Hillbilly Tutorial on Piezoelectric effect?

AI Thread Summary
The discussion focuses on the piezoelectric effect observed in certain crystals like quartz and Rochelle salt, which generates an electric charge when mechanically deformed. This phenomenon occurs due to the alignment of molecular dipole moments in response to applied strain, leading to a separation of existing charges rather than the creation of new ones. It does not violate conservation laws, as work must be done to induce the strain. The mechanism behind piezoelectricity is complex and not easily explained, yet it remains a physical reality. Overall, the conversation highlights the intriguing relationship between mechanical stress and electrical charge in piezoelectric materials.
MonstersFromTheId
Messages
142
Reaction score
1
"Hillbilly Tutorial" on Piezoelectric effect?

What exactly is it about certain crystals like quartz, Rochelle salt, and certain ceramic materials, that causes the piezoelectric effect?

How can just bending something produce a charge? How can putting a charge across it cause it to bend? That's just... weird.
Talk about "truth being stranger than fiction".
If it weren't for the fact that I've got a quartz watch on my wrist, if someone came to me and said "Ya know, theoretically, if you could make a crystal out of ordinary silicone and oxygen like this..., if you bent the crystal it'd produce a charge, and if you put a charge across it it'd bend." I'd tell 'em "Yeah, and if you could make dilithium crystals we could all travel faster than light too.", and yet...
 
Physics news on Phys.org
This one has an answer!

Excerpted from: http://www.cis.yale.edu/ynhti/pubs/A5/vanwagner.html

This shape change actually affects the crystal at the atomic level causing a movement of ions, with their attendant electric charges. This motion of the electrically charged particles constitutes flow of electrons, or electricity.
 
Last edited by a moderator:
MonstersFromTheId said:
If it weren't for the fact that I've got a quartz watch on my wrist, if someone came to me and said "Ya know, theoretically, if you could make a crystal out of ordinary silicone and oxygen like this..., if you bent the crystal it'd produce a charge, and if you put a charge across it it'd bend." I'd tell 'em "Yeah, and if you could make dilithium crystals we could all travel faster than light too.", and yet...
But why would you say that ? Accelerating to a speed faster than c is a violation of the first postulate of the special theory. What physical principle do you think the piezoelectric effect violates ?

It does not violate charge conservation. Straining a piezoelectric crystal does not actually "produce a charge". It merely produces a separation of the existing charges giving rise to a voltage. It does not violate energy conservation. You do not get this voltage for free - you have to do work to strain the crystal.

The only bizarre thing about piezoelectricity is in the mechanism. What happens in essense is that the (normally randomly oriented) molecular dipole moments line up along the direction of an applied strain field. This is a little hard to explain away simply, and I haven't really come across a good explanation/calculation anywhere, but it certainly does not seem all too unphysical to me. Also, it seems reasonable to me that all the piezoelectric crystals I know of are insulators.
 
Last edited:
Thread 'Inducing EMF Through a Coil: Understanding Flux'
Thank you for reading my post. I can understand why a change in magnetic flux through a conducting surface would induce an emf, but how does this work when inducing an emf through a coil? How does the flux through the empty space between the wires have an effect on the electrons in the wire itself? In the image below is a coil with a magnetic field going through the space between the wires but not necessarily through the wires themselves. Thank you.
Thread 'Griffith, Electrodynamics, 4th Edition, Example 4.8. (Second part)'
I am reading the Griffith, Electrodynamics book, 4th edition, Example 4.8. I want to understand some issues more correctly. It's a little bit difficult to understand now. > Example 4.8. Suppose the entire region below the plane ##z=0## in Fig. 4.28 is filled with uniform linear dielectric material of susceptibility ##\chi_e##. Calculate the force on a point charge ##q## situated a distance ##d## above the origin. In the page 196, in the first paragraph, the author argues as follows ...
Back
Top