Christopher Tisdell

Dr. Christopher Tisdell

The University of New South Wales, Sydney 2052, Australia

Research Focus & Metrics

Academic Career Length

28Years (1999-Present)

(Calculated once Scilit publication data is synced: current year − year of first publication + 1)

Representative Publications

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4 January 2019 in Acta Mathematica Scientia
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Journal Article
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LXLi Xiuwen
Li Xiuwen
ZLZhenhai Liu
Zhenhai Liu
JLJing Li
Jing Li
Christopher TisdellChristopher Tisdell
Christopher Tisdell

1 July 2007 in Journal of Mathematical Analysis and Applications
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Journal Article
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JCJinhai Chen
Jinhai Chen
Christopher TisdellChristopher Tisdell
Christopher Tisdell
RYRong Yuan
Rong Yuan

1 May 2005 in Computers & Mathematics with Applications
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Journal Article
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JHJ. Hoffacker
J. Hoffacker
Christopher TisdellChristopher Tisdell
Christopher Tisdell

1 August 2002 in Applied Mathematics Letters
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Journal Article
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HTH.B. Thompson
H.B. Thompson
Christopher TisdellChristopher Tisdell
Christopher Tisdell

18 October 2004 in Proceedings of the American Mathematical Society
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Johnny HendersonJohnny Henderson
Johnny Henderson
BKBasant Karna
Basant Karna
Christopher TisdellChristopher Tisdell
Christopher Tisdell
Shooting methods are employed to obtain solutions of the three-point boundary value problem for the second order equation, y = f ( x , y , y ′ ) , y =f(x,y,y’), y ( x 1 ) = y 1 ,   y ( x 3 ) − y ( x 2 ) = y 2 , y(x_1)=y_1, \ y(x_{3}) - y(x_2)=y_2, where f : ( a , b ) × R 2 → R f: (a,b) \times \mathbb R^2 \to \mathbb R is continuous, a > x 1 > x 2 > x 3 > b , a > x_1 > x_2 > x_3 > b, and y 1 , y 2 ∈ R , y_1,y_2 \in \mathbb R, and conditions are imposed implying that solutions of such problems are unique, when they exist.