Sentence examples for boundary value method for from inspiring English sources
The methodology uses a boundary value method for the design of the column; Chemical equilibrium is assumed.
The boundary value method for design of distillation columns separating ternary heterogeneous azeotropic mixtures is extended to include complex configurations, i.e. columns with integrated decanters and with multiple heterogeneous stages; double-feed columns; columns with intermediate decanters.
Therefore an attempt is made here to develop a conceptual design algorithm based on boundary value method for the synthesis of single feed hybrid reactive distillation (HRD) column to obtain desired selectivities in case of single reactant complex reaction scheme (vande Vusse reaction) involving azeotropic systems.
For example, Brugnano et al. [23] considered a class of energy-conserving Hamiltonian boundary value methods for the equations.
A two-point boundary value method is presented for avoiding the numerical instability which can occur when initial value methods are used for solving the non-linear differential equations describing transport of heat and mass in chemically reacting systems near equilibrium.
In the present paper, we proposed two new regularization method: a modified quasi-boundary value method and an iteration method for solving Problem (1).
In [25], the authors used the quasi-boundary-value method to consider the Cauchy problem for elliptic equations with nonhomogeneous Neumann data.
Moreover, we find the truncation regularization method is better than the other regularization methods, such as Tikhonov regularization and the quasi-boundary value regularization method for solving this problem.
Yang et al. in [21] applied a quasi-boundary value regularization method for identifying an unknown source in the Poisson equation.
In [11, 12] Kozlov and Maz'ya proposed an alternating iterative method to solve boundary value problems for general strongly elliptic and formally self-adjoint systems.
This article proposes an efficient method for solving mechanics boundary value problems formulated for domains with multiscale self-similar microstructure.
