Calibrated term presence modelling for CCUS patent abstracts: a case study with variational autoencoders and retrieval baselines. [PDF]
R Soc Open SciMatsantonis C +4 more
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Pattern Formation in a Spatial Public Goods Dilemma due to Diffusive or Directed Motion. [PDF]
Bull Math BiolZhao Y, Zhu K, Zhang Y, Cooney DB.
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Sedentary Behavior as a Risk Factor for Liver Fibrosis Development in Patients with Metabolic Dysfunction-Associated Steatotic Liver Disease (MASLD): A Cross-Sectional Study. [PDF]
J Clin MedBianco A +6 more
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Joint Beamforming and Trajectory Optimization Algorithm for RSMA-UAV-Enabled Integrated Sensing and Communication System. [PDF]
Sensors (Basel)Wang S, Zhu Q.
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Pseudo-Additive Tsallis Entropy and Non-Factorizing Joint Statistics in Product Sheffer Stroke Basic Algebras. [PDF]
Entropy (Basel)Senturk I, Bilge M, Oner T.
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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
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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
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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
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Linear forms in two logarithms and Schneider's method
Mathematische Annalen, 1978 Michel Waldschmidt, Maurice Mignotte
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A lower bound for linear forms in logarithms [PDF]
Acta Arithmetica, 1980 Michel Waldschmidt
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