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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Journal Article
The Comparison of Laparoscopic Adrenalectomy with Open Adrenalectomy
In-Young Seo,Bong-Hyeon Kye,Jun-Gi Kim,Youn-Jung Heo,Hyeon-Min Cho,Jung-Hyeon Park,Kyung-Hwa Jun,Young Jin Suh,Yong-Sung Won,Hyung-Min Chin,Woo-Bae Park,Chung-Soo Chun +11 more
TL;DR: An LA appears to be a safe and effective approach for patients with various adrenal pathologies and large sized adrenal lesions and it is expected the indications for an LA may be extended to large adrenal tumors as well as primary or metastatic malignant Adrenal lesions if the oncologic principles are obeyed.
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On Semi-Symmetric Complex Hypersurfaces of a Semi-Definite Complex Space Form
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The effect of adjuvant chemotherapy on survival in Korean patients with node negative T1c, triple negative breast cancer.
Seung Taek Lim,Chan Heun Park,Sung Yong Kim,Seok Jin Nam,Eunyoung Kang,Byung In Moon,Hyouk Jin Lee,Ye Won Jeon,Hongki Gwak,Young Jin Suh +9 more
TL;DR: It was showed that adjuvant systemic chemotherapy improved OS in T1c node negative TNBC patients, regardless of chemotherapy between AC, FAC/FEC, and CMF regimens.
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Characterizations of real hypersurfaces in complex space forms in terms of curvature tensors
Yong Soo Pyo,Young Jin Suh +1 more
TL;DR: In this article, a complex n-dimensional Kahler manifold of constant holomorphic sectional curvature c is called a complex space form, which is denoted by Mn(c).
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Real hypersurfaces in the complex quadric with Reeb invariant Ricci tensor
TL;DR: In this article, the Reeb invariant Ricci tensor was introduced for real hypersurfaces in the complex quadric Q m = S O m + 2 ∕ s O m S O 2.