Notice of Violation of IEEE Publication Principles: Design of an efficient elliptic curve cryptography coprocessor
Balasundaram Muthukumar, S. Jeevananthan
Abstract
Balasundaram Muthukumar, S. Jeevananthan
Abstract
Notice of Violation of IEEE Publication Principles"Design of an efficient elliptic curve cryptography coprocessor"by B. MuthuKumar, S. Jeevananthanin the 2009 First International Conference on Advanced Computing (ICAC 2009), 2009, pp. 34 – 37After careful and considered review of the content and authorship of this paper by a duly constituted expert committee, this paper has been found to be in violation of IEEE's Publication Principles.This paper contains significant portions of original text from the paper cited below. The original text was copied with insufficient attribution (including appropriate references to the original author(s) and/or paper title) and without permission.Due to the nature of this violation, reasonable effort should be made to remove all past references to this paper, and future references should be made to the following article:"FPGA Based Design of Elliptic Curve Cryptography Coprocessor"by Wang You-Bo, Dong Xiang-Jun, Tian Zhi-Guangin the 2007 Third International Conference on Natural Computation (ICNC 2007), 2007, pp. 185 – 189Elliptic curve cryptography plays a crucial role in networking and communication security. FPGA based architecture of elliptic curve cryptography coprocessor is proposed in this paper. The coprocessor contains the operation over binary finite fields, point adding, doubling and scalar multiplication on elliptic curve. In this coprocessor a new type of FPGA-based modular multiplier architecture is proposed. Experiment results show that coprocessor designed can achieve high performance. The coprocessor embedded in PCI adaptor is realized for encryption and decryption.
OpenAlex reports 3 citations for this work. Citation counts describe recorded attention and do not establish research quality.
A contribution statement is not available in the OpenAlex record.
Method details are not available in the OpenAlex metadata.
Findings are not separately available in the OpenAlex metadata.
Limitations are not available in the OpenAlex metadata.
Application details are not available in the OpenAlex metadata.
Notice of Violation of IEEE Publication Principles"Design of an efficient elliptic curve cryptography coprocessor"by B. MuthuKumar, S. Jeevananthanin the 2009 First International Conference on Advanced Computing (ICAC 2009), 2009, pp. 34 – 37After careful and considered review of the content and authorship of this paper by a duly constituted expert committee, this paper has been found to be in violation of IEEE's Publication Principles.This paper contains significant portions of original text from the paper cited below. The original text was copied with insufficient attribution (including appropriate references to the original author(s) and/or paper title) and without permission.Due to the nature of this violation, reasonable effort should be made to remove all past references to this paper, and future references should be made to the following article:"FPGA Based Design of Elliptic Curve Cryptography Coprocessor"by Wang You-Bo, Dong Xiang-Jun, Tian Zhi-Guangin the 2007 Third International Conference on Natural Computation (ICNC 2007), 2007, pp. 185 – 189Elliptic curve cryptography plays a crucial role in networking and communication security. FPGA based architecture of elliptic curve cryptography coprocessor is proposed in this paper. The coprocessor contains the operation over binary finite fields, point adding, doubling and scalar multiplication on elliptic curve. In this coprocessor a new type of FPGA-based modular multiplier architecture is proposed. Experiment results show that coprocessor designed can achieve high performance. The coprocessor embedded in PCI adaptor is realized for encryption and decryption.
Key concepts: Coprocessor, Elliptic curve cryptography, Computer science, Cryptography, Scalar multiplication, Elliptic curve, Modular arithmetic, Counting points on elliptic curves