ON THE ELLIPTIC EQUATION <TEX>${\Delta}u＋H({\chi})e^{u}$</TEX> = 0 ON COMPACT MANIFOLDS

Jung, Yoon-Tae; Jung, Yoon-Tae; Kim, Seon-Bu; Kim, Seon-Bu; Shin, Cheol-Guen; Shin, Cheol-Guen

오늘 하루 그만보기

P-ISSN3059-0604
E-ISSN3059-1309
KCI

홈으로

OA 정책

ISSN : 3059-0604

논문 상세

이전 다음

논문 투고

Vol.3 No.1

PDF Citation

ON THE ELLIPTIC EQUATION ${\Delta}u＋H({\chi})e^{u}$ = 0 ON COMPACT MANIFOLDS

한국수학교육학회지시리즈B:순수및응용수학 / Journal of the Korean Society of Mathematical Education Series B: Theoretical Mathematics and Pedagogical Mathematics, (P)3059-0604; (E)3059-1309

1996, v.3 no.1, pp.9-18

Jung, Yoon-Tae (Department of Mathematics, Chosun University)
Kim, Seon-Bu (Department of Mathematics, Chonam National University)
Shin, Cheol-Guen (Department of Mathematics, Chosun University)

Jung, Yoon-Tae, Kim, Seon-Bu, & Shin, Cheol-Guen. (1996). ON THE ELLIPTIC EQUATION <TEX>${\Delta}u＋H({\chi})e^{u}$</TEX> = 0 ON COMPACT MANIFOLDS, 3(1), 9-18.

복사

Abstract

In this paper, we consider the existence of a solution to the elliptic nonlinear partial differential equation ${\Delta}u＋H({\chi})e^{u}$ = 0 (H $\neq$ 0) (1) on a compact manifold without boundary. This equation is related to the problem of a pointwise conformal deformation of metrics on two dimensional compact connected manifolds.(omitted)

keywords

바로가기메뉴

논문 상세

Vol.3 No.1

ON THE ELLIPTIC EQUATION ${\Delta}u＋H({\chi})e^{u}$ = 0 ON COMPACT MANIFOLDS

Abstract

한국수학교육학회지시리즈B:순수및응용수학