[Vo]:Superconductors and voltage

2014-02-04 Thread John Berry
While looking at reviews for Caver A. Mead's book, I read a review that
said he made a mistake including voltage in a calculation for
superconductors.

Now I think that there must be voltage of a type in superconductors, there
are 2 types of voltage.

One is the voltage drop across a conductor. This is similar to the voltage
on a charged capacitor.

But there are other type is kinetic voltage, this is where a charge is
moving at a given velocity as it used in particle accelerators.

Voltage of this type can be compared to (or come from) inertia, and if
electrons are moving then there will be some persistence even if impedance
is removed since electrons still have mass.

If a superconducting ring that carried a current was suddenly opened, the
electrons are still moving and must compress slightly as they come to a
stop leaving the ends momentarily charged to some degree.

Additionally imagine a superconductive loop in an alternating EM field,
there is a voltage induced by the changing magnetic field (or
relativistically distorted electric field) and this does not lead to a
voltage drop, but there is still a voltage, if this loop was opened and a
normal circuit inserted you would indeed see a voltage.

Indeed even if we use a resistive wire in such a loop, no voltage drop is
noted, and yet there is still a voltage present to overcome the resistance,
and the resistance is still impeding the flow of electrons. But would it be
correct to say that this is happening with no voltage, even though none can
be read by any instrument?


John


Re: [Vo]:Superconductors and voltage

2014-02-04 Thread Axil Axil
http://phys.org/news/2011-10-physicists-unveil-theory-kind-superconductivity.html



and another



http://phys.org/news/2014-02-result-cheaper-efficient-solar-cells.html







Electrons could become squeezed in that their quantum properties become
delocalized. An electron can be spread out all over the superconductor
because its location is pinned.



It is hard to tell what is going on if the electron is viewed realistically
rather like a pin ball.



The electron has over 500 modes of existence based on how these particles
move in relationship to each other,



I adhere to the spin net emergence of the electron in that electrons and
light strings are the same thing with the electron being the tip of the
light string.



Voltage is a description of the electron that is only applicable to a
particular state of electron matter.



Voltage may not apply to all the ways that an electron can exist. It is not
clear that voltage can be applied to electrons in a superconductor;
especially when the type of superconductor is not defined.












On Tue, Feb 4, 2014 at 6:09 PM, John Berry berry.joh...@gmail.com wrote:

 While looking at reviews for Caver A. Mead's book, I read a review that
 said he made a mistake including voltage in a calculation for
 superconductors.

 Now I think that there must be voltage of a type in superconductors, there
 are 2 types of voltage.

 One is the voltage drop across a conductor. This is similar to the voltage
 on a charged capacitor.

 But there are other type is kinetic voltage, this is where a charge is
 moving at a given velocity as it used in particle accelerators.

 Voltage of this type can be compared to (or come from) inertia, and if
 electrons are moving then there will be some persistence even if impedance
 is removed since electrons still have mass.

 If a superconducting ring that carried a current was suddenly opened, the
 electrons are still moving and must compress slightly as they come to a
 stop leaving the ends momentarily charged to some degree.

 Additionally imagine a superconductive loop in an alternating EM field,
 there is a voltage induced by the changing magnetic field (or
 relativistically distorted electric field) and this does not lead to a
 voltage drop, but there is still a voltage, if this loop was opened and a
 normal circuit inserted you would indeed see a voltage.

 Indeed even if we use a resistive wire in such a loop, no voltage drop is
 noted, and yet there is still a voltage present to overcome the resistance,
 and the resistance is still impeding the flow of electrons. But would it be
 correct to say that this is happening with no voltage, even though none can
 be read by any instrument?


 John





Re: [Vo]:Superconductors and voltage

2014-02-04 Thread Axil Axil
Correction

It is hard to tell what is going on if the electron is viewed realistically
rather like a pin ball.

should read

It is hard to tell what is going on if the electron is viewed realistically
like a wave rather than like a pin ball.




On Tue, Feb 4, 2014 at 6:40 PM, Axil Axil janap...@gmail.com wrote:


 http://phys.org/news/2011-10-physicists-unveil-theory-kind-superconductivity.html



 and another



 http://phys.org/news/2014-02-result-cheaper-efficient-solar-cells.html







 Electrons could become squeezed in that their quantum properties become
 delocalized. An electron can be spread out all over the superconductor
 because its location is pinned.



 It is hard to tell what is going on if the electron is viewed
 realistically rather like a pin ball.



 The electron has over 500 modes of existence based on how these particles
 move in relationship to each other,



 I adhere to the spin net emergence of the electron in that electrons and
 light strings are the same thing with the electron being the tip of the
 light string.



 Voltage is a description of the electron that is only applicable to a
 particular state of electron matter.



 Voltage may not apply to all the ways that an electron can exist. It is
 not clear that voltage can be applied to electrons in a superconductor;
 especially when the type of superconductor is not defined.












 On Tue, Feb 4, 2014 at 6:09 PM, John Berry berry.joh...@gmail.com wrote:

 While looking at reviews for Caver A. Mead's book, I read a review that
 said he made a mistake including voltage in a calculation for
 superconductors.

 Now I think that there must be voltage of a type in superconductors,
 there are 2 types of voltage.

 One is the voltage drop across a conductor. This is similar to the
 voltage on a charged capacitor.

 But there are other type is kinetic voltage, this is where a charge is
 moving at a given velocity as it used in particle accelerators.

 Voltage of this type can be compared to (or come from) inertia, and if
 electrons are moving then there will be some persistence even if impedance
 is removed since electrons still have mass.

 If a superconducting ring that carried a current was suddenly opened, the
 electrons are still moving and must compress slightly as they come to a
 stop leaving the ends momentarily charged to some degree.

 Additionally imagine a superconductive loop in an alternating EM field,
 there is a voltage induced by the changing magnetic field (or
 relativistically distorted electric field) and this does not lead to a
 voltage drop, but there is still a voltage, if this loop was opened and a
 normal circuit inserted you would indeed see a voltage.

 Indeed even if we use a resistive wire in such a loop, no voltage drop is
 noted, and yet there is still a voltage present to overcome the resistance,
 and the resistance is still impeding the flow of electrons. But would it be
 correct to say that this is happening with no voltage, even though none can
 be read by any instrument?


 John






Re: [Vo]:Superconductors and voltage

2014-02-04 Thread David Roberson




While looking at reviews for Caver A. Mead's book, I read a review that said he 
made a mistake including voltage in a calculation for superconductors.


Now I think that there must be voltage of a type in superconductors, there are 
2 types of voltage.


One is the voltage drop across a conductor. This is similar to the voltage on a 
charged capacitor.


But there are other type is kinetic voltage, this is where a charge is moving 
at a given velocity as it used in particle accelerators.


Voltage of this type can be compared to (or come from) inertia, and if 
electrons are moving then there will be some persistence even if impedance is 
removed since electrons still have mass.

There is no need to apply a voltage across the leads of a superconducting loop 
for current to flow.  Any current present will continue indefinitely. And, if 
you do apply a voltage, the current will ramp up as long as the voltage is 
applied.  The ramp rate is established by the voltage you apply and the 
inductance of the loop.


If a superconducting ring that carried a current was suddenly opened, the 
electrons are still moving and must compress slightly as they come to a stop 
leaving the ends momentarily charged to some degree.

All of the energy stored within the magnetic field must be either converted 
into heat by arcing across the open circuit and heating the air, or by charging 
the effective capacitance formed by the open leads.  The energy given to the 
capacitor will be returned to the loop inductance when the current reverses and 
this process can ring indefinitely as long as the loss is zero.


Additionally imagine a superconductive loop in an alternating EM field, there 
is a voltage induced by the changing magnetic field (or relativistically 
distorted electric field) and this does not lead to a voltage drop, but there 
is still a voltage, if this loop was opened and a normal circuit inserted you 
would indeed see a voltage.

There is a voltage drop in this case due to the AC current induced within the 
loop flowing through the loop inductance.  It does not lead to heat because the 
voltage and current are at right angles to each other.


Indeed even if we use a resistive wire in such a loop, no voltage drop is 
noted, and yet there is still a voltage present to overcome the resistance, 
and the resistance is still impeding the flow of electrons. But would it be 
correct to say that this is happening with no voltage, even though none can be 
read by any instrument?

Perhaps I do not understand what you are saying here as I would expect to see a 
voltage drop measured across the ends of any resistor carrying current.  The 
resistive wire case would show a drop that increases the further along the 
resistive line you go.  Of course, you must choose some point as the reference 
of zero volts.
 



]John

Dave







Re: [Vo]:Superconductors and voltage

2014-02-04 Thread John Berry
On Wed, Feb 5, 2014 at 1:42 PM, David Roberson dlrober...@aol.com wrote:



  While looking at reviews for Caver A. Mead's book, I read a review that
 said he made a mistake including voltage in a calculation for
 superconductors.

  Now I think that there must be voltage of a type in superconductors,
 there are 2 types of voltage.

  One is the voltage drop across a conductor. This is similar to the
 voltage on a charged capacitor.

  But there are other type is kinetic voltage, this is where a charge is
 moving at a given velocity as it used in particle accelerators.

  Voltage of this type can be compared to (or come from) inertia, and if
 electrons are moving then there will be some persistence even if impedance
 is removed since electrons still have mass.

 There is no need to apply a voltage across the leads of a superconducting
 loop for current to flow.  Any current present will continue indefinitely.


Well obviously.
Although a voltage would be required to initiate a current flow however
minimal, superconductors still generally manifest magnetic fields which is
why they are used in super powerful magnets.
This means the establishment of a magnetic field, additionally even if it
was somehow perfectly non-inductive it still requires some force to get
electrons to move in the first place however minimal this may be, electrons
are light but not massless.


 And, if you do apply a voltage, the current will ramp up as long as the
 voltage is applied.  The ramp rate is established by the voltage you apply
 and the inductance of the loop.


Agreed, but voltage is still required to get it moving.


  If a superconducting ring that carried a current was suddenly opened,
 the electrons are still moving and must compress slightly as they come to a
 stop leaving the ends momentarily charged to some degree.

 All of the energy stored within the magnetic field must be either
 converted into heat by arcing across the open circuit and heating the air,
 or by charging the effective capacitance formed by the open leads.  The
 energy given to the capacitor will be returned to the loop inductance when
 the current reverses and this process can ring indefinitely as long as the
 loss is zero.


Yes, but here there is clearly voltage.
Also a lossless resonant superconductor might be impossible unless
radiation resistance is somehow zero.

A tiny tiny bit of ohmic resistance stops a copper ring from behaving like
a superconductor so I doubt it take radiation resistance to do quench the
oscillation.



  Additionally imagine a superconductive loop in an alternating EM field,
 there is a voltage induced by the changing magnetic field (or
 relativistically distorted electric field) and this does not lead to a
 voltage drop, but there is still a voltage, if this loop was opened and a
 normal circuit inserted you would indeed see a voltage.

 There is a voltage drop in this case due to the AC current induced within
 the loop flowing through the loop inductance.  It does not lead to heat
 because the voltage and current are at right angles to each other.


  Indeed even if we use a resistive wire in such a loop, no voltage drop
 is noted, and yet there is still a voltage present to overcome the
 resistance, and the resistance is still impeding the flow of electrons. But
 would it be correct to say that this is happening with no voltage, even
 though none can be read by any instrument?

 Perhaps I do not understand what you are saying here as I would expect to
 see a voltage drop measured across the ends of any resistor carrying
 current.


There are no ends, I said a loop, and the entire loop is in a uniform
voltage field and the entire loop is uniformly resistive.
This produces no measurable voltage unless there is an imperfection of
uniformity of these 2 factors.