Scholars@Duke publication: The arc length variational formula on the exponential manifold

The arc length variational formula on the exponential manifold

Publication , Journal Article

Zhang, F; Sun, H; Jiu, L; Peng, L

Published in: Mathematica Slovaca

October 1, 2013

In this paper, we mainly consider the first and second arc length variational problems on the exponential statistical manifold, and give the variational formulae.

Duke Scholars

Author Lin Jiu DKU Faculty

Published In

Mathematica Slovaca

DOI

10.2478/s12175-013-0158-6

EISSN

1337-2211

ISSN

0139-9918

Publication Date

October 1, 2013

Volume

Issue

Start / End Page

1101 / 1112

Publisher

Walter de Gruyter GmbH

Related Subject Headings

4904 Pure mathematics
0101 Pure Mathematics

Citation

APA

Chicago

ICMJE

MLA

NLM

Zhang, F., Sun, H., Jiu, L., & Peng, L. (2013). The arc length variational formula on the exponential manifold. Mathematica Slovaca, 63(5), 1101–1112. https://doi.org/10.2478/s12175-013-0158-6

Zhang, Fengyun, Huafei Sun, Lin Jiu, and Linyu Peng. “The arc length variational formula on the exponential manifold.” Mathematica Slovaca 63, no. 5 (October 1, 2013): 1101–12. https://doi.org/10.2478/s12175-013-0158-6.

Zhang F, Sun H, Jiu L, Peng L. The arc length variational formula on the exponential manifold. Mathematica Slovaca. 2013 Oct 1;63(5):1101–12.

Zhang, Fengyun, et al. “The arc length variational formula on the exponential manifold.” Mathematica Slovaca, vol. 63, no. 5, Walter de Gruyter GmbH, Oct. 2013, pp. 1101–12. Crossref, doi:10.2478/s12175-013-0158-6.

Zhang F, Sun H, Jiu L, Peng L. The arc length variational formula on the exponential manifold. Mathematica Slovaca. Walter de Gruyter GmbH; 2013 Oct 1;63(5):1101–1112.

Published In

Mathematica Slovaca

DOI

10.2478/s12175-013-0158-6

EISSN

1337-2211

ISSN

0139-9918

Publication Date

October 1, 2013

Volume

Issue

Start / End Page

1101 / 1112

Publisher

Walter de Gruyter GmbH

Related Subject Headings

4904 Pure mathematics
0101 Pure Mathematics