iz end{pmatrix}

$$

This can be expressed as

$$

dot{y}= begin{pmatrix} 0 & 1 \ 2i & 0 end{pmatrix}y, y=begin{pmatrix} z \ dot{z} end{pmatrix}

$$

Can I easily express the maximal solution of this system given that I have found the basis of the solution space as ${ae^{t+it}+be^{-t-it}| a,b in mathbb{C}}$ instead of solving this system without that knowledge?

The Sweet Smell Fertilizer Company markets bags of manure labeled “not less than 60 lb dry

weight.” The package manure is a combination of compost and sewage wastes. To provide good

quality fertilizer, each bag should contain at least 30 lb of compost but no more than 40 lb of

sewage. Each pound of compost costs Sweet Smell 5 cents and each pound of sewage costs 4

cents.

Say I want to calculate the maximum value of a simple function of two variables:

```
f(r_, t_):= r Cos(t)^3 (1 + r Sin(t))
```

with respect to the variable `t`

. For a specific value of `r`

there is no problem. Executing

```
MaxValue({f(.1, t), 0 <= t <= 2 Pi()}, t)
```

immediately returns `0.00100166`

. My problem arises when I want an arbitrary positive real value for `r`

, so as to get a function of one variable. I tried a couple of variations of

```
Assuming(r > 0,
Evaluate@MaxValue({Num(r, t), 0 <= t <= 2 Pi()}, t)
)
```

but all I get in return is the comically unhelpful

```
MaxValue({r Cos(t)^3 (1 + r Sin(t)) , 0 <= t <= 2 Pi()}, t)
```

I know I can code a simple algorithm that finds the 0s of the derivatives and then looks at the various values to find the biggest. But this is an expensive symbolic manipulation software, I don’t think it’s too much to ask that some function can do this.

My question is not something concrete with an error in the X code. Rather, I would like to know if there are popularly known good practices when configuring the parameters in an SSIS project / solution. For example, if apart from parameterizing folder paths of inputs and outputs or connections, it is also common to put analysis dates or perhaps the dates fit better as a variable.

On the other hand, let’s say that in a certain environment I just found that the parameters of a set of SSIS packages instead of being configured as project parameters are in an SQL table and that is where they are modified. Is this normal or is it recommended to save as parameters?

Thanks

In order to connect two clients together, I have a **Central Gateway OpenVPN server**. Clients can’t access each other directly due to firewall or 4G/LTE mobile or IPoE.

- The VPN network is
`172.16.0.0/24`

- The VPN server shares its private LAN
`192.168.111.0/24`

to the**Client A**only. - The VPN client
**DEV(yellow)**shares its private LAN`192.168.164.0/24`

. - The VPN client
**Client A*** doesn’t share anything, it’s a pure client. (my computer)

The configuration works with *OpenVPN Access Server*. I’ll try to port it to the *OpenVPN 2.5 community* version later.

Here is the diagram of the infrastructure

The **DEV network’s switch** is also connected to a different subnet `10.1.0.0/24`

called **SERVER TESTING**.

The subnet/servers `10.1.0.0/24`

must be accessed with the IP `10.50.0.10 gw:10.50.0.254`

. I don’t have any control over that network at all.

- Now, how can I setup the computer on
**Client A**to be seen as`10.50.0.10`

? As if the**Client A**computer was directly connected to the**DEV’s switch**.- The red arrows are tunneled. The green arrows are clear/normal packets.

- I can create a new OpenVPN server if necessary. (bridge?TAP?)
**Client A**‘s computer has a single NIC connected to the switch.- I have admin rights to all the servers/gateways but the grey
**TESTING SERVER**

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