Results 301 to 310 of about 31,066 (353)
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Arithmetic operations in GF(2m)
Journal of Cryptology, 1993The paper is concerned with the efficient computation of multiplicative inverses and of exponentiations in \(GF(2^ m)\) by exploiting a normal basis representation of the field. The method used for exponentiation is suited to parallel computation.
Gordon B. Agnew +3 more
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Cognitive arithmetic: Comparison of operations.
Journal of Experimental Psychology: Learning, Memory, and Cognition, 1984Adults' performance of simple arithmetic calculations (addition, multiplication, and numerical comparison) was examined to test predictions of digital (counting), analog, and network models. Although all of these models have been supported by studies of mental addition, each leads to a different prediction concerning relations between the times ...
K, Miller, M, Perlmutter, D, Keating
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DNA Implementation of Arithmetic Operations
2009 Fifth International Conference on Natural Computation, 2009The paper describes the sticker model of DNA computing and the basic operations the model should use. It presents four algorithms to implement four basic arithmetic operations within this model. Then it discussed the complexities of the algorithms.
Ping Guo, Haiyan Zhang
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On arithmetic operations of G-number
2015 IEEE International Conference on Fuzzy Systems (FUZZ-IEEE), 2015Heterogeneity in decision making evaluation is inevitable due to different background, preference and experience of decision makers. One aspect of the heterogeneity can be the type of numerical scale used in the evaluation such as crisp, interval, fuzzy and the most recent is the z-number.
Daud Mohamad, Noor Aida Mohamad Rofai
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Level-Index Arithmetic Operations
SIAM Journal on Numerical Analysis, 1987A system for the internal representation of numbers in a computer based on repeated exponentiations is used for performing the four basic arithmetical operations. An error analysis and illustrative examples are included.
Clenshaw, C. W., Olver, F. W. J.
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Arithmetic operations on encrypted data
International Journal of Computer Mathematics, 1995In a conventional cryptosystem, decryption must be conducted when we need to do some arithmetic operations on two encrypted data. That is, one has to convert the encrypted data to their plaintext form before doing arithmetic operations. This will cause the explosure of secret data.
Chin-Chen Chang 0001, Sun-Min Tsu
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Arithmetic Operation in Membrane System
2008 International Conference on BioMedical Engineering and Informatics, 2008Membrane system is a computing model which imitates natural process at cellular level. In this system all objects can evolve in a maximal parallelism and distributed manner. Recent results show that this model is a promising framework for solving NP-complete problems in polynomial time.
Ping Guo, Jing Chen
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Arithmetic Operation in Single Membrane
2008 International Conference on Computer Science and Software Engineering, 2008Membrane system is a computing model which imitates natural process at cellular level. In this system all objects can evolve in a maximal parallelism and distributed manner. It is an unconventional computing model, many hard computational problems have been investigated recently. However, simple computer operations, such as basic arithmetic operations,
Ping Guo, Haiyan Zhang
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2013
This chapter introduces operator notation for predicates and describes the operators provided for evaluating and comparing the values of arithmetic expressions, for testing for equality of either arithmetic expressions or terms and for testing for the negation of a goal or the disjunction of two goals.
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This chapter introduces operator notation for predicates and describes the operators provided for evaluating and comparing the values of arithmetic expressions, for testing for equality of either arithmetic expressions or terms and for testing for the negation of a goal or the disjunction of two goals.
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The Norms of Compositions of Arithmetic Operators
Bulletin of the London Mathematical Society, 1987Weighted inequalities which widely generalize the Turán-Kubilius inequality are established. The following is typical: Let w(m) be a non- negative real-valued arithmetic function which satisfies w(q) \(\ll 1\), w(qm) \(\ll w(q)w(m)\) uniformly for prime-powers q and positive integers m, \((q,m)=1\).
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