On the x-coordinates of Pell equations that are sums of two Padovan numbers. [PDF]
Ddamulira M.
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A 24-year longitudinal study on a STEM gateway general chemistry course and the reduction of achievement disparities. [PDF]
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Numerical simulation of a nonlinear hepatitis B virus mathematical model using the Dickson collocation technique. [PDF]
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Change in physical activity and its association with decline in kidney function: A UK Biobank-based cohort study. [PDF]
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EEG-Based Engagement Monitoring in Cognitive Games. [PDF]
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Educational outcomes among children with congenital heart disease compared to peers: a Scotland-wide record-linkage study of 715,850 schoolchildren. [PDF]
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Proposal and Validation of a New Index to Assess the Difficulty of Lower Third Molar Extraction. [PDF]
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The influence of electrical high-speed rotation on mandibular third molar surgeries: a prospective, randomized, split-mouth clinical and radiographic study. [PDF]
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Pell Equation. IV. Fastest algorithm for solving the Pell equation
application/pdf 紀要論文 The fastest algorithm for solving the Pell equations, x^2-Dy^2=1 (called Pell-1) and x^2-Dy^2=-1 (Llep-1) , are demonstrated with two typical examples. The essence of the algorithm is i) to obtain the periodic continued fraction expression for the square root of D, ii) to prepare four caterpillar graphs by using the terms derived ...
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A Learning Strategy Intervention to Promote Self-Regulation, Growth Mindset, and Performance in Introductory Mathematics Courses. [PDF]
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