151 research outputs found
Combined Integer and Floating Point Multiplication Architecture(CIFM) for FPGAs and Its Reversible Logic Implementation
In this paper, the authors propose the idea of a combined integer and
floating point multiplier(CIFM) for FPGAs. The authors propose the replacement
of existing 18x18 dedicated multipliers in FPGAs with dedicated 24x24
multipliers designed with small 4x4 bit multipliers. It is also proposed that
for every dedicated 24x24 bit multiplier block designed with 4x4 bit
multipliers, four redundant 4x4 multiplier should be provided to enforce the
feature of self repairability (to recover from the faults). In the proposed
CIFM reconfigurability at run time is also provided resulting in low power. The
major source of motivation for providing the dedicated 24x24 bit multiplier
stems from the fact that single precision floating point multiplier requires
24x24 bit integer multiplier for mantissa multiplication. A reconfigurable,
self-repairable 24x24 bit multiplier (implemented with 4x4 bit multiply
modules) will ideally suit this purpose, making FPGAs more suitable for integer
as well floating point operations. A dedicated 4x4 bit multiplier is also
proposed in this paper. Moreover, in the recent years, reversible logic has
emerged as a promising technology having its applications in low power CMOS,
quantum computing, nanotechnology, and optical computing. It is not possible to
realize quantum computing without reversible logic. Thus, this paper also paper
provides the reversible logic implementation of the proposed CIFM. The
reversible CIFM designed and proposed here will form the basis of the
completely reversible FPGAs.Comment: Published in the proceedings of the The 49th IEEE International
Midwest Symposium on Circuits and Systems (MWSCAS 2006), Puerto Rico, August
2006. Nominated for the Student Paper Award(12 papers are nominated for
Student paper Award among all submissions
Design of efficient reversible floating-point arithmetic unit on field programmable gate array platform and its performance analysis
The reversible logic gates are used to improve the power dissipation in modern computer applications. The floating-point numbers with reversible features are added advantage to performing complex algorithms with high-performance computations. This manuscript implements an efficient reversible floating-point arithmetic (RFPA) unit, and its performance metrics are realized in detail. The RFP adder/subtractor (A/S), RFP multiplier, and RFP divider units are designed as a part of the RFP arithmetic unit. The RFPA unit is designed by considering basic reversible gates. The mantissa part of the RFP multiplier is created using a 24x24 Wallace tree multiplier. In contrast, the reciprocal unit of the RFP divider is designed using Newton Raphson’s method. The RFPA unit and its submodules are executed in parallel by utilizing one clock cycle individually. The RFPA unit and its submodules are synthesized separately on the Vivado IDE environment and obtained the implementation results on Artix-7 field programmable gate array (FPGA). The RFPA unit utilizes only 18.44% slice look-up tables (LUTs) by consuming the 0.891 W total power on Artix-7 FPGA. The RFPA unit sub-models are compared with existing approaches with better performance metrics and chip resource utilization improvements
T-COUNT OPTIMIZATION OF QUANTUM CARRY LOOK-AHEAD ADDER
With the emergence of quantum physics and computer science in the 20th century, a new era was born which can solve very difficult problems in a much faster rate or problems that classical computing just can\u27t solve. In the 21st century, quantum computing needs to be used to solve tough problems in engineering, business, medical, and other fields that required results not today but yesterday. To make this dream come true, engineers in the semiconductor industry need to make the quantum circuits a reality.
To realize quantum circuits and make them scalable, they need to be fault tolerant, therefore Clifford+T gates need to be implemented into those circuits. But the main issue is that in the Clifford+T gate set, T gates are expensive to implement.
Carry Look-Ahead addition circuits have caught the interest of researchers because the number of gate layers encountered by a given qubit in the circuit (or the circuit\u27s depth) is logarithmic in terms of the input size n. Therefore, this thesis focuses on optimizing previous designs of out-of-place and in-place Carry Look-Ahead Adders to decrease the T-count, sum of all T and T Hermitian transpose gates in a quantum circuit
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