The affine bundle theorem in synthetic differential geometry of jet bundles.

Nishimura, Hirokazu

Displaying similar documents to “The affine bundle theorem in synthetic differential geometry of jet bundles.”

Double covers and vector bundles.

Brînzănescu, Vasile (2001)

Analele Ştiinţifice ale Universităţii “Ovidius" Constanţa. Seria: Matematică

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Statistics on the multi-colored permutation groups.

Bagno, Eli, Butman, Ayelet, Garber, David (2007)

The Electronic Journal of Combinatorics [electronic only]

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Invariant subspaces for polynomially compact almost superdiagonal operators on $l (p_{i})$ .

Grainger, Arthur D. (2003)

International Journal of Mathematics and Mathematical Sciences

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Derangements and Euler's difference table for $C_{l} ≀ S_{n}$ .

Faliharimalala, Hilarion L.M., Zeng, Jiang (2008)

The Electronic Journal of Combinatorics [electronic only]

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Solving some problems of advanced analytical nature posed in the SIAM Review. II.

Grosjean, Carl C. (1996)

Bulletin of the Belgian Mathematical Society - Simon Stevin

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Explicit formulas for Bernoulli and Euler numbers.

Vella, David C. (2008)

Integers

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Uniformly convex functions II

Wancang Ma, David Minda (1993)

Annales Polonici Mathematici

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Recently, A. W. Goodman introduced the class UCV of normalized uniformly convex functions. We present some sharp coefficient bounds for functions f(z) = z + a₂z² + a₃z³ + ... ∈ UCV and their inverses $f^{- 1} (w) = w + d ₂ w ² + d ₃ w ³ + . . .$ . The series expansion for $f^{- 1} (w)$ converges when $| w | < ϱ_{f}$ , where $0 < ϱ_{f}$ depends on f. The sharp bounds on $| a_{n} |$ and all extremal functions were known for n = 2 and 3; the extremal functions consist of a certain function k ∈ UCV and its rotations. We obtain the sharp bounds on $| a_{n} |$ and all extremal functions for...

The initial involution patterns of permutations.

Kim, Dongsu, Kim, Jang Soo (2007)

The Electronic Journal of Combinatorics [electronic only]

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Counting functions and finite differences.

Guersenzvaig, Natalio H., Spivey, Michael Z. (2007)

Integers

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Existence results for non-linear singular integral equations with Hilbert kernel in Banach spaces

Mohmed H. Saleh, Samir M. Amer, Marwa H. Ahmed (2009)

Applications of Mathematics

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A class of non-linear singular integral equations with Hilbert kernel and a related class of quasi-linear singular integro-differential equations are investigated by applying Schauder's fixed point theorem in Banach spaces.

MacMahon-type identities for signed even permutations.

Bernstein, Dan (2004)

The Electronic Journal of Combinatorics [electronic only]

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