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An exact version of the Equations is derived first.
The system of integral equations is derived from the boundary conditions.
The stochastic maximum principle via backward stochastic differential equations is derived in [23 27].
A set of Euler Lagrange equations is derived by the calculus of variations.
A system of nonlinear differential and integral equilibrium equations is derived and solved using numerical continuation.
Then, a set of nonlinear equations is derived to determine the coefficients of the exponential function.
The FP equation of the coupled electromechanical system of equations is derived.
A hierarchy of dynamic plate equations is derived for a fully anisotropic elastic plate.
A hierarchy of dynamic shell equations is derived for an orthotropic cylindrical shell.
A new characteristics-based decomposition of the ideal magnetogasdynamic equations is derived.
A numerical method for the time evolution of systems described by Liouville-type equations is derived.
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