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- | ======Complex Analysis (Quick Review)====== | ||
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- | These notes are made and shared by Mr. [[: | ||
- | ^ Name |Complex Analysis (Quick Review) | | ||
- | ^ Author | ||
- | ^ Pages |24 pages | | ||
- | ^ Format | ||
- | ^ Size |385 kB | | ||
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- | ====Contents & Summary==== | ||
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- | * If any pair of points $z_1, z_2 \in S$ can be connected by a polygonal line that consists of a finite number of line segments joined end to end that lies entirely in the set, then $S$ is connected. | ||
- | * A function $v(x,y)$ is harmonic conjugate of $u(x,y)$ if $f(z)=u(x, | ||
- | * Theorem (Cauchy): If $f$ is analytic in simply connected domain $D$, then for every simple closed contour $C$ in $D$, $\int_C f(z) dz =0$. | ||
- | * A number $z_0$ is zero of $f(z)$ if $f(z_0)=0$. | ||
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- | ==== Download or View online ==== | ||
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- | </ | ||
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- | ====Notes of other subjects==== | ||
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