Richard Z. Robinson
University of Washington
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Featured researches published by Richard Z. Robinson.
7th AIAA ATIO Conf, 2nd CEIAT Int'l Conf on Innov and Integr in Aero Sciences,17th LTA Systems Tech Conf; followed by 2nd TEOS Forum | 2007
Richard Z. Robinson; Mingyan Li; Scott Lintelman; Krishna Sampigethaya; Radha Poovendran; David von Oheimb; Jens-Uwe BuBer
Making airplanes network-enabled can significantly increase the efficiency of aircraft manufacturing, operation and maintenance processes. Yet these benefits cannot be realized without addressing the potential for network-induced security threats. This paper addresses challenges that emerge for network-enabled airplanes that use public key cryptography-based applications. In particular, we focus on the electronic distribution of airplane software and data. We present both an ad hoc approach, without trust chains between certificates, and a structured approach employing a PKI. Both approaches facilitate public key-enabled applications, and both levy operational requirements on airlines. We describe the integration of these requirements into existing airline ground infrastructure and processes, to minimize operating overhead. The presented work is based on ongoing collaborative efforts among Boeing, FAA and EASA, to identify needs of the airlines for operating and maintaining network-enabled airplanes.
Mathematical Programming | 2015
Hamza Fawzi; João Gouveia; Pablo A. Parrilo; Richard Z. Robinson; Rekha R. Thomas
Let
Discrete and Computational Geometry | 2013
João Gouveia; Richard Z. Robinson; Rekha R. Thomas
Mathematical Programming | 2015
João Gouveia; Richard Z. Robinson; Rekha R. Thomas
M \in \mathbb {R}^{p \times q}
ieee/aiaa digital avionics systems conference | 2007
Krishna Sampigethaya; Mingyan Li; Radha Poovendran; Richard Z. Robinson; L.G. Bushnell; Scott Lintelman
Journal of Combinatorial Theory | 2017
João Gouveia; Kanstanstin Pashkovich; Richard Z. Robinson; Rekha R. Thomas
M∈Rp×q be a nonnegative matrix. The positive semidefinite rank (psd rank) of M is the smallest integer k for which there exist positive semidefinite matrices
Operations Research Letters | 2016
Hamza Fawzi; João Gouveia; Richard Z. Robinson
Linear & Multilinear Algebra | 2018
Kaie Kubjas; Elina Robeva; Richard Z. Robinson
A_i, B_j
Linear Algebra and its Applications | 2013
João Gouveia; Roland Grappe; Volker Kaibel; Kanstantsin Pashkovich; Richard Z. Robinson; Rekha R. Thomas
ieee symposium on visual languages | 1995
Richard Z. Robinson; Devin Cook; Steven L. Tanimoto
Ai,Bj of size