매클로린_급수,Maclaurin_series

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  • 공학수학2_복소해석
         // [[매클로린_급수,Maclaurin_series]]
  • 급수,series
          매클로린급수전개 - see [[매클로린_급수,Maclaurin_series]]
  • 멱급수,power_series
         [[매클로린_급수,Maclaurin_series]] $\nolimits \sum_{n=0}^{\infty} \frac{f^{(n)}(0)}{n!} x^n$
  • 무한급수,infinite_series
          [[매클로린_급수,Maclaurin_series]]
  • 생성함수,generating_function
          [[테일러_급수,Taylor_series]] and [[매클로린_급수,Maclaurin_series]]
         [[조합론,combinatorics]] 관련해서는 [[합성곱,convolution]] [[테일러_급수,Taylor_series]] [[매클로린_급수,Maclaurin_series]] 언급
  • 지수함수,exponential_function
         [[매클로린_급수,Maclaurin_series]] 표현:
  • 테일러_급수,Taylor_series
         $a=0$ 일 때는 [[매클로린_급수,Maclaurin_series]]
         중심이 $c=0$ 인 경우 [[매클로린_급수,Maclaurin_series]]라고 부른다.
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