We prove a two-sided transference theorem between $$L^{p}$$ spherical multipliers on the compact symmetric space U/K and vector $$i{\mathfrak {p}},$$ where Lie algebra of U has Cartan decomposition $$\mathfrak {k\oplus }i{\mathfrak {p}}$$ . This generalizes classic deLeeuw relating $$ L^{p}(\mathbb {T)}$$ $$L^{p}(\mathbb {R)}$$

This research introduces a framework for selecting efficient inter-unit structures in facilitating the transfer of knowledge with different levels of complexity. We argue that while boundary spanner structure is efficient for transferring discrete knowledge, it is inadequate for transferring collectively held complex knowledge. We propose that the transfer of such knowledge requires a more dece...

There has been a great development in Wireless GIS (WGIS) new century. Spatial data transferring and storage in GIS is developed from wired to wireless network. This paper first briefly introduces the technologies and strategies of spatial data transferring and storing in distributed Wireless GIS. Second, the schemes of spatial data transferring modes in wireless GIS for improving the network t...