EMEC - Greg
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Definitions
Symbol
Units
Name
E
→
{\displaystyle {\overrightarrow {E}}}
V
M
{\displaystyle {\frac {V}{M}}}
Electric Field Intensity
D
→
{\displaystyle {\overrightarrow {D}}}
C
M
2
{\displaystyle {\frac {C}{M^{2}}}}
Electric Flux Density
H
→
{\displaystyle {\overrightarrow {H}}}
A
M
{\displaystyle {\frac {A}{M}}}
Magnetic Field Intensity
B
→
{\displaystyle {\overrightarrow {B}}}
T
=
W
M
2
{\displaystyle T={\frac {W}{M^{2}}}}
Magnetic Flux Density
Electromagnetism Units
Analogies between Electric & Magnetic Circuits
Electric
Magnetic
Notes
V
=
∫
E
→
d
l
→
{\displaystyle V=\int {\overrightarrow {E}}{\overrightarrow {dl}}}
F
→
=
∫
H
→
d
l
→
{\displaystyle {\overrightarrow {F}}=\int {\overrightarrow {H}}{\overrightarrow {dl}}}
∑
n
V
n
=
0
=
∮
E
→
d
l
→
{\displaystyle \sum _{n}V_{n}=0=\oint {\overrightarrow {E}}{\overrightarrow {dl}}}
∮
H
→
d
l
→
=
N
i
=
∑
n
H
l
+
N
i
=
0
{\displaystyle \oint {\overrightarrow {H}}{\overrightarrow {dl}}=Ni=\sum _{n}Hl+Ni=0}
Kirchoff's voltage law, Ampere's law
∑
n
I
n
=
0
=
∮
S
J
→
d
S
→
{\displaystyle \sum _{n}I_{n}=0=\oint _{S}{\overrightarrow {J}}{\overrightarrow {dS}}}
∮
B
→
d
S
→
=
0
{\displaystyle \oint {\overrightarrow {B}}{\overrightarrow {dS}}=0}
Kirchoff's current law, The B-field has to go around in a loop
∮
J
→
d
S
→
=
I
{\displaystyle \oint {\overrightarrow {J}}{\overrightarrow {dS}}=I}
∫
B
→
d
S
→
=
Φ
{\displaystyle \int {\overrightarrow {B}}{\overrightarrow {dS}}=\Phi }
Magnetic flux, Phi
R
=
V
I
{\displaystyle R={\frac {V}{I}}}
R
=
F
Φ
=
N
i
Φ
{\displaystyle {\mathfrak {R}}={\frac {F}{\Phi }}={\frac {Ni}{\Phi }}}
Reluctance
I
=
V
R
=
G
V
{\displaystyle I={\frac {V}{R}}=GV}
or
J
→
=
σ
E
→
{\displaystyle {\overrightarrow {J}}=\sigma {\overrightarrow {E}}}
B
→
=
μ
H
{\displaystyle {\overrightarrow {B}}=\mu H}
Assumes linearity - exceptions: Hysterisis loop, etc
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