- #1

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Cauchy Integral Formula about a closed loop in the complex plane

(Integral[f[z]/ (z-z0)^(n+1)dz = 2 pi i /n! d^n f(z0)/dz ])

that is the n derivative of f with respect to z evaluated at z0

- Thread starter sinyud
- Start date

- #1

- 23

- 0

Cauchy Integral Formula about a closed loop in the complex plane

(Integral[f[z]/ (z-z0)^(n+1)dz = 2 pi i /n! d^n f(z0)/dz ])

that is the n derivative of f with respect to z evaluated at z0

- #2

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- #3

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Can this similarity be used to solve electrodynamics problems in two dimensions?

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