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Predicting Procedure Time in Pediatric Dental Rehabilitation Under General Anesthesia: The Role of Preoperative Factors and Age-Based Models. [PDF]
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Takens-Based Kernel Transfer Entropy Connectivity Network for Motor Imagery Classification. [PDF]
Gomez-Rivera A +3 more
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Quadratic diophantine equations
Philosophical Transactions of the Royal Society of London. Series A, Mathematical and Physical Sciences, 1960Tartakowsky (1929) proved that a positive definite quadratic form, with integral coefficients, in 5 or more variables represents all but at most finitely many of the positive integers not excluded by congruence considerations. Tartakowsky’s argument does not lead to any estimate for a positive integer which, though not so excluded, is not represented ...
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Quadratic Convolution Equations
Journal of Mathematics and Physics, 1942Not ...
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Quadratic Diophantine Equations
200434.1. We take a nondegenerate quadratic space \((V,\,{\varphi})\) of dimension \(\,n\,\) over a local or global field F in the sense of §21.1.
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2021
This chapter discusses quadratic equations and quadratic functions, which are the simplest type of non-linear relationship. It illustrates that a quadratic function, when graphed, produces a characteristically U-shaped curve. The chapter then shows how to solve quadratic equations, including simultaneous quadratic equations.
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This chapter discusses quadratic equations and quadratic functions, which are the simplest type of non-linear relationship. It illustrates that a quadratic function, when graphed, produces a characteristically U-shaped curve. The chapter then shows how to solve quadratic equations, including simultaneous quadratic equations.
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The Babylonian Quadratic Equation
The Mathematical Gazette, 1956The purpose of this note is to show at a glance the significance of successive steps in the solutions to some of the quadratic equations that have come down in the cuneiform texts as examples of the mathematical instruction given to Babylonian students c. 1600 B.C .
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