On -Hamilton geometry.

Kirkovits, Magdalen Sz.

Displaying similar documents to “On $k$ -Hamilton geometry.”

Geometry of k-Lagrange Spaces of Second Order

Mihai Anastasiei, Irena Čomić (1997)

Matematički Vesnik

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A framed $f (3, - 1)$ structure on the cotangent bundle of a Hamilton space.

Gîrţu, Manuela (2004)

Bulletin of the Malaysian Mathematical Sciences Society. Second Series

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Nonlinear connections and spinor geometry.

Vacaru, Sergiu I., Vicol, Nadejda A. (2004)

International Journal of Mathematics and Mathematical Sciences

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Some natural operations between connections on fibred manifolds

Doupovec, Miroslav, Vondra, Alexandr

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Given a fibered manifold $Y \to X$ , a 2-connection on $Y$ means a section $J^{1} Y \to J^{2} Y$ . The authors determine all first order natural operators transforming a 2-connection on $Y$ and a classical linear connection on $X$ into a connection on $J^{1} Y \to Y$ . (The proof implies that there is no first order natural operator transforming 2-connections on $Y$ into connections on $J^{1} Y \to Y$ .) Using this result, the authors deduce several properties of characterizable connections on $J^{1} Y \to X$ .

The inverse problem of the calculus of variations for Finsler structures

Demeter Krupka, Abdurasoul Èzbekhovich Sattarov (1985)

Mathematica Slovaca

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Canonical nonlinear connections in the multi-time Hamilton geometry.

Atanasiu, Gheorghe, Neagu, Mircea (2009)

Balkan Journal of Geometry and its Applications (BJGA)

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Dynamical connections and non-autonomous lagrangian systems

Manuel De León, Paulo R. Rodrigues (1988)

Annales de la Faculté des sciences de Toulouse : Mathématiques

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Displaying similar documents to “On k -Hamilton geometry.”

Geometry of k-Lagrange Spaces of Second Order

A framed f ( 3 , - 1 ) structure on the cotangent bundle of a Hamilton space.

Nonlinear connections and spinor geometry.

Some natural operations between connections on fibred manifolds

The inverse problem of the calculus of variations for Finsler structures

Canonical nonlinear connections in the multi-time Hamilton geometry.

Dynamical connections and non-autonomous lagrangian systems

Displaying similar documents to “On $k$ -Hamilton geometry.”

A framed $f (3, - 1)$ structure on the cotangent bundle of a Hamilton space.