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By POSTECH Computer Algorithm Team
Numerical analysis
박한빛
수치해석
POSTECH Computer Algorithm Team
- 최적해를 찾기 힘든 수학 문제를 근사적으로 푸는 알고리즘입니다.
- 간단한 예시로는 복잡한 함수의 Local Maximum/Minimum을 구하는 것이 있습니다.
- 뭔가 이름부터 어려워 보이는데, 다행히 자주 나오는 문제 유형은 아닙니다.
수치해석?
개요
POSTECH Computer Algorithm Team
- 우리가 1학기에 배웠던 이진탐색을 기억 하시나요?
- 같은 겁니다. 다만 그때는 목표 값 X를 확실히 인지하고 찾았지만 수치해석에서는 어떤 값 X에 끊임없이 가까워
지도록 범위를 줄여 나간다고 보면 됩니다.
- 기억 안난다구요? 복습하세요 하하
https://www.poscat.kr/algorithm/%EB%89%B4%EB%B9%84/binary-search/
수치해석-이분법
이분법
POSTECH Computer Algorithm Team
- 아래처럼 생긴 함수의 해를 이분법으로 구해보겠습니다.
수치해석-이분법
이분법
이분법의 강력함을 버티지 못하고
줄어드는 답의 범위
POSTECH Computer Algorithm Team
- 삼분검색! 이름만 들어도 이분법보다 1.5배정도 강력해 보입니다.
- *순증가 – 지역 극대점 – 순감소하는 함수(대충 아래처럼 생긴 함수)에서 극대점을 찾는데 사용하는 방법입니다.
- 물론 순감소 – 극소점 – 순증가하는 오목한 모양도 가능합니다!
* 순증가/감소는 단조증가/감소 와 다르게 수평인 부분이 없어야 합니다.
삼분검색
삼분법
POSTECH Computer Algorithm Team
- 간단히 읽어보세요 풀지는 마세요!
- https://algospot.com/judge/problem/read/FOSSIL
삼분검색 활용 예시 - FOSSIL
예시
POSTECH Computer Algorithm Team
삼분검색 활용 예시 - FOSSIL
예시
POSTECH Computer Algorithm Team
- 위와 같은 수치해석의 방법들은 무한히 반복하면 결국 완전히 정확한 해를 찾아버리고 말 겁니다.
- 하지만 저희는 저깟 함수의 해를 구하자고 영원히 기다리기에는 좀 바쁩니다(다른 문제를 풀어야 하거든요)
- 그래서 정확도와 수행속도를 적당히 만족시키면서 종료할 수 있는 조건을 설정해야 합니다. 대표적인 예시로는
아래와 같은 것들이 있습니다.
1. 절대 오차를 이용한 방법.
2. 상대 오차를 이용한 방법.(컴퓨터의 한계)
3. 적당한 횟수 만큼 반복하기.
언제 멈추지?
종료조건
POSTECH Computer Algorithm Team
https://algospot.com/judge/problem/read/ROOTS
https://algospot.com/judge/problem/read/RATIO
https://www.acmicpc.net/problem/2343
Problems

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Numerical analysis

  • 1. By POSTECH Computer Algorithm Team Numerical analysis 박한빛 수치해석
  • 2. POSTECH Computer Algorithm Team - 최적해를 찾기 힘든 수학 문제를 근사적으로 푸는 알고리즘입니다. - 간단한 예시로는 복잡한 함수의 Local Maximum/Minimum을 구하는 것이 있습니다. - 뭔가 이름부터 어려워 보이는데, 다행히 자주 나오는 문제 유형은 아닙니다. 수치해석? 개요
  • 3. POSTECH Computer Algorithm Team - 우리가 1학기에 배웠던 이진탐색을 기억 하시나요? - 같은 겁니다. 다만 그때는 목표 값 X를 확실히 인지하고 찾았지만 수치해석에서는 어떤 값 X에 끊임없이 가까워 지도록 범위를 줄여 나간다고 보면 됩니다. - 기억 안난다구요? 복습하세요 하하 https://www.poscat.kr/algorithm/%EB%89%B4%EB%B9%84/binary-search/ 수치해석-이분법 이분법
  • 4. POSTECH Computer Algorithm Team - 아래처럼 생긴 함수의 해를 이분법으로 구해보겠습니다. 수치해석-이분법 이분법 이분법의 강력함을 버티지 못하고 줄어드는 답의 범위
  • 5. POSTECH Computer Algorithm Team - 삼분검색! 이름만 들어도 이분법보다 1.5배정도 강력해 보입니다. - *순증가 – 지역 극대점 – 순감소하는 함수(대충 아래처럼 생긴 함수)에서 극대점을 찾는데 사용하는 방법입니다. - 물론 순감소 – 극소점 – 순증가하는 오목한 모양도 가능합니다! * 순증가/감소는 단조증가/감소 와 다르게 수평인 부분이 없어야 합니다. 삼분검색 삼분법
  • 6. POSTECH Computer Algorithm Team - 간단히 읽어보세요 풀지는 마세요! - https://algospot.com/judge/problem/read/FOSSIL 삼분검색 활용 예시 - FOSSIL 예시
  • 7. POSTECH Computer Algorithm Team 삼분검색 활용 예시 - FOSSIL 예시
  • 8. POSTECH Computer Algorithm Team - 위와 같은 수치해석의 방법들은 무한히 반복하면 결국 완전히 정확한 해를 찾아버리고 말 겁니다. - 하지만 저희는 저깟 함수의 해를 구하자고 영원히 기다리기에는 좀 바쁩니다(다른 문제를 풀어야 하거든요) - 그래서 정확도와 수행속도를 적당히 만족시키면서 종료할 수 있는 조건을 설정해야 합니다. 대표적인 예시로는 아래와 같은 것들이 있습니다. 1. 절대 오차를 이용한 방법. 2. 상대 오차를 이용한 방법.(컴퓨터의 한계) 3. 적당한 횟수 만큼 반복하기. 언제 멈추지? 종료조건
  • 9. POSTECH Computer Algorithm Team https://algospot.com/judge/problem/read/ROOTS https://algospot.com/judge/problem/read/RATIO https://www.acmicpc.net/problem/2343 Problems