I nductance loops play a major role in vehicle detection systems that provide data for use in traffic-actuated signal control and other surveillance systems. Considering the wide variety of vehicles on the road today, it has become increasingly important to find a loop configuration that can accurately detect oddsized vehicles. Odd-sized vehicles include motorcycles, mopeds, bicycles, and high-...

Depending on your expectations or claims, mixed-signal BIST could be either fact or fiction. Recognizing facts from fiction is key for the industry to successfully deploy mixed-signal BIST potentials. Is Mixed-Signal-BIST Feasible? Despite the general consensus that considers mixed-signal BIST as a relatively new technology, it has been used as part of high-performance analog design process for...

Sizeable exotic Higgs boson production through gluon fusion via top quark loops is correlated with large decay probabilities into final states, if these are kinematically accessible. It known that g ? S t ¯ particularly susceptible to signal-background interference effects can significantly impact discovery sensitivities. In such an instance, identifying more robust signatures enhance the sensi...

This paper develops and experimentally demonstrates an AC signal detection method in DC power system with a combination of a novel detection circuit and the wavelet neural network method. Aims at dealing with the travelling wave and fault signal cannot be detected accurately with the uncertainty of signal velocity when AC signal injected. In which, the injected AC signal in DC power system is d...

In ultra-tight GPS/INS integration, a Doppler signal derived from INS navigation data and GPS satellite ephemeris is integrated with the receiver tracking loops to remove the dynamics from the GPS signal. It is well known that this integration architecture provides several advantages such as improved S/N ratio, better ‘immunity’ to interference and jamming signals, lower order tracking loops ev...

Given a local ring $(R,\mathfrak{m})$ and an elliptic curve $E(R/\mathfrak{m})$, we define loops as the points of $\mathbb{P}^2(R)$ projecting to $E$ under canonical modulo-$\mathfrak{m}$ reduction, endowed with operation that extends curve's addition. While their subset satisfying Weierstrass equation is group, these larger objects are proved be power associative abelian algebraic loops, which...