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Andrew Russell Forsyth

Affiliations: 
University of Cambridge, Cambridge, England, United Kingdom 
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"Andrew Russell Forsyth"
Bio:

(1858 - 1942)
http://www-gap.dcs.st-and.ac.uk/~history/Mathematicians/Forsyth.html
http://www.genealogy.math.ndsu.nodak.edu/id.php?id=17829

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Parents

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Richard Pendlebury grad student 1878 Liverpool College
 (https://en.wikipedia.org/wiki/Andrew_Forsyth)
Arthur Cayley grad student 1881 Cambridge

Children

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Edmund Taylor Whittaker grad student 1895 Cambridge

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Publications

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Forsyth AR. (1904) The Differential Invariants of Space Philosophical Transactions of the Royal Society A. 202: 277-333
Forsyth AR. (1903) The Differential Invariants of a Surface, and their Geometric Significance Philosophical Transactions of the Royal Society A. 201: 329-402
Forsyth AR. (1903) The differential invariants of space Proceedings of the Royal Society of London. 72: 294-295
Forsyth AR. (1902) The differential invariants of a surface, and their geometric significance Proceedings of the Royal Society of London. 71: 331-332
Forsyth AR. (1898) Memoir on the Integration of Partial Differential Equations of the Second Order in Three Independent Variables When an Intermediary Integral Does Not Exist in General Philosophical Transactions of the Royal Society A. 191: 1-86
Forsyth AR. (1897) Memoir on the Integration of Partial Differential Equations of the Second Order in Three Independent Variables, When an Intermediary Integral Does Not Exist in General. Proceedings of the Royal Society of London. 62: 283-285
Forsyth AR. (1889) II. A class of functional invariants Philosophical Transactions of the Royal Society A. 180: 71-118
Forsyth AR. (1888) Invariants, covariants, and quotient-derivatives associated with linear differential equations Philosophical Transactions of the Royal Society A. 179: 377-489
Forsyth AR. (1887) IV. A class of functional invariants Proceedings of the Royal Society of London. 43: 431-433
Forsyth AR. (1887) II. Invariants, covariants, and quotient derivatives associated with linear differential equations Proceedings of the Royal Society of London. 43: 311-316
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