ordinary differential equations In A Sentence
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- Laplace's equation is then separated into two ordinary differential equations.
- The qualitative theory of ordinary differential equations and numerical simulation method are employed to investigate the kink waves of a nonlinear quartic equation.
- Chapter One lists some important theorems in the qualitative theory and the stability theory of ordinary differential equations.
- Ordinary differential equations, Partial differential equations, Linear algebra, Special functions, Calculus of variation.
- The qualitative theory of ordinary differential equations and numerical simulation method were employed to investigate the kink waves of a nonlinear quartic wave equation.
- The differential equations determining the evolution function ? " t " are often ordinary differential equations : in this case the phase space " M " is a finite dimensional manifold.
- Results A recursion formula to the solutions of a class of linear ordinary differential equations with constant coefficients is given.
- Discretization in the space produces a system of ordinary differential equations for unsteady problems and algebraic equations for steady problems.
- These systems can be described by a set of ordinary differential equations (ODEs) or map.
- Detailed analysis may be undertaken in a manner similar to that for the first order ordinary differential equations.
- The kinetics of radiolabeled compounds in a compartmental system can be described in terms of a set of first-order, constant-coefficient, ordinary differential equations.
- Beginning from the ordinary differential equations of separable variables, several ordinary differential equations of how to apply variable substitution to seek solution were generalized.
- Leave the computational stuff to the ordinary differential equations course.
- The mathematical models of the glycolytic pathway take the form of ordinary nonlinear differential equations.
- The theory has applications to both ordinary and partial differential equations.
- Hamiltonian theory is an important element of integrable systems, whether discrete, ordinary differential or partial differential equations.
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