Residue Number System (RNS) is a non-weighted number system for integer number arithmetic, which is based on the residues of a number to a certain set of numbers called module set. The main characteristics and advantage of residue number system is reducing carry propagation in calculations. The elimination of carry propagation leads to the possibility of maximizing parallel processing and reduc...

one method of seed placement into the soil as regards no-till system is the use of punch planting by which one can plant through a considerable depth of surface residue. the study was conducted using a 2?3 split-plot experimental design of three replications. the factors considered were two types of plantes (conventional planter vs. hinging pneumatic punch planter) and three levels of wheat res...

For operators on a compact manifold X with boundary ∂X, the basic zeta coefficient is the regular value at s = 0 of the zeta function Tr(BP 1,T ), where B = P+ + G is a pseudodifferential boundary operator (in the Boutet de Monvel calculus), and P1,T is a realization of an elliptic differential operator P1, having a ray free of eigenvalues. In the case ∂X = ∅, Paycha and Scott showed how the ba...

This paper contains the results of experiments with several search strategies on problems involving condensed detachment The problems are taken from nine di erent logic calculi three versions of the two valued sentential calculus the many valued sentential calculus the implicational calculus the equivalential calculus the R calculus the left group calculus and the right group calculus Each prob...

When loop momenta of a Feynman or a nonabelian cut diagram are written in lightcone coordinates, integration over their + components can be performed using residue calculus. This yields a number of terms, in which the + components of their internal momenta are evaluated at the poles of appropriate internal lines. The challenge is to find these internal lines for an arbitrarily complicated multi...

We prove the Plancherel formula for spherical Schwartz functions on a reductive symmetric space. Our starting point is an inversion formula for spherical smooth compactly supported functions. The latter formula was earlier obtained from the most continuous part of the Plancherel formula by means of a residue calculus. In the course of the present paper we also obtain new proofs of the uniform t...