Results 141 to 150 of about 1,648,333 (245)
Diophantine approximation in characteristiep
Monatshefte f�r Mathematik, 1995 Let \(K_v\) be the completion of a global field \(K\) of positive characteristic \(p\), with respect to a valuation \(v\) of \(K\). For \(y\in K_v \setminus K\), the author defines \(\alpha (y)= \limsup_{r\in K} v(y- r)/ h(r)\), where \(h(r)= [K: k(r)]\) and \(k\) is the constant field of \(K\).
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DIOPHANTINE APPROXIMATION AND COLORING
, 2014 . We demonstrate how connections between graph the-ory and Diophantine approximation can be used in conjunction to give simple and accessible proofs of seemingly difficult results in both subjects ...
Alan Haynes, Sara Munday
core
On a variant of Pillai's problem involving <i>S</i>-units and Fibonacci numbers. [PDF]
Bol Soc Mat Mex, 2022 Ziegler V.
europepmc +1 more source
Diophantine approximation on lines with prime constraints
, 2014 We study the problem of Diophantine approximation on lines in R2 with prime numerator and ...
Ghosh, A., Baier, S.
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Mixing Rates of the Geometrical Neutral Lorenz Model. [PDF]
J Stat Phys, 2023 Bruin H, Canales Farías HH.
europepmc +1 more source
Diophantine Approximation Over Gaussian Rationals
Diophantine approximation is a fundamental area of number theory concerned with approximating irrational numbers by rational numbers with the smallest possible error.
J. N. Singh, Rohit Kumar
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Finding all S-Diophantine quadruples for a fixed set of primes S. [PDF]
Mon Hefte Math, 2021 Ziegler V.
europepmc +1 more source
Summing μ ( n ) : a faster elementary algorithm. [PDF]
Res Number Theory, 2023 Helfgott HA, Thompson L.
europepmc +1 more source
Unconventional height functions in simultaneous Diophantine approximation. [PDF]
Mon Hefte Math, 2017 Fishman L, Simmons D.
europepmc +1 more source