Results 71 to 80 of about 618,965 (192)
Diophantine inequalities with power sums [PDF]
The ring of power sums is formed by complex functions on ℕ of the formα(n)=b1c1n+b2c2n+...+bhchn,for some b i ∈ℚ ¯ and c i ∈ℤ. Let F(x,y)∈ℚ ¯[x,y] be absolutely irreducible, monic and of degree at least 2 in y. We consider Diophantine inequalities of the form|F(α(n),y)|<|∂F∂y(α(n),y)|·|α(n)|-εand show that all the solutions (n,y)∈ℕ×ℤ have y ...
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Systems of diagonal Diophantine inequalities [PDF]
We treat systems of real diagonal forms F 1 ( x ) , F 2 ( x ) , … , F R ( x ) F_1(\mathbf {x}), F_2(\mathbf {x ...
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Polytool: polynomial interpretations as a basis for termination analysis of Logic programs
Our goal is to study the feasibility of porting termination analysis techniques developed for one programming paradigm to another paradigm. In this paper, we show how to adapt termination analysis techniques based on polynomial interpretations - very ...
De Schreye, Danny +3 more
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On the x-coordinates of Pell equations that are sums of two Padovan numbers. [PDF]
Ddamulira M.
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Solvability of a Diophantine inequality in algebraic number fields [PDF]
S. Raghavan, K. G. Ramanathan
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Integers representable as differences of linear recurrence sequences. [PDF]
Tichy R, Vukusic I, Yang D, Ziegler V.
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MODULAR DIOPHANTINE INEQUALITIES AND ROTATIONS OF NUMERICAL SEMIGROUPS [PDF]
Manuel Delgado, J. C. Rosales
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Pseudo-symmetric modular Diophantine inequalities [PDF]
In this paper we study and characterize those Diophantine inequalities ax mod b x whose set of solutions is a pseudo-symmetric numerical semigroup.
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On prime powers in linear recurrence sequences. [PDF]
Odjoumani J, Ziegler V.
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On a Diophantine inequality for forms of additive type [PDF]
S. Raghavan
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