A local approach to some non-linear evolution equations of hyperbolic type

C. Parenti; F. Strocchi; G. Velo

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Asymptotics for $□ u = m^{2} u + G (x, t, u, u_{x}, u_{t}),$ I. Global existence and decay

John M. Chadam (1972)

Annali della Scuola Normale Superiore di Pisa - Classe di Scienze

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On two combinatorial identities

Leonard Carlitz, Josef Kaucký, Jaromír Vosmanský (1982)

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On a combinatorical problem of K. Zarankiewicz

S. Znám (1963)

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Inverse series relations, formal power series and Blodgett-Gessel's type binomial identities.

Chu Wenchang (1997)

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A pair of simple bivariate inverse series relations are used by embedding machinery to produce several double summation formulae on shifted factorials (or binomial coefficients), including the evaluation due to Blodgett-Gessel. Their q-analogues are established in the second section. Some generalized convolutions are presented through formal power series manipulation.

Remark on a formula of P.H. Jackson

Carlitz, L. (1970)

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Rectangular arrays and plane partitions

L. Carlitz (1967)

Acta Arithmetica

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Displaying similar documents to “A local approach to some non-linear evolution equations of hyperbolic type”

Asymptotics for □ u = m 2 u + G ( x , t , u , u x , u t ) , I. Global existence and decay

On two combinatorial identities

On a combinatorical problem of K. Zarankiewicz

Inverse series relations, formal power series and Blodgett-Gessel's type binomial identities.

Remark on a formula of P.H. Jackson

Rectangular arrays and plane partitions

Asymptotics for $□ u = m^{2} u + G (x, t, u, u_{x}, u_{t}),$ I. Global existence and decay