The simulation of chemical processes is an important tool for solving problems in Computer Aided Process Engineering (CAPE) and the use of commercial simulators is essential for this task.
It is well known that equilibrium problems and mixed equilibrium problems have been important tools for solving problems arising in the fields of linear or nonlinear programming, complementary problems, optimization problems, variational inequalities, fixed point problems and in certain applications to economics, physics, mechanics and engineering sciences, etc.
It is well known that equilibrium problems and their generalizations have been important tools for solving problems arising in the fields of linear or nonlinear programming, variational inequalities, complementary problems, optimization problems, fixed-point problems and have been widely applied to physics, structural analysis, management science and economics etc (see, for example [8, 26, 27]).
It is well known that equilibrium problems and their generalizations have been important tools for solving problems arising in the fields of linear or nonlinear programming, variational inequalities, complementary problems, optimization problems, fixed point problems and have been widely applied to physics, structural analysis, management science and economics etc.
It is well known that mixed equilibrium problems and their generalizations have been important tools for solving problems arising in the fields of linear or nonlinear programming, variational inequalities, complementary problems, optimization problems, and fixed point problems, and they have been widely applied to physics, structural analysis, management science, economics, etc.
This class of minihypers is, next to being interesting for classifying linear codes meeting the Griesmer bound, a very important geometrical structure for solving problems in finite projective spaces.
The existence and uniqueness theorems of a fixed point in complete metric spaces play an important role in constructing methods for solving problems in differential equations, matrix equations, and integral equations.
Let u n be a solution of problem (7a) and (7b) for n ∈ N. The following property of the sequence { | f n ( t, u n ( t ), u n ′ ( t ) ) | } is an important prerequisite for solving problem (1a) and (1b).
Within student teacher interaction, high-quality student questioning and argumentation seem to be especially important for creating new knowledge and for solving problems (Wuttke 2012).
It defines the final shape of a beach on a scale of years, which is important for solving erosion problems and for the design of nourishment projects.
"Materials science and engineering is truly an enabling discipline for many applications that are so important for solving societal problems," said Carter, who also is the Gerhard R. Andlinger Professor in Energy and the Environment and professor of mechanical and aerospace engineering and applied and computational mathematics.
