Demo Data from EDBT 2026 / reviewers in the wild / expert
Mark A. Erle
dblp:01/5737
· DBLP profile ↗
7ranked-venue papers
4as first author
0since 2021 · last 2009
—ORCID · none
Domains — the database's venue-derived domains; a paper can count in several
Systems, architecture and hardware · 5 · 2 first-authorTheory of computation · 2 · 2 first-author
Expertise — from the expertise taxonomy: the topics of the expert's papers under the CCF categories. A weight counts papers with recency: 1 for a paper about the topic, 0.3 when the topic is its context, halved every five years.
| Computer architecture, parallel and distributed computing, and storage systems
1 paper |
Processor architecture and microarchitecture · 100% |
Topics — the 1 heaviest of 1, each with the papers that count most for it
| Topic | Weight | Papers | Last | Evidence papers |
|---|---|---|---|---|
Processor architecture and microarchitecture
computer arithmetic |
0.1 | 1 | 2009 | Decimal Floating-Point Multiplication · IEEE Trans. Computers 2009 |
Methods — techniques the papers use, named apart from their topics
sticky bit generation · 0.1rounding · 0.1pipelining · 0.1carry-save addition · 0.1
| Year | Publication | Venue | Position |
|---|---|---|---|
| 2009 | Decimal Floating-Point MultiplicationabstractDecimal multiplication is important in many commercial applications including financial analysis, banking, tax calculation, currency conversion, insurance, and accounting. This paper presents the design of two decimal floating-point multipliers: one whose partial product accumulation strategy employs decimal carry-save addition and one that employs binary carry-save addition. The multiplier based on decimal carry-save addition favors a nonpipelined iterative implementation. The multiplier utilizing binary carry-save addition allows for an efficient pipelined implementation when latency and throughput are considered more important than area. Both designs comply with specifications for decimal multiplication given in the IEEE 754 standard for floating-point arithmetic (IEEE 754-2008). The multipliers extend previously published decimal fixed-point multipliers by adding several features, including exponent generation, sticky bit generation, shifting of the intermediate product, rounding, and exception detection and handling. Novel features of the multipliers include support for decimal floating-point numbers, on-the-fly generation of the sticky bit in the iterative design, early estimation of the shift amount, and efficient decimal rounding. Iterative and parallel decimal fixed-point and floating-point multipliers are compared in terms of their area, delay, latency, and throughput based on verified Verilog register-transfer-level models. Mark A. Erle, Brian J. Hickmann, Michael J. Schulte |
IEEE Trans. Computers | 1 |
| 2008 | Improved combined binary/decimal fixed-point multipliersabstractDecimal multiplication is important in many commercial applications including banking, tax calculation, currency conversion, and other financial areas. This paper presents several combined binary/decimal fixed-point multipliers that use the BCD-4221 recoding for the decimal digits. This allows the use of binary carry-save hardware to perform decimal addition with a small correction. Our proposed designs contain several novel improvements over previously published designs. These include an improved reduction tree organization to reduce the area and delay of the multiplier and improved reduction tree components that leverage the redundant decimal encodings to help reduce delay. A novel split reduction tree architecture is also introduced that reduces the delay of the binary product with only a small increase in total area. Area and delay estimates are presented that show that the proposed designs have significant area improvements over separate binary and decimal multipliers while still maintaining similar latencies for both decimal and binary operations. Brian J. Hickmann, Michael J. Schulte, Mark A. Erle |
ICCD | 3 |
| 2007 | Decimal Floating-Point Multiplication Via Carry-Save AdditionabstractDecimal multiplication is important in many commercial applications including financial analysis, banking, tax calculation, currency conversion, insurance, and accounting. This paper presents the design of a decimal floating-point multiplier that complies with specifications for decimal multiplication given in the draft revision of the IEEE 754 standard for floating-point arithmetic (IEEE 754R). This multiplier extends a previously published decimal fixed- point multiplier design by adding several features including exponent generation, sticky bit generation, shifting of the intermediate product, rounding, and exception detection and handling. The core of the decimal multiplication algorithm is an iterative scheme of partial product accumulation employing decimal carry-save addition to reduce the critical path delay. Novel features of the proposed multiplier include support for decimal floating-point numbers, on-the- fly generation of the sticky bit, early estimation of the shift amount, and efficient decimal rounding. Area and delay estimates are provided for a verified Verilog register transfer level model of the multiplier. Mark A. Erle, Michael J. Schulte, Brian J. Hickmann |
IEEE Symposium on Computer Arithmetic | 1 |
| 2007 | A parallel IEEE P754 decimal floating-point multiplierabstractDecimal floating-point multiplication is important in many commercial applications including banking, tax calculation, currency conversion, and other financial areas. This paper presents a fully parallel decimal floating-point multiplier compliant with the recent draft of the IEEE P754 Standard for Floating-point Arithmetic (IEEE P754). The novelty of the design is that it is the first parallel decimal floating-point multiplier offering low latency and high throughput. This design is based on a previously published parallel fixed-point decimal multiplier which uses alternate decimal digit encodings to reduce area and delay. The fixed-point design is extended to support floating-point multiplication by adding several components including exponent generation, rounding, shifting, and exception handling. Area and delay estimates are presented that show a significant latency and throughput improvement with a substantial increase in area as compared to the only published IEEE P754 compliant sequential floating-point multiplier. To the best of our knowledge, this is the first publication to present a fully parallel decimal floating-point multiplier that complies with IEEE P754. Brian J. Hickmann, Andrew Krioukov, Michael J. Schulte, Mark A. Erle |
ICCD | 4 |
| 2005 | Decimal Multiplication with Efficient Partial Product GenerationabstractDecimal multiplication is important in many commercial applications including financial analysis, banking, tax calculation, currency conversion, insurance, and accounting. This paper presents a novel design for fixed-point decimal multiplication that utilizes a simple recoding scheme to produce signed-magnitude representations of the operands thereby greatly simplifying the process of generating partial products for each multiplier digit. The partial products are generated using a digit-by-digit multiplier on a word-by-digit basis, first in a signed-digit form with two digits per position, and then combined via a combinational circuit. As the signed-digit partial products are developed one at a time while traversing the recoded multiplier operand from the least significant digit to the most significant digit, each partial product is added along with the accumulated sum of previous partial products via a signed-digit adder. This work is significantly different from other work employing digit-by-digit multipliers due to the efficiency gained by restricting the range of digits throughout the multiplication process. Mark A. Erle, Eric M. Schwarz, Michael J. Schulte |
IEEE Symposium on Computer Arithmetic | 1 |
| 2004 | A High-Frequency Decimal MultiplierabstractDecimal arithmetic is regaining popularity in the computing community due to the growing importance of commercial, financial, and Internet-based applications, which process decimal data. This paper presents an iterative decimal multiplier, which operates at high clock frequencies and scales well to large operand sizes. The multiplier uses a new decimal representation for intermediate products, which allows for a very fast two-stage iterative multiplier design. Decimal multipliers, which are synthesized using a 0.11 micron CMOS standard cell library, operate at clock frequencies close to 2 GHz. The latency of the proposed design to multiply two n-digit BCD operands is (n+8) cycles with a new multiplication able to begin every (n+1) cycles. Robert D. Kenney, Michael J. Schulte, Mark A. Erle |
ICCD | 3 |
| 2003 | Decimal Multiplication Via Carry-Save AdditionabstractDecimal multiplication is important in many commercial applications including financial analysis, banking, tax calculation, currency conversion, insurance, and accounting. We present two novel designs for fixed-point decimal multiplication that utilize decimal carry-save addition to reduce the critical path delay. First, a multiplier that stores a reduced number of multiplicand multiples and uses decimal carry-save addition in the iterative portion of the design is presented. Then, a second multiplier design is proposed with several notable improvements including fast generation of multiplicand multiples that do not need to be stored, the use of decimal (4:2) compressors, and a simplified decimal carry-propagate addition to produce the final product. When multiplying two n-digit operands to produce a 2n-digit product, the improved multiplier design has a worst-case latency of n+4 cycles and an initiation interval of n+1 cycles. Three data-dependent optimizations, which help reduce the multipliers' average latency, are also described. The multipliers presented can be extended to support decimal floating-point multiplication. Mark A. Erle, Michael J. Schulte |
ASAP | 1 |