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A Compendium of Partial Differential Equation Models: Method of Lines Analysis with Matlab
, 2009A Compendium of Partial Differential Equation Models presents numerical methods and associated computer codes in Matlab for the solution of a spectrum of models expressed as partial differential equations (PDEs), one of the mostly widely used forms of ...
W. Schiesser, G. Griffiths
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Journal of Systems Science and Complexity, 2020
Runfa Zhang, S. Bilige, T. Chaolu
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Runfa Zhang, S. Bilige, T. Chaolu
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Applications to Partial Differential Equations
1971Publisher Summary The applications of integral equations are not restricted to ordinary differential equations. The most important applications of integral equations arise in finding the solutions of boundary value problems in the theory of partial differential equations of the second order.
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COMPUTING THE CONVEX ENVELOPE USING A NONLINEAR PARTIAL DIFFERENTIAL EQUATION
, 2008A fully nonlinear partial differential equation for the convex envelope was recently introduced by the author. In this paper, the equation is discretized using a finite difference method.
Adam M. Oberman
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Linear Partial Differential Equations
1957Although we shall mainly be concerned in this Part with differential equations, the methods we use here for their discussion and solution are intimately connected with the geometry of the rest of the volume. In particular, the results obtained depend to a great extent on the theory of modules and the intersections of a set of algebraic varieties ...
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Partial Differential Equations II
2002Partial differential equations of the form $$k{\partial \over {\partial t}}u(r,t) = \nabla ^2 u(r,t)$$ (diffusion equation) and $${{\partial ^2 } \over {\partial t^2 }}u(r,t) = c^2 \nabla ^2 u(r,t)$$ (wave equation) are amenable to the use of the Laplace transform.1 Indeed, on taking the Laplace transform of the former, we get ...
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Differential games with partial differential equations
1975Examples of differential games are given, where the state equation is a partial differential equation. They can be solved explicitly and show clearly how the values of the control functions enter in the solution. This enables us to set up a method of solving these games, which should also be applied to more complicated differential games, complementing
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Partial Differential Equations
1995Introduction The modelling of Chapter 3 culminates in the formulation of the pricing problem for a derivative product as a partial differential equation. We now take a break from the financial modelling to discuss, in this and the next chapter, some of the theory behind such differential equations.
Jeff Dewynne, Sam Howison, Paul Wilmott
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A general memristor-based partial differential equation solver
Nature Electronics, 2018Mohammed Affan Zidan+6 more
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