Y
Young Jin Suh
Researcher at Kyungpook National University
Publications - 395
Citations - 5032
Young Jin Suh is an academic researcher from Kyungpook National University. The author has contributed to research in topics: Ricci curvature & Jacobi operator. The author has an hindex of 34, co-authored 364 publications receiving 4180 citations. Previous affiliations of Young Jin Suh include UPRRP College of Natural Sciences & St. Vincent's Health System.
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Real hypersurfaces with constant totally real sectional curvature in a complex space form
TL;DR: In this paper, the authors characterize real hypersurfaces with constant holomorphic sectional curvature of a non-flat complex space form as the ones which have constant totally real curvature.
Posted Content
Contact hypersurfaces in Kaehler manifolds
Jurgen Berndt,Young Jin Suh +1 more
TL;DR: In this article, the authors carried out a systematic study of contact hypersurfaces in Kaehler manifolds and applied these general results to obtain classifications of contact surfaces with constant mean curvature in the complex quadric SO(n+2)/SO(n)SO(2) and its noncompact dual space for n > 2.
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Pseudo-anti commuting Ricci tensor for real hypersurfaces in the complex hyperbolic quadric
TL;DR: In this article, a new notion of pseudo-anti commuting Ricci tensor for real hypersurfaces in the noncompact complex hyperbolic quadric was introduced and a complete classification of these hypersurface surfaces was given.
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Clinical implication of subcategorizing T2 category into T2a and T2b in TNM staging of breast cancer
Jiwoong Jung,Young Jin Suh,Byung Kyun Ko,Eun Sook Lee,Eun Kyu Kim,Nam Sun Paik,Kyung Do Byun,Ki Tae Hwang +7 more
TL;DR: Using Korean Breast Cancer Registry database, data of women diagnosed as non‐metastatic T2 breast cancer between 2001 and 2014 were analyzed and subcategorization of T2 category might be useful for predicting prognosis more accurately and tailoring adjuvant therapy.
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Quadratic Killing normal Jacobi operator for real hypersurfaces in complex Grassmannians of rank 2
TL;DR: In this article, a new notion of quadratic Killing normal Jacobi operator and its geometric meaning for real hypersurfaces in the complex Grassmannians of rank two G 2 m + 2 (c ), c ≠ 0.