Results 221 to 230 of about 53,306 (259)
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Verifying Dividers Using Symbolic Computer Algebra and Don't Care Optimization
2021 Design, Automation & Test in Europe Conference & Exhibition (DATE), 2021In this paper we build on methods based on Symbolic Computer Algebra that have been applied successfully to multiplier verification and more recently to divider verification as well. We show that existing methods are not sufficient to verify optimized non-restoring dividers and we enhance those methods by a novel optimization method for polynomials w ...
Christoph Scholl +4 more
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Numerical algebraic geometry and symbolic computation
Proceedings of the 2004 international symposium on Symbolic and algebraic computation, 2004In a recent joint work with Andrew Sommese and Charles Wampler, numerical homotopy continuation methods have been developed to deal with positive dimensional solution sets of polynomial systems. As solving polynomial systems is such a fundamental problem, connections with recent research in symbolic computation are not hard to find. We will address two
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Symbolic and algebraic computer programming systems
ACM SIGSAM Bulletin, 1981To illustrate the difference between numeric and symbolic processing, consider a computer program (in FORTRAN, say) which given the quantities a , b , and c , can apply the quadratic formula to approximate the roots of the quadratic about 40 equation
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Symbolic and algebraic methods in computational origami
Proceedings of the 2009 international symposium on Symbolic and algebraic computation, 2009In this talk I will show the importance of symbolic and algebraic methods in computational origami. I discuss Huzita's axiomatization of origami and the algebraic graph rewriting of abstract origami. The former is used with relation to the algorithmic treatment of origami foldability and origami geometrical theorem proving.
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Symbolic Computation: Computer Algebra and Logic
1996In this paper we present our personal view of what should be the next step in the development of symbolic computation systems. The main point is that future systems should integrate the power of algebra and logic. We identify four gaps between the future ideal and the systems available at present: the logic, the syntax, the mathematics, and the prover ...
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Symbolic and algebraic computations in multidimensional systems theory
ACM SIGSAM Bulletin, 1984This article has been prepared as a response to Professor B. Buchberger's invitation to each member of the program committee of EUROCAL 85 to write a short paper on his or her view of the future of the symbolic and algebraic computation, especially within the context of the individual's special field of interest.
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Parallel systems in symbolic and algebraic computation
2002This report describes techniques to exploit distributed memory massively parallel supercomputers to satisfy the peak memory demands of some very large computer algebra problems (over 10 GB). The memory balancing is based on a randomized hashing algorithm for dynamic data distribution.
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Symbolic and algebraic computation may support secondary education
1985The broad aim of this research is to transfer knowledge from the experienced to the inexperienced person, and in a way to improve the teaching ability of symbolic and algebraic manipulation by delivering knowledge-based experimental kits to school la boratories of Mathematics.
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Neuro-symbolic approaches in artificial intelligence
National Science Review, 2022Pascal Hitzler, Aaron Eberhart, Lu Zhou
exaly