Browse "Dept. of Mathematical Sciences(수리과학과)" by Title
Showing results 1481 to 1500 of 3695
| Generalized sampling: multi-channel/consistent sampling and superoscillations = 일반 샘플링: 다중채널/일관 샘플링과 초과진동link Lee, Dae Gwan; 이대관; et al, 한국과학기술원, 2015 |
| Generalized special Lagrangian torus fibration for Calabi-Yau hypersurfaces in toric varieties I Ruan, Wei Dong, COMMUNICATIONS IN CONTEMPORARY MATHEMATICS, v.9, no.2, pp.201 - 216, 2007-04 |
| Generalized special Lagrangian torus firations of Calabi-Yau hypersurfacesII Ruan, Wei Dong, International Press, pp.0 - 0, 2007 |
| Generalized Weights for Orthogonal polynomials Kim, Sung S.; Kwon, Kil Hyun, DIFFERENTIAL AND INTEGRAL EQUATIONS, v.4, no.3, pp.601 - 608, 1991-06 |
| Generalized wiring diagrams, realization spaces, and configurations of convex sets Holmsen, Andreas F, 11th Japan-Korea Workshop on Algebra and Combinatorics, Kyushu University, 2013-01-25 |
| Generalizing a theorem of Richard Brauer Im, Bo-Hae; Larsen, Michael, JOURNAL OF NUMBER THEORY, v.128, no.12, pp.3031 - 3036, 2008-12 |
| GENERALIZING THE OPTIMIZED GRADIENT METHOD FOR SMOOTH CONVEX MINIMIZATION Kim, Donghwan; Fessler, Jeffrey A., SIAM JOURNAL ON OPTIMIZATION, v.28, no.2, pp.1920 - 1950, 2018 |
| GENERATING NEW FRAMES IN L2(R) BY CONVOLUTIONS 권길헌; 이대관; 윤강준, JOURNAL OF THE KOREAN SOCIETY FOR INDUSTRIAL AND APPLIED MATHEMATICS, v.15, no.4, pp.319 - 328, 2011-12 |
| Generation of class fields by the modular function j(1,12) Hong, KJ; Koo, JaKyung, ACTA ARITHMETICA, v.93, no.3, pp.257 - 291, 2000 |
| Generation of class fields by the modular functions = 보형함수의 특이값에 의한 유체의 생성link Hong, Kuk-Jin; 홍국진; et al, 한국과학기술원, 2002 |
| Generation of class fields by using the Weber function Koo, Ja-Kyung; Shin, Dong Hwa; Yoon, Dong Sung, JOURNAL OF NUMBER THEORY, v.167, pp.74 - 87, 2016-10 |
| Generation of Hauptmoduln of Gamma(1)(N) by Weierstrass units and application to class fields Kim, Chang Heon; Koo, JaKyung, CENTRAL EUROPEAN JOURNAL OF MATHEMATICS, v.9, no.6, pp.1389 - 1402, 2011-12 |
| Generation of ray class fields by elliptic units Jung, HY; Koo, JaKyung; Shin, DH, BULLETIN OF THE LONDON MATHEMATICAL SOCIETY, v.41, pp.935 - 942, 2009-10 |
| Generation of ray class fields modulo 2, 3, 4 or 6 by using the Weber function Jung, Ho Yun; Koo, Ja Kyung; Shin, Dong Hwa, JOURNAL OF THE KOREAN MATHEMATICAL SOCIETY, v.55, no.2, pp.343 - 372, 2018-05 |
| Generation of ring class fields by eta-quotients Koo, Ja-Kyung; Shin, Dong-Hwa; Yoon, Dong-Sung, JOURNAL OF THE KOREAN MATHEMATICAL SOCIETY, v.55, no.1, pp.131 - 146, 2018-01 |
| GENERATORS OF FUNCTION FIELDS OF THE MODULAR CURVES X-1(5) AND X-1(6) Kim, Chang Heon; Koo, JaKyung, MATHEMATICS OF COMPUTATION, v.79, no.270, pp.1047 - 1066, 2010-04 |
| Generators of Siegel modular function fields of higher genus and level Koo, Ja-Kyung; Shin, Dong Hwa; Yoon, Dong Sung, JOURNAL OF MATHEMATICAL ANALYSIS AND APPLICATIONS, v.472, no.1, pp.447 - 465, 2019-04 |
| Generators of the ring of weakly holomorphic modular functions for Gamma(1)(N) Koo, Ja-Kyung; Yoon, Dong-Sung, RAMANUJAN JOURNAL, v.42, no.3, pp.583 - 599, 2017-04 |
| Generic initial ideals of singular curves in graded lexicographic order Ahn, Jeaman; Kwak, Sijong; Song, YeongSeok, JOURNAL OF ALGEBRA, v.372, pp.584 - 594, 2012-12 |
| Generic projections, the equations defining projective varieties and Castelnuovo regularity Kwak, Sijong, MATHEMATISCHE ZEITSCHRIFT, v.234, no.3, pp.413 - 434, 2000-07 |
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