Geometric Linearization of Ordinary Differential Equations
Symmetry, Integrability and Geometry: Methods and Applications, 2007 The linearizability of differential equations was first considered by Lie for scalar second order semi-linear ordinary differential equations. Since then there has been considerable work done on the algebraic classification of linearizable equations and ...
Asghar Qadir
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Boundary value and expansion problems of ordinary linear differential equations [PDF]
, 1908 George D. Birkhoff
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Ordinary differential equations in affine geometry
Le Matematiche, 1996 The method of qualitative analysis is used, as applied to a class of fourth order, nonlinear ordinary differential equations, in order to classify, both locally and globally, two classes of hypersurfaces of decomposable type in affine geometry: those ...
Salvador Gigena
doaj
Dynamic characteristics of a variable-mass flexible missile [PDF]
The general motion of a variable mass flexible missile with internal flow and aerodynamic forces is considered. The resulting formulation comprises six ordinary differential equations for rigid body motion and three partial differential equations for ...
Bankovskis, J., Meirovitch, L.
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Variable-mesh method of solving differential equations [PDF]
, 1969 Multistep predictor-corrector method for numerical solution of ordinary differential equations retains high local accuracy and convergence properties. In addition, the method was developed in a form conducive to the generation of effective criteria for ...
Van Wyk, R.
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Numerical solution of uncertain second order ordinary differential equation using interval finite difference method [PDF]
, 2012 It is well known that differential equations are in general the backbone of physical systems. The physical systems are modelled usually either by ordinary differential or partial differential equations.
Behera, Kshyanaprabha
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Cauchy-Kowalevski and polynomial ordinary differential equations
Electronic Journal of Differential Equations, 2012 The Cauchy-Kowalevski Theorem is the foremost result guaranteeing existence and uniqueness of local solutions for analytic quasilinear partial differential equations with Cauchy initial data. The techniques of Cauchy-Kowalevski may also be applied to
Roger J. Thelwell +2 more
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Addition to my paper “Generalized ordinary differential equations and continuous dependence on a parameter” [PDF]
, 1959 Jaroslav Kurzweil
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The asymptotic solutions of certain linear ordinary differential equations of the second order [PDF]
, 1934 Rudolph E. Langer
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Lebesgue Measurable Function In Fractional Differential Equations
Journal of Kufa for Mathematics and Computer, 2011 Bassam, M.A. [1], proved some existence and uniqueness theorems for the following fractional linear differential equation.
Sabah Mahmood Shaker
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