Results 231 to 240 of about 118,435,286 (275)

Symmetry-Adapted Relaxation Theory (SART): Variational Embedding for Convergent Infinite-Order Induction without Overpolarization. [PDF]

J Chem Theory Comput
Dihingia H, Tyrcha B, Vanich E, Patkowski K, Misquitta AJ, Żuchowski PS.   +5 more
europepmc   +1 more source

Reconstructing the aqueous environment of the Ryugu parent body through the speciation of multiple elements. [PDF]

Nat Commun
Kawai T, Fukushi K, Ohno T, Suga H, Uesugi M, Takemoto A, Yamaguchi A, Itai T, Ijichi Y, Yamashita S, Niwa Y, Nakada R, Koike M, Yoshida H, Oura M, Matsumoto M, Usui T, Kebukawa Y, Shibuya T, Tachibana S, Sekine Y, Nakamura T, Takahashi Y.   +22 more
europepmc   +1 more source

A Novel Version of the Arcsine-Rayleigh Distribution with Entropy Measures, Statistical Inference, and Applications. [PDF]

Entropy (Basel)
Al-Moisheer AS, Sultan KS, Mousa MN, Mansour MMM.   +3 more
europepmc   +1 more source

Linear forms in elliptic logarithms

Journal of Number Theory, 1985
The author studies lower bounds for linear forms in elliptic integrals in the case of complex multiplications, and related estimates for dependence relations of such numbers. His results considerably improves on the previous works of D. Masser and M. Anderson on these topics, the main feature being a sharp dependence on the heights of the corresponding
Kunrui Yu
exaly   +4 more sources

Linear forms in two logarithms and interpolation determinants [PDF]

Acta Arithmetica, 1994
The author provides a precise lower bound for the absolute value of a linear combination of two logarithms of real algebraic numbers with integer coefficients. This lower bound is explicit and improves in the real case an earlier result of \textit{M. Mignotte} and \textit{M. Waldschmidt} [Ann. Fac. Sci. Toulouse Math.
Michel Laurent
exaly   +5 more sources

Matrices whose coefficients are linear forms in logarithms

Journal of Number Theory, 1992
Denote by \(L\) the \({\mathbb{Q}}\)-vector space of complex numbers \(\ell\) such that \(e^{\ell}\) is an algebraic number, and by \({\mathcal L}\) the vector space generated by \(1\) and \(L\) over the field \(\overline\mathbb{Q}\) of algebraic numbers.
Communicated M. Waldschmidt, Damien Roy
exaly   +3 more sources

Linear forms in two logarithms and Schneider's method

Mathematische Annalen, 1978
Michel Waldschmidt, Maurice Mignotte
exaly   +3 more sources

A lower bound for linear forms in logarithms [PDF]

Acta Arithmetica, 1980
Michel Waldschmidt
exaly   +3 more sources

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Linear forms in elliptic logarithms

Journal für die reine und angewandte Mathematik (Crelles Journal), 2009
One of the main challenges in the theory of linear forms in elliptic logarithms was raised by S.~Lang in 1964 [\textit{S. Lang}, ''Diophantine approximations on toruses.'' Am. J. Math. 86, 521--533 (1964; Zbl 0142.29601)]. The goal was to produce a lower bound for a linear combination of logarithms of algebraic points on an elliptic curve, with an ...
David, Sinnou, Hirata-Kohno, Noriko
openaire   +1 more source

Linear Forms in Logarithms

2016
Hilbert's problems form a list of twenty-three problems in mathematics published by David Hilbert, a German mathematician, in 1900. The problems were all unsolved at the time and several of them were very influential for the 20th century mathematics. Hilbert believed it was essential for mathematicians to find new machineries and methods in order to ...
Bujačić Babić, Sanda, Filipin, Alan
openaire   +2 more sources