The eigenvalues of an arbitrary quaternionic matrix have a joint probability distribution function first derived by Ginibre. We show that there exists a mapping of this system onto a fermionic field theory and then use this mapping to integrate over the positions of the eigenvalues and obtain eigenvalue density as well as all higher correlation functions for both the strongly and weakly non-Her...

This study provides a general diversity analysis for joint complex diversity coding (CDC) and channel coding-based spacetime-frequency codeing is provided. The mapping designs from channel coding to CDC are crucial for efficient exploitation of the diversity potential. This study provides and proves a sufficient condition of full diversity construction with joint three-dimensional CDC and chann...

This chapter focuses on the automated mapping of high level specifications of DSP applications into implementation platforms that employ programmable DSPs. Since programmable DSPs are often used in conjunction with other types of programmable processors, such as microcontrollers and general-purpose microprocessors, and with various types of hardware modules, such as FPGAs, and ASIC circuitry, t...

Prosthetic patellofemoral inlay resurfacing is a novel treatment concept for degenerative and focal arthrosis of the patellofemoral joint. The theoretic basis of this type of arthroplasty entails recreating ambient anatomy based upon intraoperative topographic mapping. The implant is intrinsically stable by virtue of the inset position relative to the surrounding joint surface. Articular resurf...

In this paper we propose an implementation of the joint fixpoint semantics on top of the DLV system. Our framework provides a front-end to compromise logic programs (COLPs) representing agents’ requirements or desires in a multi-agent environment. By exploiting a direct mapping from COLP programs to classic logic programs we compute COLPs’ joint fixpoints modeling a common agreement among agent...

We introduce a 3 3 3 tensor H and its dual Hijk which represent the 2D projective mapping of points across three projections (views). The tensor H is a generalization of the well known 2D collineation matrix (homography matrix) and it concatenates two homography matrices to represent the joint mapping across three views. The dual tensor Hijk concatenates two dual homography matrices (mappings o...