RE: [Vo]:Linear Operation of ECAT Modeled

2014-01-02 Thread Jones Beene
Dave,

 

Did you consider a negative differential resistance scenario for the input?

 

This would make for nonlinear operation but it is closer to what Rossi is
suggesting. It implies a sweet spot in the parameters which should be
easier to control since there would be both positive and negative feedback.

 

From: David Roberson 

Subject: [Vo]:Linear Operation of ECAT Modeled

 

I have been toying with a new computer model of the ECAT that I constructed
the other day.  The concepts that are being presented are based upon a
simple model of the ECAT that has many assumptions since Rossi has not
released many of the detailed technical information required to construct a
truly accurate one.

This particular model run assumes that the internally generated heat power
follows a forth order function in the region around the thermal run away
temperature.  It can be adjusted to include any polynomial or other function
once that has been verified.  The main idea at work is that the ECAT must
use positive feedback in order to operate at a reasonable COP.  Negative
internal feedback or no reinforcing heat from the powder will not work to a
useful degree.

The model suggests that Rossi must carefully set the thermal resistance into
which heat is delivered by the device.  If the coolant flow rate is
excessive, which would represent someone attempting to extract too much heat
from the system, the positive feedback can be defeated and the temperature
would collapse.  This implies that there must be a tradeoff between the
variables which is most likely where a lot of Rossi's time is being
expended.

I did notice that under the ideal conditions operation slightly below the
run away core temperature can be theoretically controlled and the gain
large.  My model demonstrates this is possible, but the control system is
subjected to a positive feedback behavior which it must overwhelm.
Operation at these types of location are tricky since any error in
temperature of either direction tends to compound and the device heads ever
stronger in that direction.  If the core experiences a slight increase in
temperature it heads toward thermal run away and must be reversed by the
control loop.  On the other hand a tiny drop in core temperature leads to
total cooling unless compensated.  The control loop has to contend with
environment changes such as input coolant temperature and flow rate, or for
example changes to the activity of the powder with time.  I am confident
that there are many other factors which attempt to influence the
instantaneous balance required at the chosen operation temperature and all
of these require an excess of control range for proper allowance.

The time constants associated with the device must also be contended with
and of course these are not being revealed by Rossi at this time either.
Any delays built into the heat generation mechanism itself further
complicate the control system.  For all of these reasons, a model such as
the one I have constructed makes assumptions that will likely be found in
error, but at least the trends should be revealed.

One of the model runs that I conducted assumed that an input power set to a
constant 1000 watts(modified by the loop) could control a total output power
of 1 watts for a net COP of 10.  Other drives can of course be used
which yield higher or lower values of COP, but this value has a nice ring to
it!  The thermal run away trip point is within 5% of the absolute
temperature of operation in this particular case.  I have noticed that most
any other polynomial relationship between core power generation and
temperature work in a similar fashion to the forth order where the higher
ordered functions tend to be more critical.  This is to be expected.

Dave



Re: [Vo]:Linear Operation of ECAT Modeled

2014-01-02 Thread David Roberson
The model I constructed is fairly simple in form.  In this particular case I 
used a forth order function of power internally generated versus core internal 
temperature.  I also tried many other functions, but felt that the magnitude of 
the nonlinearity was within reason with the forth order function.  The assumed 
internally generated power begins at 0 watts and then rapidly increases with 
temperature as would be expected with the forth order relationship.

Could you offer a simple description of the behavior of the negative 
differential resistance function that you mention?  My model also generates a 
negative resistance once a certain internal temperature is reached.  The exact 
level at which this is reached depends also upon the thermal impendence that 
the core works into.   I can adjust this factor fairly easily in the model and 
in real life I suspect that Rossi would likely reduce the coolant flow rate and 
hence raise its associated thermal resistance value at startup to reduce the 
power input required to enter into the positive resistance dominated region.  
Once this region is breeched, the positive feedback, as evidenced by the 
negative resistance calculation, takes over and brings the ECAT up to an active 
core temperature near the thermal runaway level.  The control loop must rapidly 
begin to extract any excess power once this temperature is reached.  A failure 
at that time will cause the ECAT to melt.

It is evident from the model runs and common sense that the thermal runaway 
temperature can be modified on the fly by the settings of the coolant flow rate 
and input temperature.  This was demonstrated in one of Rossi's earlier test 
runs where he upped the flow rate significantly to pull the early model into 
safe turn off.  I suspect that even an intervention such as this has 
limitations unless applied soon enough.

Rossi has numerous variables at his disposal that he can modify at startup, 
operation, and turn off.  I hope that we can get more information from him 
before one of his final designs is thrown into our laps via production in 
volume.

Dave

 

 

 

-Original Message-
From: Jones Beene jone...@pacbell.net
To: vortex-l vortex-l@eskimo.com
Sent: Thu, Jan 2, 2014 12:47 pm
Subject: RE: [Vo]:Linear Operation of ECAT Modeled



Dave,
 
Did you consider anegative differential resistance scenario for the input?
 
This would make fornonlinear operation but it is closer to what Rossi is 
suggesting. It implies a “sweetspot” in the parameters which should be easier 
to control since therewould be both positive and negative feedback.
 

From:David Roberson 
Subject:[Vo]:Linear Operation of ECAT Modeled

 
I have been toying with a new computer model of the ECAT that Iconstructed the 
other day.  The concepts that are being presented arebased upon a simple model 
of the ECAT that has many assumptions since Rossi hasnot released many of the 
detailed technical information required to construct atruly accurate one.

This particular model run assumes that the internally generated heat 
powerfollows a forth order function in the region around the thermal run 
awaytemperature.  It can be adjusted to include any polynomial or otherfunction 
once that has been verified.  The main idea at work is that theECAT must use 
positive feedback in order to operate at a reasonable COP. Negative internal 
feedback or no reinforcing heat from the powder will not workto a useful degree.

The model suggests that Rossi must carefully set the thermal resistance 
intowhich heat is delivered by the device.  If the coolant flow rate 
isexcessive, which would represent someone attempting to extract too much 
heatfrom the system, the positive feedback can be defeated and the 
temperaturewould collapse.  This implies that there must be a tradeoff between 
thevariables which is most likely where a lot of Rossi's time is being expended.

I did notice that under the ideal conditions operation slightly below the 
runaway core temperature can be theoretically controlled and the gain large. My 
model demonstrates this is possible, but the control system is subjected toa 
positive feedback behavior which it must overwhelm.  Operation at thesetypes of 
location are tricky since any error in temperature of either directiontends to 
compound and the device heads ever stronger in that direction. If the core 
experiences a slight increase in temperature it heads towardthermal run away 
and must be reversed by the control loop.  On the otherhand a tiny drop in core 
temperature leads to total cooling unlesscompensated.  The control loop has to 
contend with environment changessuch as input coolant temperature and flow 
rate, or for example changes to theactivity of the powder with time.  I am 
confident that there are manyother factors which attempt to influence the 
instantaneous balance required atthe chosen operation temperature and all of 
these require an excess of controlrange for proper allowance

RE: [Vo]:Linear Operation of ECAT Modeled

2014-01-02 Thread Jones Beene
 

From: David Roberson 


Could you offer a simple description of the behavior of the negative 
differential resistance function that you mention?  

 

Looks like you are already doing something similar. Wiki has an entry for the 
electronic version. The image of the curve is an ascending double hump, so if 
your model accommodates that already, then that may be why it is so intuitive. 
If one is plotting P-in vs. P-out then there is good control functionality to 
the top of the first hump, where the negative feedback would start to show 
itself.

 

https://www.google.com/search?q=negative+differential+resistanceclient=firefox-ahs=bBTrls=org.mozilla:en-US:officialtbm=ischtbo=usource=univsa=Xei=JKTFUo6jBcvxoASVpoCABwved=0CDwQsAQbiw=1146bih=675

 



RE: [Vo]:Linear Operation of ECAT Modeled

2014-01-02 Thread MarkI-Zeropoint


Sounds like one of Rossi's controllability issues may come from the 
temperature stability of the cooling fluid itself.


Dave's explanation sounds as if the control loop is expecting a rather 
consistent cooling fluid inlet temperature... and that may be the case 
if running off the city water supply (at least no major differences in 
water temp for a running faucet), but if one gets a sudden drop of 
several degrees on inlet water temp, what will that do to the control 
loop???


-Mark Iverson

On Thu, Jan 2, 2014 at 10:33 AM, Jones Beene wrote:


From: David Roberson

Could you offer a simple description of the behavior of the negative 
differential resistance function that you mention?


Looks like you are already doing something similar. Wiki has an entry 
for the electronic version. The image of the curve is an ascending 
double hump, so if your model accommodates that already, then that may 
be why it is so intuitive. If one is plotting P-in vs. P-out then there 
is good control functionality to the top of the first hump, where the 
negative feedback would start to show itself.



https://www.google.com/search?q=negative+differential+resistanceclient=firefox-ahs=bBTrls=org.mozilla:en-US:officialtbm=ischtbo=usource=univsa=Xei=JKTFUo6jBcvxoASVpoCABwved=0CDwQsAQbiw=1146bih=675



Re: [Vo]:Linear Operation of ECAT Modeled

2014-01-02 Thread David Roberson
I suspect that a change of the temperature of the incoming water will cause a 
disturbance to the loop.  Rossi must allow sufficient margin for his drive to 
account for this behavior since it will no doubt be encountered.  It would be a 
good idea for him to control the coolant flow rate on the fly as a means to 
compensate for this type of change.  
 

 Rossi now discusses having the internal temperature at around 1000 C while the 
coolant is heated up to 500 C.  I have long waited for him to make such a 
statement since the earlier testing did not indicate this situation.  Of 
course, he allowed radiation to cool the hot cats which now must be designed to 
work at a reasonable cooler output temperature.  The thermal resistance of this 
heat flow path directly impacts the positive feedback loop and must be 
controlled for a reliable product.

As I mentioned previously, he would be wise to keep the coolant at a zero flow 
rate condition at startup to enable the positive feedback to begin at a lower 
net temperature and input power.  The coolant could be heated quickly under 
this condition at the lower input power level.  The thermal masses of the 
system components and the coolant itself would retard the temperature rate of 
rise which would give him time for his control loop to initially stabilize.  It 
is not clear whether or not the coolant should be rapidly allowed to resume 
flow at its design value.  The shape of the flow transition might be used to 
his advantage.

The mention of negative resistance is a subject that I am comfortable with.  I 
have used this type of analysis for many years in the design of oscillator 
networks.  In the ECAT case, it is required in order for the COP to be much 
greater than unity.  Positive resistance appears in the form of heat 
transferring into the coolant.  At a given temperature, the thermal resistance 
can be expressed in a differential form.  The slope of the curve that defines 
core node temperature as a function of heat output power being absorbed by the 
load is one of the important factors in determining the net resistance of the 
system.  This slope at a given temperature yields the positive load thermal 
resistance seen by the core.  The internal power generation process of the core 
itself yields the other resistance term.  That one is negative since heat power 
is being generated by the core in greater quantities as the temperature rises.  
The slope again is also important and represents the instantaneous negative 
resistance at a given core temperature.

The interaction of the input heating power with the balance of the system is a 
bit complex but important.   It determines the temperature at which the 
positive feedback takes control.  It likewise allows control of the complete 
system as discussed in previous posts.

Dave

 

-Original Message-
From: MarkI-Zeropoint zeropo...@charter.net
To: vortex-l vortex-l@eskimo.com
Sent: Thu, Jan 2, 2014 1:44 pm
Subject: RE: [Vo]:Linear Operation of ECAT Modeled


Sounds like one of Rossi's controllability issues may come from the temperature 
stability of the cooling fluid itself.  


Dave's explanation sounds as if the control loop is expecting a rather 
consistent cooling fluid inlet temperature... and that may be the case if 
running off the city water supply (at least no major differences in water temp 
for a running faucet), but if one gets a sudden drop of several degrees on 
inlet water temp, what will that do to the control loop??? 


-Mark Iverson



On Thu, Jan 2, 2014 at 10:33 AM, Jones Beene wrote:


   
From: David Roberson 


Could you offer a simple description of the behavior of the negative 
differential resistance function that you mention?  
  
Looks like you are already doing something similar. Wiki has an entry for the 
electronic version. The image of the curve is an ascending double hump, so if 
your model accommodates that already, then that may be why it is so intuitive. 
If one is plotting P-in vs. P-out then there is good control functionality to 
the top of the first hump, where the negative feedback would start to show 
itself. 
  
https://www.google.com/search?q=negative+differential+resistanceclient=firefox-ahs=bBTrls=org.mozilla:en-US:officialtbm=ischtbo=usource=univsa=Xei=JKTFUo6jBcvxoASVpoCABwved=0CDwQsAQbiw=1146bih=675