It is important, therefore, to include children in both defining the nature of the problems and formulating the solutions.
She cannot stay with you!" It was gentle Abby who formulated the solution: "Put her back in the bog".
In order to formulate the solution of the above parabolic problem in terms of a semigroup, let us use the same variable v ( x, t ) in identity (6), which satisfies the following parabolic problem: (16).
Mohanty et al. [32] and Talwar et al. [33] formulated the solution for one-dimensional parabolic equations with singular coefficients and nonlinear terms by using spline in compression approximations.
To formulate the solution of the above problem in terms of a semigroup, we need to define a new function v ( x, t ) = u ( x, t ) + ( ψ 0 − ψ 1 ) x x 0 − ψ 0, x ∈ [ 0, x 0 ], (6).
To formulate the solution of the above problem in terms of semigroup, we need to define a new function v ( x, t ) = u ( x, t ) − ψ 2 x − ψ 0, x ∈ [ 0, 1 ], (17).
To formulate the solution of the above problem in terms of semigroup, we need to define a new function v ( x, t ) = u ( x, t ) + ( ψ 0 − ψ 1 ) x x 0 − ψ 0, x ∈ [ 0, 1 ], (6).
To formulate the solution of the above problem in terms of a semigroup, we need to define a new function v ( x, t ) = u ( x, t ) − ψ 2 x − ψ 0, x ∈ [ 0, x 0 ], (15).
