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Showing below up to 50 results in range #2,851 to #2,900.
- function of a complex variable (Q1174)
- Exceptional divisor (Q1173)
- Describing coherent sheaves on projective spaces via Koszul duality (Q1172)
- Gunnar Floystad (Q1171)
- Parabolic bundles, products of conjugacy classes, and quantum cohomology (Q1170)
- Constantin Teleman (Q1169)
- A Note on a Specific Pencil of Conics in the Galois Fields of Order 2^n (Q1168)
- Metod Saniga (Q1167)
- Geometry of GL_n(C) on infinity: complete collineations, projective compactifications, and universal boundary (Q1166)
- Yurii A. Neretin (Q1165)
- Invitation to higher local fields, Part II, section 10: Galois modules and class field theory (Q1164)
- Boas Erez (Q1163)
- Invitation to higher local fields, Part II, section 9: Local reciprocity cycles (Q1162)
- Invitation to higher local fields, Part II, section 8: Higher local skew fields (Q1161)
- Alexander Zheglov (Q1160)
- Invitation to higher local fields, Part II, section 6: Phi-Gamma-modules and Galois cohomology (Q1159)
- Laurent Herr (Q1158)
- Invitation to higher local fields, Part II, section 5: Harmonic analysis on algebraic groups over two-dimensional local fields of equal characteristic (Q1157)
- Mikhail Kapranov (Q1156)
- Invitation to higher local fields, Part II, section 3: The Bruhat-Tits buildings over higher dimensional local fields (Q1155)
- Invitation to higher local fields, Part II, section 2: Adelic constructions for direct images of differentials and symbols (Q1154)
- Denis Osipov (Q1153)
- Invitation to higher local fields, Part II, section 1: Higher dimensional local fields and L-functions (Q1152)
- A. N. Parshin (Q1151)
- Invitation to higher local fields, Part I, section 18: On ramification theory of monogenic extensions (Q1150)
- Luca Spriano (Q1149)
- Invitation to higher local fields, Part I, section 17: An approach to higher ramification theory (Q1148)
- Invitation to higher local fields, Part I, section 16: Higher class field theory without using K-groups (Q1147)
- Invitation to higher local fields, Part I, section 14: Explicit abelian extensions of complete discrete valuation fields (Q1146)
- Invitation to higher local fields, Part I, section 12: Two types of complete discrete valuation fields (Q1145)
- Invitation to higher local fields, Part I, section 11: Generalized class formations and higher class field theory (Q1144)
- Michael Spiess (Q1143)
- Invitation to higher local fields, Part I, section 10: Explicit higher local class field theory (Q1142)
- Invitation to higher local fields, Part I, section 9: Exponential maps and explicit formulas (Q1141)
- Invitation to higher local fields, Part I, section 8: Explicit formulas for the Hilbert symbol (Q1140)
- Sergei V. Vostokov (Q1139)
- Invitation to higher local fields, Part I, section 7: Parshin's higher local class field theory in characteristic p (Q1138)
- Invitation to higher local fields, Part I, section 5: Kato's higher local class field theory (Q1137)
- Invitation to higher local fields, Part I, section 4: Cohomological symbol for henselian discrete valuation fields of mixed characteristic (Q1136)
- Jinya Nakamura (Q1135)
- Invitation to higher local fields, Part I, section A: Appendix to Section 2 (Q1134)
- Ivan Fesenko (Q1133)
- Masato Kurihara (Q1132)
- Invitation to higher local fields, Part I, section 1: Higher dimensional local fields (Q1131)
- Igor Zhukov (Q1130)
- Invitation to higher local fields (Introduction) (Q1129)
- Masato Kurihara (Q1128)
- Ivan Fesenko (Q1127)
- Random Sparse Polynomial Systems (Q1126)
- Gregorio Malajovich (Q1125)
