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According to Wikipedia , Isaac Todhunter FRS , was an English mathematician who is best known today for the books he wrote on mathematics and its history. Life and work The son of George Todhunter, a Nonconformist minister, and Mary née Hume, he was born at Rye, Sussex. He was educated at Hastings, where his mother had opened a school after the death of his father in 1826. He was at first at a school run by Robert Carr, moving then to one opened by John Baptist Austin.
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1880 1890 0 0.5 1 1.5 2 2.5 3 3.5 4 4.5 5 5.5 6 6.5 7 Published Works A history of the mathematical theory of probability from the time of Pascal to that of Laplace / by I. Todhunter. Plane Trigonometry for the Use of Colleges and Schools (1891) The conflict of studies and other essays on subjects connected with education (6)Saint-Venant to Lord Kelvin (4)On the Solution of a Certain Geometrical Problem (1871) Treatise on differential calculus (1)CHAPTER IV. POISSON. On Jacobi's theorem respecting the relative equilibrium of a revolving ellipsoid of fluid, and on ivory's discussion of the theorem Chapter X: Reciprocal equations (0)Chapter XXX: Laplace's equation (0)4. Note on a paper by Balfour Stewart, Esq., in the Transactions of the Royal Society of Edinburgh Chapter IX: Depression of equations (0)Chap. XXI: Concavity and convexity (0)Chap. XV: Abridged notation (0)Chapter XV: Fourier's theorem (0)Chapter XX: Applications of symmetrical functions (0)Key to Todhunter and Hogg's plane trigonometry (0)Chap. VII: Radical axis. Pole and polar (0)XXV. On a problem in the calculus of variations (1866) Chap. II: Definition of a differential coefficient. Differential coefficient of a sum, product, and quotient (0)Todhunter's an elementary treatise on the theory of equations : with a coliection of examples (0)Chapter XXVIII: Laplace, mécanique céleste, first and second volumes (0)Chapter XIII: Biquadratic equations (0)II. Note on legendre’s coefficients Chap. I: Definitions. Limit. Infinite (0)Mechanics for beginners with numerous examples (0)Chap. XXVIII: Miscellaneous propositions (0)A treatise on the differential calculs (0)XII. Note on the history of certain formulæ in spherical trigonometry: To the editors of the philosophical magazine and journal (1873) Chap. XVI: Maxima and minima values of a function of several variables (0)Chapter XVI: Lagrange's method of approximation (0)Chapter XXXVI: Ivory (0)Chap. IX: The ellipse (0)Chapter XXIX: Laplace's theorem (0)Chap. IV: Straight line continued (0)Chapter XXIV: Miscellaneous theorems (0)Chap. XV: Maxima and minima values of a function of two independent variables (0)Chapter XXXIII: Laplace's memoirs (0)Chap. VIII: Successive differentiation. Differentiation of a function of two variables (0)II. Note on the value of a certain definite integral III. On Jacobi's theorem respecting the relative equilibrium of a revolving ellipsoid of fluid; and on Ivory's discussion of the theorem Chap. XI: Differential coefficient of a function of functions and of implicit functions (0)Key to trigonometry for beginners (0)Chapter XVIII: Horner's method (0)Chap. XII: Change of the independent variable (0)Chap. III: Differential coefficients of simple functions (0)II. Note on an erroneous extension of Jacobi's theorem Chapter XXIII: Laplace's fourth, fifth, and sixth memoirs (0)Chapter VII: Limits of the roots of an equation. Separation of the roots (0)Chap. VIII: The parabola (0)Chap. XVIII: Tangent and normal to a plane curve (0)Chapter XXV: Cauchy's theorem (0)Chapter XXII: Legendre's second memoir (0)On the Arc of the Meridian Measured in South Africa (1872) Chapter XII: Cubic equations (0)Solutions to problems contained in a treatise on plane co-ordinate geometry (0)Chapter V: Descartes's rule of signs (0)Chapter XXV: Legendre's fourth memoir (0)Chap. X: The ellipse continued (0)Chapter XXIV: Legendre's third memoir (0)Chapter XX: Legendre's first memoir (0)Chap. XIII: Maxima and minima values of a function of one variable (0)Chapter XXI: Laplace's treatise (0)Sound, light, and heat (0)Chapter XXVI: Laplace's seventh memoir (0)Chap. III: Problems on the straight line (0)Chap. XII: The hyperbola continued (0)Key to algebra for beginners (0)XXI. Note relating to the attraction of spheroids Key to plane trigonometry : for the use of colleges and shcools (0)Answers to examples Chap. V: Transformation of co-ordinates (0)Galilei to Saint-Venant, 1639-1850/ by Isaac Todhunter ; edited and completed for the syndics of the Univeristy Press by Karl Pearson (0)Chap. IX: Lagrange's theorem and Laplace's theorem (0)Chapter XXVII: Removal of terms from an equation (0)Chapter XXXI: Partial differential equation for V (0)Chapter XIX: Laplace's first three memoirs (0)Chapter XVII: Newton's method of approximation with Fourier's additions (0)Chap. XI: The hyperbola (0)Chapter XXXII: Laplace's second method of treating legendre's problem (0)Chap. XVI: Sections of a cone. Anharmonic ratio and harmonic pencil (0)Chapter XIV: Sturm's theorem (0)Chap. XIV: Miscellaneous propositions (0)Chap. XXIV: Contact. Curvature. Evolutes and involutes (0)Todhunter's algebra for beginners : with numerous additional examples (0)LXII. On a problem in the calculus of variations (1866) Chapter XI: Binomial equations (0)Chapter XXVI: Newton's rule and Sylvester's theorem (0)Chapter XXXV: Poisson (0)Chap. XIV: Expansion of a function of two independent variables (0)Chap. XXIII: Differential coefficient of an arc, an area, a volume, and a surface (0)On the Proposition 38 of the Third Book of Newton's Principia (1872) Chap. X: Limiting values of functions which assume an indeterminate form (0)A treatise on the integral calculus, with numerous examples (0)Chap. II: On the straight line (0)Chap. I: Co-ordinates of a point (0)Chap. XX: Tangents and asymptotes of curves referred to polar co-ordinates (0)Chap. XXVI: Tracing of curves (0)Chap. IV: Differential coefficients of the inverse trigonometrical functions and of complex functions (0)More Papers This paper list is powered by the following services:
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