Minimal surfaces in ${\mathbb{R}}^{4}$ foliated by conic sections and parabolic rotations of holomorphic null curves in ${\mathbb{C}}^{4}$
활용도 Analysis
논문 Analysis
연구자 Analysis
저자
이호주
제어번호
106484299
학술지명
대한수학회지
권호사항
Vol.
57
No.
1
[
2020
]
발행처
대한수학회
발행처 URL
http://www.kms.or.kr
자료유형
학술저널
수록면
1-19
언어
English
출판년도
2020
등재정보
KCI등재
소장기관
경북대학교 중앙도서관
계명대학교 동산도서관
조선대학교 중앙도서관
판매처
'
Minimal surfaces in ${\mathbb{R}}^{4}$ foliated by conic sections and parabolic rotations of holomorphic null curves in ${\mathbb{C}}^{4}$' 의 참고문헌
Uniqueness, symmetry, and embeddedness of minimal surfaces
Uber die Flachen vom Kleinsten Inhalt be gegebener Begrenzung
The uniqueness of the helicoid
The geometry of the generalized Gauss map
The Riemann minimal examples, in The legacy of Bernhard Riemann after one hundred and fty years. Vol. II, 417-457
Symmetry of embedded genus 1 helicoids
Symmetries and conserved quantities for minimal surfaces
Sur un mode de transformation des surfaces minima
Super-conformal surfaces associated with null complex holomorphic curves
Some uniqueness and nonexistence theorems for embedded minimal surfaces
Some intrinsic characterizations of minimal surfaces
Properly embedded minimal surfaces with nite total curvature, in The global theory of minimal surfaces in at spaces (Martina Franca, 1999)
On surfaces of stationary area bounded by two circles, or convex curves, in parallel planes
On embedded complete minimal surfaces of genus zero
On a minimal Lagrangian submanifold of Cn foliated by spheres
Minimal surfaces, revised and enlarged second edition, Grundlehren der Mathematischen Wissenschaften, 339
Maximal surfaces of Riemann type in Lorentz-Minkowski space L3
Maximal surfaces in the 3-dimensional Minkowski space L3
Isometric Imbedding of Complex Manifolds
Integrable deformation of critical surfaces in spaceforms
Helicoidal maximal surfaces in Lorentz-Minkowski space
Geometry, integrability and quantization
Embedded minimal surfaces: forces, topology and symmetries
Constructing special Lagrangian m-folds in Cm by evolving quadrics
CIRCLE-FOLIATED MINIMAL SURFACES IN 4-DIMENSIONAL SPACE FORMS
Applications of quaternionic holomorphic geometry to minimal surfaces
All superconformal surfaces in R4 in terms of minimal surfaces
A survey on classical minimal surface theory
A Survey of Minimal Surfaces
'
Minimal surfaces in ${\mathbb{R}}^{4}$ foliated by conic sections and parabolic rotations of holomorphic null curves in ${\mathbb{C}}^{4}$'
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