Results 161 to 170 of about 618,965 (192)
Chaos in Stochastic 2d Galerkin-Navier-Stokes. [PDF]
Bedrossian J, Punshon-Smith S.
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A Diophantine inequality involving different powers of primes of the form {\boldmath$[n^c]$}
S. I. Dimitrov
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Cubic diophantine inequalities for split forms [PDF]
Denote by $$s_0^{(r)}$$s0(r) the least integer such that if $$s \geqslant s_0^{(r)}$$s⩾s0(r), and $$F$$F is a cubic form with real coefficients in $$s$$s variables that splits into $$r$$r parts, then $$F$$F takes arbitrarily small values at nonzero ...
Sam Chow
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Dual Diophantine Systems of Linear Inequalities
Journal of Mathematical Sciences, 2020zbMATH Open Web Interface contents unavailable due to conflicting licenses.
V. Zhuravlev
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Analytic methods for Diophantine equations and Diophantine inequalities, by Harold Davenport
Harold Davenport was one of the truly great mathematicians of the twentieth century. Based on lectures he gave at the University of Michigan in the early 1960s, this book is concerned with the use of analytic methods in the study of integer solutions to Diophantine equations and Diophantine inequalities.
T. Browning
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On some diophantine inequalities involving primes.
A. Baker
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On the diophantine inequalities with prime numbers
Чебышевский сборникThe article deals with two problems of approximating a given positive number 𝑁 by the sum of two primes, and by the sum of a prime and two squares of primes.In 2001, R. Baker, G. Harman, and J.
D. Goryashin +1 more
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Asymptotic lower bounds for diophantine inequalities
Mathematika, 2000Let \(F({\mathbf x})=\lambda_1 x_1^k+ \cdots +\lambda_s x_s^k\) be a diagonal form with non-zero real coefficients, whose ratios are not all rational, and such that, if \(k\) is even, then not all coefficients have the same sign. In this paper the author proves that there is an absolute real positive constant \(C\), such that for every \(\epsilon >0 ...
D. Eric Freeman
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