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논문 기본 정보
- 자료유형
- 학술저널
- 저자정보
- 발행연도
- 2010.6
- 수록면
- 575 - 580 (6page)
이용수
초록· 키워드
오류제보하기
The Fisher information matrix plays a significant role in statistical inference in connection with estimation and properties of variance of estimators. In this paper, the parameter space of the t-distribution using its Fisher`s matrix is defined. The α-scalar curvatures to parameter space are calculated.
목차
등록된 정보가 없습니다.
참고문헌 (10)
참고문헌 신청
1. [학술지(정기간행물)] - Adbel-All, N. H. / 2003 / Information geometry and statistical manifold / Chaos, Solitons and Fractals 15 : 161 ~ 172
2. [학술지(정기간행물)] - Amari, S. / 1982 / Differential geometry of curved exponential families-curvatures and information loss / Annals of Statistics 10 : 357 ~ 385
3. [학술대회논문] - Amari, S. / 1985 / Differential geometrical methods in statistics / Springer Lecture Notes in Statistics
4. [학술대회논문] - Arwini, K. A. / 2007 / Alpha-geometry of the Weibull manifold / Second Basic Sciences Conference : 4 ~ 8
5. [학술지(정기간행물)] - Bong Sik Cho / 2006 / Geometrical properties of $t$-distribution / 호남수학학술지 28 (3) : 433 ~ 438
2. [학술지(정기간행물)] - Amari, S. / 1982 / Differential geometry of curved exponential families-curvatures and information loss / Annals of Statistics 10 : 357 ~ 385
3. [학술대회논문] - Amari, S. / 1985 / Differential geometrical methods in statistics / Springer Lecture Notes in Statistics
4. [학술대회논문] - Arwini, K. A. / 2007 / Alpha-geometry of the Weibull manifold / Second Basic Sciences Conference : 4 ~ 8
5. [학술지(정기간행물)] - Bong Sik Cho / 2006 / Geometrical properties of $t$-distribution / 호남수학학술지 28 (3) : 433 ~ 438
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UCI(KEPA) : I410-ECN-0101-2018-041-001379604