140 results on '"Bradley, Robert E."'
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2. Polar Ordinates in Bernoulli and L’Hôpital
3. The Solution of Several Problems That Depend upon the Previous Methods
4. Use of the Differential Calculus for Finding the Points of Curved Lines That Touch An Infinity of Lines Given in Position, Whether Straight or Curved
5. Use of the Differential Calculus for Finding Evolutes
6. Use of the Differential Calculus for Finding Caustics by Refraction
7. Use of the Differential Calculus for Finding Inflection Points and Cusps
8. Use of the Differential Calculus for Finding the Tangents of All Kinds of Curved Lines
9. Use of the Differential Calculus for Finding the Greatest And the Least Ordinates, to Which Are Reduced Questions De Maximis & Minimis
10. Selected Letters from the Correspondence Between the Marquis de L’Hôpital and Johann Bernoulli
11. In Which We Give the Rules of This Calculus
12. Fontenelle’s Eulogy for the Marquis de L’Hôpital
13. A New Method for Using the Differential Calculus with Geometric Curves, from Which We Deduce the Method of Messrs. Descartes and Hudde
14. Bernoulli’s Lectiones de Calculo Differentialis
15. Geometric Approaches to Quadratic Equations from Other Times and Places
16. On imaginary functions and variables.
17. On convergent and divergent imaginary series. Summation of some convergent imaginary series. Notations used to represent imaginary functions that we find by evaluating the sum of such series.
18. On imaginary expressions and their moduli.
19. On convergent and divergent series. Rules for the convergence of series. The summation of several convergent series.
20. Determination of continuous functions of a single variable that satisfy certain conditions.
21. Determination of integer functions, when a certain number of particular values are known. Applications.
22. On symmetric functions and alternating functions. The use of these functions for the solution of equations of the first degree in any number of unknowns. On homogeneous functions.
23. On real functions.
24. On infinitely small and infinitely large quantities, and on the continuity of functions. Singular values of functions in various particular cases.
25. On recurrent series.
26. Decomposition of rational fractions.
27. On real or imaginary roots of algebraic equations for which the left-hand side is a rational and integer function of one variable. The solution of equations of this kind by algebra or trigonometry.
28. Mind the Gap
29. Review of Change and Variations
30. Tales of Impossibility : The 2000-Year Quest to Solve the Mathematical Problems of Antiquity
31. L’Hôpital's Analyse des infiniments petits
32. Ed Sandifer: An Eulerian Marathoner
33. Euler, D'Alembert and the Logarithm Function
34. Introduction
35. Cauchy¿s Cours d¿analyse
36. Introduction
37. Foreword
38. The Uniqueness of Induced Operators
39. Symbolical Algebra as a Foundation for Calculus: D. F. Gregory's Contribution
40. When Nine Points are Worth But Eight: Euler's Resolution of Cramer's Paradox
41. Servois' 1814 Essay on a New Method of Exposition of the Principles of Differential Calculus, with an English Translation
42. Servois' 1814 Essay on the Principles of the \\ Differential Calculus \\ With an English Translation
43. Book Review
44. L’Hôpital's Analyse des infiniments petits : An Annotated Translation with Source Material by Johann Bernoulli / by Robert E Bradley, Salvatore J. Petrilli, C. Edward Sandifer.
45. The shape of things to come
46. Cusps: Horns and Beaks
47. BackMatter.
48. FrontMatter.
49. Journey through Mathematics: Creative Episodes in Its History by Enrique A. González-Velasco
50. De l'Hôpital, Bernoulli, and the genesis ofAnalyse des infiniment petits
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