Dielectric: Difference between revisions
imported>Paul Wormer (New page: {{subpages}} <table width = "35%" align = "right" frame="box" border="2"> <caption><font style="Font-size: 120%; "> Static permittivities of some materials at [[Reference conditions of gas...) |
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<caption><font style="Font-size: 120%; "> Static permittivities of some | <caption><font style="Font-size: 120%; "> Static permittivities of some dielectrics at [[Reference conditions of gas temperature and pressure|SATP]].</font> | ||
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<tr> <td> ''' | <tr> <td> '''Dielectric''' <td> '''Relative permittivity ε<sub>r</sub>''' | ||
<tr><td> [[Vacuum]] <td> 1 (by definition) | <tr><td> [[Vacuum]] <td> 1 (by definition) | ||
<tr><td> [[Air]] <td> 1.00054 | <tr><td> [[Air]] <td> 1.00054 | ||
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When a voltage difference is applied to top and bottom of a cylinder filled with a dielectric, no current will flow inside the cylinder because, unlike metals, a dielectric has no free, or loosely bound, electrons that can drift through the material. Instead, [[electric polarization]] occurs. The positive charges within the dielectric are displaced minutely in the direction of lower voltage, and the negative charges are displaced minutely in the opposite direction. Inside the cylinder no net charge density will arise because the charges in adjacent volume elements cancel. However, at the top and bottom of the cylinder a surface charge will appear, and this surface charge (positive at the low voltage side and negative at the high voltage side) will oppose the [[electric field]] associated with the voltage difference. Thus, the slight separation of charges, ''polarization'', reduces the [[electric field]] inside the dielectric. | When a voltage difference is applied to top and bottom of a cylinder filled with a dielectric, no current will flow inside the cylinder because, unlike metals, a dielectric has no free, or loosely bound, electrons that can drift through the material. Instead, [[electric polarization]] occurs. The positive charges within the dielectric are displaced minutely in the direction of lower voltage, and the negative charges are displaced minutely in the opposite direction. Inside the cylinder no net charge density will arise because the charges in adjacent volume elements cancel. However, at the top and bottom of the cylinder a surface charge will appear, and this surface charge (positive at the low voltage side and negative at the high voltage side) will oppose the [[electric field]] associated with the voltage difference. Thus, the slight separation of charges, ''polarization'', reduces the [[electric field]] inside the dielectric. | ||
Dielectric material is characterized by an intrinsic property called [[relative permittivity]], usually denoted by ε<sub>r</sub> (formerly this was known as the dielectric constant). The relative permittivity describes the ease of the polarization of the material and determines the size of the surface charge densities at the top and bottom of the cylinder. The [[Coulomb's law|Coulomb force]] between two electric charges inside a dielectric medium is 1/ε<sub>r</sub> smaller than it would be in a vacuum due to the polarization of the dielectric medium. The quantity of electric energy stored | Dielectric material is characterized by an intrinsic property called [[relative permittivity]], usually denoted by ε<sub>r</sub> (formerly this was known as the dielectric constant). The relative permittivity describes the ease of the polarization of the material and determines the size of the surface charge densities at the top and bottom of the cylinder. The [[Coulomb's law|Coulomb force]] between two electric charges inside a dielectric medium is 1/ε<sub>r</sub> smaller than it would be in a vacuum due to the polarization of the dielectric medium. The quantity of electric energy stored per unit volume of a dielectric medium is proportional to ε<sub>r</sub>. The [[capacitance]] of a [[capacitor]] filled with a dielectric is a factor ε<sub>r</sub> greater than it would be in vacuum. | ||
==References== | ==References== |
Revision as of 11:11, 7 December 2008
Dielectric | Relative permittivity εr |
Vacuum | 1 (by definition) |
Air | 1.00054 |
Teflon | 2 |
Petroleum | 2.0-2.2 |
Paper (dry) | 2 |
Polyethylene | 2.25 |
Polystyrene | 2.4–2.7 |
Carbon disulfide | 2.6 |
Rubber | 3 |
PVC | 3.4 |
Paper | 2 |
Silicon dioxide | 3.7 |
Concrete dry | 4.5 |
Pyrex Glass | 4.3 - 5.0 |
Rubber | 3 |
Diamond | 5.5–10 |
Silicon | 11.68 |
Ammonia | 17 |
Methanol | 30 |
Glycerol | 42.5 |
Water | 80.1 |
Hydrofluoric acid | 83.6 (0 °C) |
Tantalum Oxide | 11.6 |
Beef (raw) | 52 |
Titanium dioxide | 96 |
In physics, a dielectric is an insulating (or very poorly conducting) material. The material can be solid, liquid or gaseous.
When a voltage difference is applied to top and bottom of a cylinder filled with a dielectric, no current will flow inside the cylinder because, unlike metals, a dielectric has no free, or loosely bound, electrons that can drift through the material. Instead, electric polarization occurs. The positive charges within the dielectric are displaced minutely in the direction of lower voltage, and the negative charges are displaced minutely in the opposite direction. Inside the cylinder no net charge density will arise because the charges in adjacent volume elements cancel. However, at the top and bottom of the cylinder a surface charge will appear, and this surface charge (positive at the low voltage side and negative at the high voltage side) will oppose the electric field associated with the voltage difference. Thus, the slight separation of charges, polarization, reduces the electric field inside the dielectric.
Dielectric material is characterized by an intrinsic property called relative permittivity, usually denoted by εr (formerly this was known as the dielectric constant). The relative permittivity describes the ease of the polarization of the material and determines the size of the surface charge densities at the top and bottom of the cylinder. The Coulomb force between two electric charges inside a dielectric medium is 1/εr smaller than it would be in a vacuum due to the polarization of the dielectric medium. The quantity of electric energy stored per unit volume of a dielectric medium is proportional to εr. The capacitance of a capacitor filled with a dielectric is a factor εr greater than it would be in vacuum.
References
Values of εr from:
- Dielectric Constants of Materials (2007). Clipper Controls.]
- Microwaves.com