Browse "Dept. of Mathematical Sciences(수리과학과)" by Title
Showing results 1841 to 1860 of 3640
| Majority colourings of digraphs Kreutzer, S; Oum, SI; Seymour, P; van der Zypen, D; Wood, DR, ELECTRONIC JOURNAL OF COMBINATORICS, v.24, no.2, 2017-05 |
Malaria predictions based on seasonal climate forecasts in South Africa: A time series distributed lag nonlinear model Kim, Yoonhee; Ratnam, J. V.; Doi, Takeshi; Morioka, Yushi; Behera, Swadhin; Tsuzuki, Ataru; Minakawa, Noboru; et al, SCIENTIFIC REPORTS, v.9, 2019-11 |
| Manifolds satisfying simple product tube formulas U JIN CHOI; SUNGYUN LEE, 대한수학회논문집(COMMUNICATIONS OF THE KOREAN MATHEMATICAL SOCIETY), v.6, no.1, pp.55 - 59, 1991-04 |
| Manifolds with positive curvature operator = 양의 곡률 연산자를 가지는 다양체link Park, Han-Gil; 박한길; et al, 한국과학기술원, 2009 |
| Marginal information for structure learning = 구조학습을 위한 주변정보link Kim, Ganghoo; Chung, Yeonseung; 정연승; Kim, Sung-ho; et al, 한국과학기술원, 2019 |
| Markov chain on regular polyhedra = 정다면체상의 마르코프 연쇄link Lee, Jang-Taek; 이장택; Choi, Bong-Dae; Bae, Do-Sun; et al, 한국과학기술원, 1985 |
| Markov-bernstein type inequalities for polynomials K. H. KWON; D. W. LEE, 대한수학회보, v.36, no.1, pp.63 - 78, 1999-06 |
| Markov-type inequalities for difference operators and discrete orthogonal ploynomials Jung, I. H.; Lee, D. W.; Kwon, Kil Hyun, Proc. 2nd Intern. Conf. on Difference eqns and Appl., pp.335 - 342, 1997-06-01 |
| Markovian combination of graphical model structures of undirected graphs Kim, Sung-Ho, The 27th IASTED International Conference on Artificial Intelligence and Applications, AIA 2009, pp.214 - 219, 2009-02-16 |
| Markovian combination of subgraphs of DAGs Kim, Sung-Ho, 10th IASTED International Conference on Artificial Intelligence and Applications, AIA 2010, pp.90 - 95, IASTED, 2010-02-15 |
| Mathematical model with multiple transcriptional repressions to identify molecular mechanisms underlying robust and flexible circadian rhythms = 견고하고 유연한 일주기 리듬의 분자적 메커니즘 규명을 위한 다중 전사 억제 수리모델link Jeong, Eui Min; Kim, Jae Kyoung; et al, 한국과학기술원, 2023 |
| Mathematical modeling and analysis for adaptive medium access protocols in wireless networks = 무선 네트워크의 적응형 매체접근 프로토콜을 위한 수리모델링 및 분석link Oh, Youngrock; Hwang, Ganguk; et al, 한국과학기술원, 2019 |
| Mathematical modeling and analysis for optimal design of medium access protocol = 매체접근 프로토콜의 최적화 설계를 위한 수리모델링 및 분석link Kim, Yunbae; 김윤배; et al, 한국과학기술원, 2015 |
| Mathematical modeling for the fingerprint Formation = 지문 형성에 대한 수학적 모델링link Lee, Chung Chun; 이청천; et al, 한국과학기술원, 2016 |
| Mathematical modeling of fading channels in a relay network = 릴레이 페이딩 채널의 수학적 모델링link Kim, Un-Sil; 김운실; et al, 한국과학기술원, 2008 |
| Mathematical Modeling of Rayleigh Fading Channels Based on Finite State Markov Chains Park, Jae-Man; Hwang, Gang-Uk, IEEE COMMUNICATIONS LETTERS, v.13, no.10, pp.764 - 766, 2009-10 |
| Mathematical modeling of rayleigh fading channels based on markov chains = 마르코프 연쇄 과정을 이용한 레일리이 페이딩 채널의 수리적 모델링link Park, Jae-Man; 박재만; et al, 한국과학기술원, 2007 |
| Mathematical understanding of biological diffusion = 생물학적 확산현상에 대한 수학적 이해link Yoon, Chang Wook; 윤창욱; et al, 한국과학기술원, 2015 |
| Mathematics in General Education at KAIST Ko, Ki-Hyoung, First KAIST International Symposium on Enhancing University Mathematics Teaching, 2005 |
| Matrix Inequality for the Laplace Equation Park, Jiewon, INTERNATIONAL MATHEMATICS RESEARCH NOTICES, v.2019, no.11, pp.3485 - 3497, 2019-06 |
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