검색어 : 통합검색[Schubert]
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211
- Schubert’s Harmonic Language and Fourier Phase Space
- Yust, Jason; ; (Journal of music theory, v.59, 2015, pp.121-181)
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212
- Double Schubert polynomials for the classical groups
- Ikeda, T.; Mihalcea, L.C.; Naruse, H.; Department of Mathematics, Baylor University, One Bear Place # 97328 Waco, TX 76798-7328, USA; (Advances in mathematics, v.226, 2011, pp.840-886)
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213
- Schubert at 200
- Horowitz, J.; ; (The American scholar, v.66, 1997, pp.419-422)
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214
- Recent Schubert Discoveries
- Brown, Maurice J. E.; ; (Music & letters, v.32, 1951, pp.349-361)
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215
- Books on Schubert
- A. H. F. S.; ; (Music & letters, v.10, 1929, pp.95-96)
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216
- A Schubert Text
- Brown, Maurice J. E.; ; (Music & letters, v.33, 1952, pp.282-284)
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217
- Springer fibers and Schubert points
- Precup, Martha; Tymoczko, Julianna; Department of Mathematics and Statistics, Washington University in St. Louis, St. Louis, MO 63130, United States; Department of Mathematics, Smith College, Northampton, MA 01063, United States; (European journal of combinatorics : Journal européen de combinatoire = Europäische Zeitschrift für Kombinatorik, v.76, 2019, pp.10-26)
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218
- The Nash blow-up of a cominuscule Schubert variety
- Richmond, Edward; Slofstra, William; Woo, Alexander; ; (Journal of algebra, v.559, 2020, pp.580-600)
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219
- Affine Hecke algebras and the Schubert calculus
- Griffeth, Stephen; Ram, Arun; Department of Mathematics, University of Wisconsin, Madison, WI 53706, USA; Department of Mathematics, University of Wisconsin, Madison, WI 53706, USA; (European journal of combinatorics : Journal européen de combinatoire = Europäische Zeitschrift für Kombinatorik, v.25, 2004, pp.1263-1283)
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220
- The Schubert Triangle Geometry on an Algebraic Surface
- Hermoso, Carlos; Sols, Ignacio; Department of Mathematics, University of Alcalá de Henares, Alcalá de Henares, Spain; Department of Algebra, Faculty of Mathematics, Complutense University of Madrid, Madrid, Spain; (Communications in algebra, v.34, 2006, pp.4597-4621)
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