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On a branching model of division-within-division
Mathematical Medicine and Biology, 1999We consider a deterministic version of a stochastic model for division-within-division processes described by Kimmel (1997, In: Proceedings of the IMA Workshop 'Classical and Modern Branching Processes' (K. Arthreya and P. Jagers, eds.)???? :????). It is shown that the behaviour of the deterministic model can be analyzed by using an associated Markov ...
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Journal of Algebra and Its Applications, 2005
A divisibility test of Arend Heyting, for polynomials over a field in an intuitionistic setting, may be thought of as a kind of division algorithm. We show that such a division algorithm holds for divisibility by polynomials of content 1 over any commutative ring in which nilpotent elements are zero.
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A divisibility test of Arend Heyting, for polynomials over a field in an intuitionistic setting, may be thought of as a kind of division algorithm. We show that such a division algorithm holds for divisibility by polynomials of content 1 over any commutative ring in which nilpotent elements are zero.
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On Polynomials and Divisibility
The American Mathematical Monthly, 2012A divisibility condition, together with some kind of boundedness, ensure that a function f : ℤ → ℤ is a polynomial function.
Michael Dorfling, Johan Meyer
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20th Annual Symposium on Foundations of Computer Science (sfcs 1979), 1979
We study the power of RAM acceptors with several instruction sets. We exhibit several instances where the availability of the division operator increases the power of the acceptors. We also show that in certain situations parallelism and stochastic features ('distributed random choices') are provably more powerful than either parallelism or randomness ...
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We study the power of RAM acceptors with several instruction sets. We exhibit several instances where the availability of the division operator increases the power of the acceptors. We also show that in certain situations parallelism and stochastic features ('distributed random choices') are provably more powerful than either parallelism or randomness ...
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Division systems and division spaces
1991Abstract Generalized Riemann and variational integration theory connect a base space T of points of some kind, a space K of values, and three structures, (a) division systems and division spaces in T, (b) the algebra of K, (c) a topology or an order in K to define limits.
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Division of Powers or Division of Labor?
Soviet Law and Government, 1967One might think that the history of governmental development has answered this question. Elements of the doctrine of division of powers may be found even in Aristotle. This doctrine was supported by Marsilius of Padua, John Locke and others, but it was Montesquieu who stated it most clearly.
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ACM SIGGRAPH 99 Electronic art and animation catalog, 1999
George M. Nadeau, Ian Quinn
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George M. Nadeau, Ian Quinn
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Exact divisibility by powers of the Pell and Associated Pell numbers
Proceedings of the Indian Academy of Sciences: Mathematical Sciences, 2021G K Panda, Asim Patra, Panda G K
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The order dimension of divisibility
Journal of Combinatorial Theory - Series A, 2021VÍCTOR Souza
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