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19932026
most citedCollaborative Beamforming for Distributed Wireless Ad Hoc Sensor Networks

613 citations

Showing 2006Show all

14 papers · 1 filter

math.ST2006★ 1 cited

Nonlinear renewal theorems for random walks with perturbations of intermediate order

Keiji Nagai, Cun-Hui Zhang

We develop nonlinear renewal theorems for a perturbed random walk without assuming stochastic boundedness of centered perturbation terms. A second order expansion of the expected s…

quant-ph2006★ 42 cited

Wigner formula of rotation matrices and quantum walks

Takahiro Miyazaki, Makoto Katori, Norio Konno

Quantization of a random-walk model is performed by giving a qudit (a multi-component wave function) to a walker at site and by introducing a quantum coin, which is a matrix repres…

astro-ph2006★ 11 cited

Underground Water Cherenkov Muon Detector Array with the Tibet Air Shower Array for Gamma-Ray Astronomy in the 100 TeV Region

The Tibet AS Gamma Collaboration, M. Amenomori

We propose to build a large water-Cherenkov-type muon-detector array (Tibet MD array) around the 37,000 m Tibet air shower array (Tibet AS array) already constructed at 4,300…

astro-ph2006★ 249 cited

Anisotropy and Corotation of Galactic Cosmic Rays

gamma Collaboration, M. Amenomori

The intensity of Galactic cosmic rays is nearly isotropic because of the influence of magnetic fields in the Milky Way. Here, we present two-dimensional high-precision anisotropy m…

cond-mat.mes-hall2006★ 4 cited

Gap-mediated magnetization of a pseudo-one-dimensional system with a spin-orbit interaction

Naomichi Hatano, Ryoen Shirasaki, Hiroaki Nakamura

We argue that a pseudo-one-dimensional electron gas is magnetized when a voltage bias is applied with the Fermi level tuned to be in the energy gap generated by a spin-orbit intera…

math-ph2006★ 8 cited

Invariant varieties of periodic points for some higher dimensional integrable maps

Satoru Saito, Noriko Saitoh

By studying various rational integrable maps on with invariants, we show that periodic points form an invariant variety of dimension for each period…