An extension of the very-high radix division with prescaling and selection by rounding is presented. This extension consists in increasing the effective radix of the implementation by obtaining a few additional bits of the quotient per iteration, without increasing the complexity of the unit to obtain the prescaling factor nor the delay of an iteration. As a consequence, for some values of the effective radix, it permits an implementation with a smaller area and the same execution time than the original scheme. Estimations are given for 54-bit and 114-bit quotients
The speed of high-radix digit-recurrence dividers is mainly determined by the hardware complexity of...
The paper analyses an SRT radix-B division algorithm where the determination of the quotient digits ...
We present a radix-8 divider that uses an over-redundant digit set for the quotient in order to obta...
An extension of the very-high radix division with prescaling and selection by rounding is presented....
A division algorithm in which the quotient-digit selection is performed by rounding the shifted resi...
A division algorithm in which the quotient-digit selection is performed by rounding the shifted resi...
An algorithm for square root with prescaling and selection by rounding is developed and combined wit...
A scheme for performing higher radix square root based on prescaling of the radicand is presented to...
An algorithm for square root with prescaling is developed and combined with a similar scheme for div...
High-radix division, developing several quotient bits per clock, is usually limited by the difficult...
The speed of high-radix digit-recurrence dividers and square-root units is mainly determined by the ...
A general approach is outlined for designing units for higher radix division, which are based on two...
We adapt the radix-r digit-recurrence division algorithm to complex division. By prescaling the oper...
(eng) We adapt the radix-$r$ digit-recurrence division algorithm to complex division. By prescaling ...
The speed of SRT-type dividers is mainly determined by the complexity of the quotient-digit selectio...
The speed of high-radix digit-recurrence dividers is mainly determined by the hardware complexity of...
The paper analyses an SRT radix-B division algorithm where the determination of the quotient digits ...
We present a radix-8 divider that uses an over-redundant digit set for the quotient in order to obta...
An extension of the very-high radix division with prescaling and selection by rounding is presented....
A division algorithm in which the quotient-digit selection is performed by rounding the shifted resi...
A division algorithm in which the quotient-digit selection is performed by rounding the shifted resi...
An algorithm for square root with prescaling and selection by rounding is developed and combined wit...
A scheme for performing higher radix square root based on prescaling of the radicand is presented to...
An algorithm for square root with prescaling is developed and combined with a similar scheme for div...
High-radix division, developing several quotient bits per clock, is usually limited by the difficult...
The speed of high-radix digit-recurrence dividers and square-root units is mainly determined by the ...
A general approach is outlined for designing units for higher radix division, which are based on two...
We adapt the radix-r digit-recurrence division algorithm to complex division. By prescaling the oper...
(eng) We adapt the radix-$r$ digit-recurrence division algorithm to complex division. By prescaling ...
The speed of SRT-type dividers is mainly determined by the complexity of the quotient-digit selectio...
The speed of high-radix digit-recurrence dividers is mainly determined by the hardware complexity of...
The paper analyses an SRT radix-B division algorithm where the determination of the quotient digits ...
We present a radix-8 divider that uses an over-redundant digit set for the quotient in order to obta...