Novikov conjecture
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11—20 of 27 matching pages
11: Richard A. Askey
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►This inequality was a key element of Louis de Branges’ proof of the Bieberbach conjecture in 1985.
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12: Preface
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►Novikov, P.
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13: 17.13 Integrals
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►Askey (1980) conjectured extensions of the foregoing integrals that are closely related to Macdonald (1982).
These conjectures are proved independently in Habsieger (1988) and Kadell (1988).
14: Bibliography Z
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A proof of Andrews’ -Dyson conjecture.
Discrete Math. 54 (2), pp. 201–224.
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15: Bibliography N
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Proofs of two conjectures on the real zeros of the cylinder and Airy functions.
SIAM J. Math. Anal. 53 (4), pp. 4328–4349.
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16: 18.14 Inequalities
17: Bibliography H
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La -conjecture de Macdonald-Morris pour
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C. R. Acad. Sci. Paris Sér. I Math. 303 (6), pp. 211–213 (French).
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18: 18.40 Methods of Computation
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►An alternate, and highly efficient, approach follows from the derivative rule conjecture, see Yamani and Reinhardt (1975), and references therein, namely that
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19: 27.2 Functions
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►Gauss and Legendre conjectured that is asymptotic to as :
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20: Bibliography
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Plane partitions. III. The weak Macdonald conjecture.
Invent. Math. 53 (3), pp. 193–225.
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