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TODD, J. A. (1940) (1) Determinants and Matrices (2) Theory of Equations (3) Integration (4) Vector Methods: Applied to Differential Geometry, Mechanics and Potential Theory (5) Integration of Ordinary Differential Equations (6) Advanced Algebra. Nature, 146 (3708). 665-666 doi:10.1038/146665a0

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Reference TypeJournal (article/letter/editorial)
Title(1) Determinants and Matrices (2) Theory of Equations (3) Integration (4) Vector Methods: Applied to Differential Geometry, Mechanics and Potential Theory (5) Integration of Ordinary Differential Equations (6) Advanced Algebra
JournalNature
AuthorsTODD, J. A.Author
Year1940 (November)Volume146
Issue3708
PublisherSpringer Science and Business Media LLC
DOIdoi:10.1038/146665a0
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Mindat Ref. ID2253676Long-form Identifiermindat:1:5:2253676:9
GUID0
Full ReferenceTODD, J. A. (1940) (1) Determinants and Matrices (2) Theory of Equations (3) Integration (4) Vector Methods: Applied to Differential Geometry, Mechanics and Potential Theory (5) Integration of Ordinary Differential Equations (6) Advanced Algebra. Nature, 146 (3708). 665-666 doi:10.1038/146665a0
Plain TextTODD, J. A. (1940) (1) Determinants and Matrices (2) Theory of Equations (3) Integration (4) Vector Methods: Applied to Differential Geometry, Mechanics and Potential Theory (5) Integration of Ordinary Differential Equations (6) Advanced Algebra. Nature, 146 (3708). 665-666 doi:10.1038/146665a0
In(1940, November) Nature Vol. 146 (3708) Springer Science and Business Media LLC

See Also

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Burington, R. S., Rutherford, D. E. (1940) Vector Methods Applied to Differential Geometry, Mechanics, and Potential Theory. The American Mathematical Monthly, 47. 479pp. doi:10.2307/2303965
(1898) Introductory Course in Differential Equations Ordinary Differential Equations; with an Introduction to Lie's Theory of the Group of One Parameter. Nature, 57 (1476) 340 doi:10.1038/057340a0
Cameron, R. H., Ince, E. L. (1940) Integration of Ordinary Differential Equations. The American Mathematical Monthly, 47. 646pp. doi:10.2307/2304120
Gear, C. W. (1967) The numerical integration of ordinary differential equations. Mathematics of Computation, 21 (98) 146-156 doi:10.1090/s0025-5718-1967-0225494-5
Klement'ev, A.F. (1969) Stability of the numerical integration of systems of ordinary differential equations arising in the application of the straight line method to some equations of oscillation theory. USSR Computational Mathematics and Mathematical Physics, 9 (1). 295-299 doi:10.1016/0041-5553(69)90022-6
(1914) (1) Arithmetic (2) The School Algebra (3) Statics (4) A First Schol Calculus (5) A Treatise on Differential Equations (6) Linear Algebras (7) The Elements of Non-Euclidean Geometry (8) A New Analysis of Plane Geometry, Finite and Differential, with numerous examples. Nature, 94 (2354) 389-390 doi:10.1038/094389a0
Steeb, Willi-Hans (2004) Lie Series Technique, Ordinary Differential Equations and Dynamical Integration. Zeitschrift fĂĽr Naturforschung A, 59 (6). doi:10.1515/zna-2004-0607
Rosenbaum, Jerrold S. (1976) Conservation properties of numerical integration methods for systems of ordinary differential equations. Journal of Computational Physics, 20 (3) 259-267 doi:10.1016/0021-9991(76)90080-2
Hanna, O.T. (1988) New explicit and implicit “improved euler” methods for the integration of ordinary differential equations. Computers & Chemical Engineering, 12. 1083-1086 doi:10.1016/0098-1354(88)87030-3
Fronk, Colby, Petzold, Linda (2025) Training stiff neural ordinary differential equations with explicit exponential integration methods. Chaos: An Interdisciplinary Journal of Nonlinear Science, 35 (3). doi:10.1063/5.0251475
Rakitskii, Yu.V. (1962) Some properties of the solutions of systems of ordinary differential equations by one-step methods of numerical integration. USSR Computational Mathematics and Mathematical Physics, 1 (4). 1113-1128 doi:10.1016/0041-5553(62)90035-6
 
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