Results 251 to 260 of about 2,209 (285)
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System theory for numerical analysis
Automatica, 2007zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Kenji Kashima, Yutaka Yamamoto
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On numerical methods in simulation systems
Annual Review in Automatic Programming, 1985Abstract Simulation as a problem solution method developed into one of the most important aids of the modern engineer in the last few years. Central problems in the development and evaluation of simulation systems have been, on the one hand, the questions of the adaptation to the user's requirements and, on the other hand, the robustness of the ...
W. Krug, R. Jurisch
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On conventions for systems of numerical representation
Proceedings of the ACM annual conference on - ACM '72, 1972Present conventions for numeric representation are considered inadequate to serve the needs of applied computing. Thus an augmented digital number system is proposed for use in programming languages and in digital computers. Special symbols are proposed for numbers too large, too small or too close to zero to be represented in the normal digital number
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A numerical algorithm for hamiltonian systems
Journal of Computational Physics, 1991In this note, the author deals with finite difference schemes to simulate the trajectory of a Newtonian particle in a conservative field. The analysis of the schemes is made on the basis of three basic properties of the underlying continuous equation: Canonical character, time reversibility and the energy conservation.
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1971
Up to now it has been customary to include in grammars of the Classical languages a chapter on "Numerals" which demonstrates how to count in the specific language. The number of oppositions found in the numeral system of Koine Greek amounts to 15. The numerals of the basic series have no common characteristic of form.
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Up to now it has been customary to include in grammars of the Classical languages a chapter on "Numerals" which demonstrates how to count in the specific language. The number of oppositions found in the numeral system of Koine Greek amounts to 15. The numerals of the basic series have no common characteristic of form.
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Dynamical analysis of numerical systems
Numerical Linear Algebra with Applications, 1995AbstractFor many years techniques from numerical analysis have been applied fruitfully to the study of dynamical systems. In this paper it is shown that the theory of dynamical systems may be applied to certain computational problems. In particular the question of global convergence of various QR algorithms can be reduced to the study of certain vector
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Disjunctive Invariants for Numerical Systems
2004We apply linear algebra techniques to over-approximate the reachability relation of a numerical system (Petri nets, counters automata, timed automata and so on) by a transitive and reflexive finite union of affine spaces. Thanks to this kind of approximation, we naturally define the notion of disjunctive place invariants.
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Revisiting regular sequences in light of rational base numeration systems
Discrete Mathematics, 2022Michel Rigo, Manon Stipulanti
exaly