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곡선 피팅 값 구하기
이 예제에서는 곡선 피팅을 다루는 방법을 보여줍니다.
데이터를 불러와서 다항식 곡선 피팅하기
load census curvefit = fit(cdate,pop,'poly3','normalize','on')
curvefit = Linear model Poly3: curvefit(x) = p1*x^3 + p2*x^2 + p3*x + p4 where x is normalized by mean 1890 and std 62.05 Coefficients (with 95% confidence bounds): p1 = 0.921 (-0.9743, 2.816) p2 = 25.18 (23.57, 26.79) p3 = 73.86 (70.33, 77.39) p4 = 61.74 (59.69, 63.8)
출력에는 피팅된 모델 방정식, 피팅된 계수, 피팅된 계수에 대한 신뢰한계가 표시됩니다.
피팅, 데이터, 잔차, 예측한계 플로팅하기
plot(curvefit,cdate,pop)
잔차 피팅을 플로팅합니다.
plot(curvefit,cdate,pop,'Residuals')
피팅에 대한 예측한계를 플로팅합니다.
plot(curvefit,cdate,pop,'predfunc')
지정된 점에서 피팅 값 구하기
y = fittedmodel(x)
형식으로 x
에 대한 값을 지정하여 특정 점에서 피팅 값을 구합니다.
curvefit(1991)
ans = 252.6690
여러 점에서 피팅 값 구하기
값으로 구성된 벡터에서 모델을 실행하여 2050년까지 외삽합니다.
xi = (2000:10:2050).'; curvefit(xi)
ans = 6×1
276.9632
305.4420
335.5066
367.1802
400.4859
435.4468
해당 값에 대한 예측한계를 구합니다.
ci = predint(curvefit,xi)
ci = 6×2
267.8589 286.0674
294.3070 316.5770
321.5924 349.4208
349.7275 384.6329
378.7255 422.2462
408.5919 462.3017
외삽된 피팅 범위에 대해 피팅 및 예측 구간을 플로팅합니다. 피팅은 기본적으로 데이터 범위에 대해 플로팅됩니다. 피팅에서 외삽된 값을 보려면 피팅을 플로팅하기 전에 좌표축의 x 상한을 2050으로 설정하십시오. 예측 구간을 플로팅하려면 플롯 유형으로 predobs
또는 predfun
을 사용하십시오.
plot(cdate,pop,'o') xlim([1900,2050]) hold on plot(curvefit,'predobs') hold off
모델 방정식 가져오기
피팅 이름을 입력하여 모델 방정식, 피팅된 계수, 피팅된 계수에 대한 신뢰한계를 표시합니다.
curvefit
curvefit = Linear model Poly3: curvefit(x) = p1*x^3 + p2*x^2 + p3*x + p4 where x is normalized by mean 1890 and std 62.05 Coefficients (with 95% confidence bounds): p1 = 0.921 (-0.9743, 2.816) p2 = 25.18 (23.57, 26.79) p3 = 73.86 (70.33, 77.39) p4 = 61.74 (59.69, 63.8)
모델 방정식만 구하려면 formula
를 사용하십시오.
formula(curvefit)
ans = 'p1*x^3 + p2*x^2 + p3*x + p4'
계수 이름과 값 가져오기
계수를 이름으로 지정합니다.
p1 = curvefit.p1
p1 = 0.9210
p2 = curvefit.p2
p2 = 25.1834
모든 계수 이름을 가져옵니다. 피팅 방정식(예: f(x) = p1*x^3+...
)을 살펴보며 각 계수에 대한 모델 항을 확인합니다.
coeffnames(curvefit)
ans = 4x1 cell
{'p1'}
{'p2'}
{'p3'}
{'p4'}
모든 계수 값을 가져옵니다.
coeffvalues(curvefit)
ans = 1×4
0.9210 25.1834 73.8598 61.7444
계수에 대한 신뢰한계 가져오기
계수에 대한 신뢰한계를 사용하여 피팅을 계산하고 비교할 수 있습니다. 계수에 대한 신뢰한계는 계수의 정확도를 결정합니다. 서로 멀리 떨어진 한계는 불확실성을 나타냅니다. 선형 계수에 대해 한계가 영점을 교차하는 경우, 이는 해당 계수가 0과 다르다는 사실을 확신할 수 없음을 의미합니다. 일부 모델 항이 0인 계수를 가진다면 이는 피팅에 도움이 되지 않습니다.
confint(curvefit)
ans = 2×4
-0.9743 23.5736 70.3308 59.6907
2.8163 26.7931 77.3888 63.7981
적합도 통계량 검토하기
명령줄에서 적합도 통계량을 가져오기 위해 다음 중 하나를 수행할 수 있습니다.
곡선 피팅기 앱을 엽니다. 곡선 피팅기 탭의 내보내기 섹션에서 내보내기를 클릭하고 작업 공간으로 내보내기를 선택하여 피팅과 피팅의 적합도를 작업 공간으로 내보냅니다.
fit
함수를 사용하여gof
출력 인수를 지정합니다.
gof
와 출력 인수를 지정하여 피팅을 다시 생성해 적합도 통계량과 피팅 알고리즘 정보를 가져옵니다.
[curvefit,gof,output] = fit(cdate,pop,'poly3','normalize','on')
curvefit = Linear model Poly3: curvefit(x) = p1*x^3 + p2*x^2 + p3*x + p4 where x is normalized by mean 1890 and std 62.05 Coefficients (with 95% confidence bounds): p1 = 0.921 (-0.9743, 2.816) p2 = 25.18 (23.57, 26.79) p3 = 73.86 (70.33, 77.39) p4 = 61.74 (59.69, 63.8)
gof = struct with fields:
sse: 149.7687
rsquare: 0.9988
dfe: 17
adjrsquare: 0.9986
rmse: 2.9682
output = struct with fields:
numobs: 21
numparam: 4
residuals: [21x1 double]
Jacobian: [21x4 double]
exitflag: 1
algorithm: 'QR factorization and solve'
iterations: 1
잔차의 히스토그램을 플로팅하여 대략적으로 정규분포를 따르는지 확인합니다.
histogram(output.residuals,10)
피팅, 데이터 및 잔차 플로팅하기
plot(curvefit,cdate,pop,'fit','residuals')
Warning: Graphics timeout occurred. To share details of this issue with MathWorks technical support, please include that this is a graphics handshaking issue with your service request.
Warning: drawnow timeout: waited 600 seconds for HTMLCanvasImpl(/graphics/C51/returnACTCanvas) ACT 1. Client may not be connected. 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legend Location SouthWest subplot(2,1,1) legend Location NorthWest
방법 찾기
피팅에서 사용할 수 있는 모든 방법을 나열합니다.
methods(curvefit)
Methods for class cfit: argnames category cfit coeffnames coeffvalues confint dependnames differentiate feval fitoptions formula indepnames integrate islinear numargs numcoeffs plot predint probnames probvalues setoptions type
피팅 명령을 사용하는 방법을 알아보려면 help
명령을 사용하십시오.
help cfit/differentiate
DIFFERENTIATE Differentiate a fit result object. DERIV1 = DIFFERENTIATE(FITOBJ,X) differentiates the model FITOBJ at the points specified by X and returns the result in DERIV1. FITOBJ is a Fit object generated by the FIT or CFIT function. X is a vector. DERIV1 is a vector with the same size as X. Mathematically speaking, DERIV1 = D(FITOBJ)/D(X). [DERIV1,DERIV2] = DIFFERENTIATE(FITOBJ, X) computes the first and second derivatives, DERIV1 and DERIV2 respectively, of the model FITOBJ. See also CFIT/INTEGRATE, FIT, CFIT.