(Concluded)
Name
SI
Gaussian system
Maxwell's equations in integral form
Maxwell's equations in differential form
Velocity of an
electromagnetic
wave in a medium
Relation between
E and H in an
electromagnetic
wave
Poynting vector
(;1 DndS = J pdV
E
— nndS
13ndS = 0
idl = (j n+ nn) dS
V•D= p
V X E= —13
V•B=0
V x H=j+D
v=1/1/ 801.1.041,
E
= I I 1/1-' 1;1 1
S =-- [EH]
DniiS = 471 pdV
Eidl =--
1371dS
§ BndS = 0
41t
bn dS
V•D=43-tp
V x E=
V•B= 0
V X H--- c471 j+
v = c/V EEt
El/e=H V IT
S= 47
Name
SI
Gaussian system
Maxwell's equations in integral form
Maxwell's equations in differential form
Velocity of an
electromagnetic
wave in a medium
Relation between
E and H in an
electromagnetic
wave
Poynting vector
(;1 DndS = J pdV
E
— nndS
13ndS = 0
idl = (j n+ nn) dS
V•D= p
V X E= —13
V•B=0
V x H=j+D
v=1/1/ 801.1.041,
E
= I I 1/1-' 1;1 1
S =-- [EH]
DniiS = 471 pdV
Eidl =--
1371dS
§ BndS = 0
41t
bn dS
V•D=43-tp
V x E=
V•B= 0
V X H--- c471 j+
v = c/V EEt
El/e=H V IT
S= 47
