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Arithmetic Operations in . . .
, 2010
"... This paper presents arithmetic operations like addition, subtraction and multiplications in Modulo4 arithmetic, and also addition, multiplication in Galois field, using multivalued logic (MVL). Quaternary to binary and binary to quaternary converters are designed using down literal circuits. Negat ..."
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This paper presents arithmetic operations like addition, subtraction and multiplications in Modulo4 arithmetic, and also addition, multiplication in Galois field, using multivalued logic (MVL). Quaternary to binary and binary to quaternary converters are designed using down literal circuits
Arithmetic Operators
"... Language Reference See the extended reference for more advanced features of the Arduino languages and the libraries page for interfacing with particular types of hardware. Arduino programs can be divided in three main parts: structure, values (variables and constants), and functions. The Arduino lan ..."
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Language Reference See the extended reference for more advanced features of the Arduino languages and the libraries page for interfacing with particular types of hardware. Arduino programs can be divided in three main parts: structure, values (variables and constants), and functions. The Arduino language is based on C/C++. Structure An Arduino program run in two parts: void setup() void loop() setup() is preparation, and loop() is execution. In the setup section, always at the top of your program, you would set pinModes, initialize serial communication, etc. The loop section is the code to be executed reading inputs, triggering outputs, etc.
to fuzzy arithmetic operations
"... Abstract: The fuzzy numbers arise in decision making, control theory, fuzzy systems and approximate reasoning problems. The operations on them are becoming more and more popular. The aim of this paper is to present the fuzzy arithmetic operations on fuzzy numbers in a new way, using the horizontal m ..."
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Abstract: The fuzzy numbers arise in decision making, control theory, fuzzy systems and approximate reasoning problems. The operations on them are becoming more and more popular. The aim of this paper is to present the fuzzy arithmetic operations on fuzzy numbers in a new way, using the horizontal
Data Exchange with Arithmetic Operations
, 2013
"... Data exchange is the problem of transforming data structured under a source schema into data structured under a target schema, taking into account structural relationships between the two schemas, which are described by a schema mapping. Existing schemamapping languages lack the ability to express ..."
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arithmetic operations, such as addition and multiplication, which naturally arise in data warehousing, ETL applications, and applications involving scientific data. We initiate the study of data exchange for arithmetic schema mappings, that is, schema mappings specified by sourcetotarget dependencies
Arithmetic Operations in Single Electron
"... In this thesis we investigate the implementation of arithmetic operations in Single Electron Tunneling (SET) technology. In particular we focus on design methodologies for SET based circuits, high radix addition in the Electron Counting (EC) paradigm, and the computation of periodic symmetric functi ..."
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In this thesis we investigate the implementation of arithmetic operations in Single Electron Tunneling (SET) technology. In particular we focus on design methodologies for SET based circuits, high radix addition in the Electron Counting (EC) paradigm, and the computation of periodic symmetric
COMP 251: ARITHMETIC OPERATIONS
"... In this lecture, we are going to consider the complexities of basic arithmetic operations, namely integer addition and multiplication. As always when analysing the asymptotic cost of algorithms, the motivation is to understand how much harder does the problem get when the inputs get larger. 1. Integ ..."
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In this lecture, we are going to consider the complexities of basic arithmetic operations, namely integer addition and multiplication. As always when analysing the asymptotic cost of algorithms, the motivation is to understand how much harder does the problem get when the inputs get larger. 1
Performance Analysis of Arithmetic Operations
, 2010
"... Homomorphic encryption allows computation on encrypted data and may protect privacy in cloud computing. Is homomorphic encryption ready for deployment? This paper is an attempt to answer the question. As cloud computing is being adopted, protecting “outsourced ” data becomes an essential issue. Seve ..."
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]. Homomorphic encryption [1] allows operations on encrypted data; thus, cloud servers may use encrypted data without access to the original data. Figure 1
Inverse arithmetic operators for fuzzy intervals
, 2007
"... Fuzzy arithmetic is a powerful tool in many engineering problems such as decision making, control theory, fuzzy systems and approximate reasoning. However, it is well known that the practical use of standard fuzzy arithmetic operators gives results more imprecise than necessary or in some cases, eve ..."
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Cited by 4 (2 self)
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Fuzzy arithmetic is a powerful tool in many engineering problems such as decision making, control theory, fuzzy systems and approximate reasoning. However, it is well known that the practical use of standard fuzzy arithmetic operators gives results more imprecise than necessary or in some cases
Arithmetic operations, Recognizability and Formal
, 2000
"... Numeration systems on a regular language: ..."
Arithmetic Operators for PairingBased Cryptography
, 2007
"... Since their introduction in constructive cryptographic applications, pairings over (hyper)elliptic curves are at the heart of an ever increasing number of protocols. Software implementations being rather slow, the study of hardware architectures became an active research area. In this paper, we fir ..."
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Cited by 11 (4 self)
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first study an accelerator for the ηT pairing over F3[x]/(x 97 + x 12 + 2). Our architecture is based on a unified arithmetic operator which performs addition, multiplication, and cubing over F 3 97. This design methodology allows us to design a compact coprocessor (1888 slices on a VirtexII Pro 4 FPGA
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