William Young

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All published works
Action Title Year Authors
+ Towards a microscopic approach for modelling the traffic safety of intersections 2010 Amir Sobhani
David Logan
William Young
Sareh Bahrololoom
+ CANTOR'S NUMBERS 2009 William Young
Grace Chisholm Young
+ Traffic, statistics and microcomputers 1986 William Young
M A Taylor
+ A new form of the eigenfunctions of the Heisenberg Hamiltonian in one dimension 1973 J. G. Valatin
William Young
+ On the Fundamental Theorem of Integration for Multiple Integrals 1924 William Young
+ PDF Chat Sur les séries de Fourier restreintes et la convergence presque partout 1924 William Young
+ On the transformation of integrals 1921 William Young
+ PDF Chat On Non-Harmonic Fourier Series 1920 William Young
+ On change of the independent variables in a multiple integral 1919 William Young
+ On non-harmonic trigonometrical series 1919 William Young
+ On the series of Legendre 1918 William Young
+ PDF Chat On the Convergence of the Derived Series of Fourier Series 1918 William Young
+ On the mode of approach to zero of the coefficients of a Fourier series 1917 William Young
+ On the ordinary convergence of restricted fourier series 1917 William Young
+ On the order of magnitude of the coefficients of a fourier series 1917 William Young
+ On Integrals and Derivates with Respect to a Function 1917 William Young
+ On The Internal Structure of a Set of Points in Space of any Number of dimensions 1917 William Young
Grace Chisholm Young
+ Note on the existence of converging sequences in certain oscillating successions of functions 1916 William Young
+ On the Usual Convergence of a Class of Trigonometrical Series 1914 William Young
+ On trigonometrical series whose cesàro partial summations oscillate finitely 1913 William Young
+ On a condition that a trigonometrical series should have a certain form 1913 William Young
+ On Fourier series and functions of bounded variation 1913 William Young
+ On the formation of usually convergent Fourier series 1913 William Young
+ On the new theory of integration 1913 William Young
+ On Multiple Fourier Series 1913 William Young
+ PDF Chat On Uniform Oscillation of the First and Second Kind 1913 William Young
+ On the Fourier Series of Bounded Functions 1913 William Young
+ On the Determination of the Summability of a Function by Means of its Fourier Constants 1913 William Young
+ On the convergence of certain series involving the fourier constants of a function 1912 William Young
+ On classes of summable functions and their Fourier Series 1912 William Young
William Young
+ On the Convergence of a Fourier Series and of its Allied Series 1912 William Young
+ PDF Chat On the Fundamental Theorem in the theory of Functions of a Complex Variable 1912 William Young
+ PDF Chat On a class of parametric integrals and their application in the theory of fourier series 1911 William Young
+ On a mode of generating fourier series 1911 William Young
+ On the Fourier constants of a function 1911 William Young
+ On the Conditions that a Trigonometrical Series Should have the Fourier Form 1911 William Young
+ PDF Chat On the Theory of the Application of Expansions to Definite Integrals 1911 William Young
+ PDF Chat On Term-by-Term Integration of Oscillating Series 1910 William Young
+ On the Determination of a Semi-Continuous Function from a Countable Set of Values 1910 William Young
Grace Chisholm Young
+ PDF Chat On Implicit Functions and Their Differentials 1909 William Young
+ PDF Chat On the Inequalities Connecting the Double and Repeated Upper and Lower Integrals of a Function of two Variables 1908 William Young
+ PDF Chat Oscillating Successions of Continuous Functions 1908 William Young
+ PDF Chat On Uniform and Non-Uniform Convergence and Divergence of a Series of Continuous Functions and the Distinction of Right and Left<sup>*</sup> 1908 William Young
+ Linear Content of a Plane Set of Points 1905 William Young
+ PDF Chat On the Distribution of the Points of Uniform Convergence of a Series of Functions 1904 William Young
+ PDF Chat A Note on Unclosed Sets of Points defined as the Limit of a Sequence of Closed Sets of Points 1902 William Young
+ PDF Chat On the Density of Linear Sets of Points 1901 William Young
+ PDF Chat On the Fundamental Theorem of Differential Equations 1901 William Young
+ PDF Chat On the Null Space of a One-System and its Associated Complexes 1898 William Young
+ PDF Chat On Systems of One-Vectors in Space of n Dimensions 1897 William Young
+ PDF Chat On the curve Formula, and its connection with an Astronomical Problem. 1897 William Young