On the quantities W, L, K derived from linear parallel displacements in Finsler geometry

We present an introduction to the geometry of higher-order vector and covector bundles (including higher-order generalizations of the Finsler geometry and Kaluza-Klein gravity)

We present an introduction to the geometry of higher-order vector and covector bundles (including higher-order generalizations of the Finsler geometry and Kaluza-Klein gravity)

Here we continue this line of research and study a quasistatic frictionless contact problem for an electro-viscoelastic material, in the framework of the MTCM, when the foundation

Related to this, we examine the modular theory for positive projections from a von Neumann algebra onto a Jordan image of another von Neumann alge- bra, and use such projections

Here, the Zermello’s conditions are given in Lagrange-Hamilton spaces, introduced in [9] and presented at the Workshop on Finsler Geometry 2009, Debrecen.. It is proved that for

“rough” kernels. For further details, we refer the reader to [21]. Here we note one particular application.. Here we consider two important results: the multiplier theorems

Integration along the characteristics allows association of some systems of functional (differential) equations; a one-to-one (injective) correspondence between the solutions of the

Since G contains linear planes, it is isomorphic to the geometry of hyperbolic lines of some non-degenerate unitary polar space over the field F q 2.. Appendix A: