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Thomas MacFarland cherry

Published online by Cambridge University Press:  09 April 2009

E. R. Love
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Professor Sir Thomas Cherry, F.A.A., F.R.S., died at his home in Melbourne on 21st November 1966 at the age of 68. He was widely known and highly respected as Australia's most distinguished mathematician and a leader in university affairs. He was associated with the University of Melbourne for most of his life, and latterly with La Trobe University as first chairman of its Academic Planning Board. He was a foundation member and a president of both the Australian Academy of Science and the Australian Mathematical Society. His greatest contributions to knowledge were probably made in the mathematics of air flow in trans-sonic flight, simultaneously with Lighthill in Britain; but he also made major contributions to global differential equation theory and general dynamics, and solved some difficult special problems in various branches of applied mathematics. He was a most distinguished teacher, amongst whose students are numbered two Fellows of the Royal Society and several professors in Australian and overseas universities. He was a man of wide interests and great ability, of keen insight and broad vision. He knew much more than he ever wrote, and his influence will live on in the minds of innumerable people with whom he worked.

Type
Research Article
Information
Journal of the Australian Mathematical Society , Volume 9 , Issue 1-2 , February 1969 , pp. 1 - 24
Copyright
Copyright © Australian Mathematical Society 1969

References

[A]Poincaré, H., Les Méthodes Nouvelles de la Mécanique Céleste, Paris (1892–1899).Google Scholar
[B]Moser, J. K., SIAM Review 8 (1966), 145–172.CrossRefGoogle Scholar
[C]Cartwright, M. L., Proc. London Math. Soc. [3] 17 (1967), 355–380.CrossRefGoogle Scholar
[D]Whittaker, E. T., Analytical Dynamics (C.U.P., 4th edit, 1937).Google Scholar
[E]Whittaker, E. T., Proc. Roy. Soc. Edinburgh 37 (1916), 95–116.CrossRefGoogle Scholar
[F]Birkhoff, G. D., Dynamical Systems (New York, 1927).Google Scholar
[G]Siegel, C. L., Math. Ann. 128 (1954), 144–170.CrossRefGoogle Scholar
[H]Moser, J. K., Comm. Pure Appl. Math. 11 (1958), 257–271.CrossRefGoogle Scholar
[I]Krein, M. G. and Jakubovic, V. A., Proc. Intern. Sympos. on Non-Linear Vibrations, Vol. 1 (Kiev, 1963), 277–305.Google Scholar
[J]Hadamard, J., J. Math. Pures et Appl. 3 (1897), 331–387.Google Scholar
[K]Levinson, N., Ann. of Math. 50 (1949), 127–153.CrossRefGoogle Scholar
[L]Gottschalk, W. H. and Hedlund, G. A., Topological Dynamics, (Providence, 1955).CrossRefGoogle Scholar
[M]Nemytskii, V. V. and Stepanov, V. V., Qualitative Theory of Differential Equations, (Princeton, 1960).Google Scholar
[N]Artin, E., Abh. Math. Sem. Hamburg 3 (1923), 170–175.CrossRefGoogle Scholar
[O]Siegel, C. L., Nachr. Akad. Wiss. Göttingen, Math.-Phys. Kl IIa (1952), 21–30.Google Scholar
[P]Moser, J. K., Nachr. Akad. Wiss. Göttingen, Math.-Phys. Kl II (1962), 1–20.Google Scholar
[Q]Arnol'd, V. I., Russian Mathematical Surveys 18 (1963), 85–191.CrossRefGoogle Scholar
[R]Birkhoff, G. D., Collected Papers, Vol. 2 (1950) 333, 453–460, 530.Google Scholar
[S]Morse, H. M., Trans. American Math. Soc. 22 (1921), 84–100.CrossRefGoogle Scholar
[T]Smale, S., in Differential and Combinatorial Topology, (Princeton, 1965).Google Scholar
[U]Wintner, A., Analytical Foundations of Celestial Mechanics (Princeton, 1947).Google Scholar
[a]Titchmarsh, E. C., Eigenfunction Expansions (Oxford, 1946).Google Scholar
[b]Magnus, W., Jahresbericht Deutsch. Math. Verein. 50 (1940), 140–161.Google Scholar
[c]Erdélyi, A., Proc. Roy. Soc. Edinburgh 61 (1941), 61–70.Google Scholar
[d]Watson, G. N., Proc. Cambridge Phil. Soc. 19 (1918), 96–110.Google Scholar
[e]Langer, R. E., Trans. American Math. Soc. 33 (1931), 23–64.CrossRefGoogle Scholar
[f]Langer, R. E., Trans. American Math. Soc. 34 (1932), 447–480.CrossRefGoogle Scholar
[g]Chaplygin, S. A., Ann. Sci. Moscow Imp. Univ. (Math. Phys. Sec.) 21 (1904), 1.Google Scholar
[h]Lighthill, M. J., Proc. Roy. Soc. A 191 (1947), 352–369.Google Scholar
[i]Lighthill, M. J., Proc. Roy. Soc. A 191 (1947), 323–341.Google Scholar
[j]Tsien, H. S. and Kuo, Y. H., NACA Tech. Note 995 (Washington, 1946).Google Scholar
[k]Ferraro, V. C. A., Proc. London Math. Soc. [2] 49 (1945), 77–98.Google Scholar
[l]Bateman, H., Proc. Nat. Acad. Sci. 16 (1930), 816–825.CrossRefGoogle Scholar
[m]Wang, C. T., J. Aero. Sci. 15 (1948), 675–685.CrossRefGoogle Scholar
[n]Wood, W. W., Proc. Cambridge Phil. Soc. 61 (1965), 781–794.CrossRefGoogle Scholar