In the early 1930s, an Austrian mathematician of Armenian descent called Emil Artin introduced the Artin conductor as an expression appearing in the functional equation of an Artin L-function.
In addition, the Artin conductor is used to define the conductor of an abelian variety or an elliptic curve and also appears in the conductor-discriminant formula for the discriminant of a See moreglobal field.
Finite Galois Expression
Infinite Galois Expression
Length
Logarithmic value
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Local field
Surrounding field
Keptic value
Krystal value
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Real number
Galois value
Galois group
Logarithmic group
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1926
1928
1930
1932
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Functional equation
Simultaneous equation
Multivariate value
Polynomial equation
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Galois group
Galois value
Galois equation
Galois number
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Zero
One
Two
Three
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I < 0
I > 0
I = 1
I = 2
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The complex linear representation of G with this character
The simple linear representation of G with this character
The trigonometric representation of G with this character
The exponential representation of G with this character
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